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J LIBRARY gan State Universi Mlchi This is to certify that the dissertation entitled Exploratory Synthesis of Complex lnterrnetallic Tetrelides and Antimonides Using Liquid Aluminum as a Solvent presented by Xiuni Wu has been accepted towards fulfillment of the requirements for the degree In Chemistry wail/ox, Major Professor’ 3 Signature 5] 4 0 / 2 o a Date MSU is an Affirmative Action/Equal Opportunity Institution -.-——— -.- n.—.__._V- .. A PLACE IN RETURN BOX to remove this checkout from your record. To AVOID FINES return on or before date due. MAY BE RECALLED with earlier due date if requested. DATE DUE DATE DUE DATE DUE 2/05 p:/CIRC/DateDue.indd-p.1 EXPLORATORY SYNTHESIS OF COMPLEX INTERMETALLIC TETRELIDES AND ANTIMONIDES USING LIQUID ALUMINUM AS A SOLVENT By Xiuni Wu A DISSERTATION Submitted to Michigan State University in partial fulfillment of the requirements for the degree of DOCTOR OF PHILOSOPHY Department of Chemistry 2006 ABSTRACT EXPLORATORY SYNTHESIS OF COMPLEX INTERMETALLIC TETRELIDES AND ANTIMONIDES USING LIQUID ALUMINUM AS A SOLVENT By Xiuni Wu The metal flux method has been recently suggested as a preparative tool to synthesize intermetallic compounds. Our group initiated the investigations on the quaternary systems RE/TM/Al/T r (RE = rare earth metal, TM = transition metal, Tr = tetrelide) using Al as a flux. In this dissertation we employed the Al flux to study the systems RE/Au/Al/Ge, TM/Al/T r, RE/Ni/Al and RE/Al/Sb aiming at discovering new materials with interesting physical properties. We extended the studies involving first row transition metals to the third row transition metals such as Au. Our exploratory investigations led to the discovery of two quaternary families REAuAl4Gez and REAuAl4(AuxGel-x)2, the structures of which are related and both can be represented as alternating stacking of RE layers and AuAl4Ge2 (or AuAl4(AuxGe1-x)2) slabs along the c-axis. By studying the ternary systems TM/Al/T r (TM = V, Co) in liquid aluminum, we obtained new ternary compounds V2A15Ges, C019A1458im.x (x = 0.13) and CosAlMSiz. The structure of VzAlsGes features pentagonal columns composed of Al and Ge atoms with the V atoms forming a long-short alternating chain residing in the center of the column. Both CoigADSSiHH (x = 0.13) and CosAIMSiz show exceptionally complex structures and large unit cells. C05A114Si2 shows interesting thermal oxidation resistance up to 1000°C which is due to the formation of an A1203 layer on the surface of the crystals. Th due to tla transition. properties were SIUdl. compound the Fe an SUSCC’lebllZ Dur Phases Yb thfi’l'llloclm~ “'llh the A; Oxidation S'. The ternary compounds Yb3Ni5A119 and YbHNi3A139, are particularly interesting due to their unusual physical properties such as mixed valence and metamagnetic transition. The thermal expansion properties of Yb3Ni5Allg as well as the magnetic properties with substitutions of Ni by the other transition metals (e. g. Mn, Fe and Cu) were studied. During the study of substituting Ni by Fe, we discovered a new quaternary compound YbNi2-xFexAlg. Both magnetic properties and Mossbauer spectra show that the Fe atoms do not carry a magnetic moment. Temperature dependent magnetic susceptibility indicates that the Yb atoms are in intermediate oxidation state. During the investigations of the system Yb/Al/Sb, we isolated two new Zintl phases Yb3Ale3 and Yb9A13Sb9 from molten Al, among which Yb3Ale3 is the more thermodynamically stable form. These two compounds exhibit related structure types with the Ale4 tetrahedral unit as the common feature, and the Yb ions are in divalent oxidation state. Fir- Professor ‘ the past ii 101 from h}: I u hlcCuskcr. discussions Mohanti an for me. [We has been a infOn'nal an me many ex pIOI‘ided ml ACKNOWLEDGMENTS First of all, I would like to express my deep and sincere gratitude to my advisor, Professor Mercouri G. Kanatzidis, for his guidance, encouragement and support during the past five years. Professor Kanatzidis is a very knowledgeable chemist and I learned a lot from him. He has helped me strive to be a successful scientist. I would also like to acknowledge my committee members, Professors James McCusker, Thomas Pinnavaia and James Geiger for their valuable suggestions and discussions. Dr. Reza Loloee helped me with magnetic experiments; Professor S. D. Mohanti and his students Daniel Bilc and Zsolt Rak did electronic structure calculations for me. I want to thank all the Kanatzidis group members for their help and friendship. It has been a real pleasure working with so many wonderful and talented colleagues in an informal and friendly environment. Special thanks go to Dr. Susan Latturner, who taught me many experimental techniques in my first year at MSU. It would not have been possible for me to succeed without the love and support from my parents, my sister and brother-in-law. They have always supported and encouraged me to pursue my goals. I would also like to thank my parents-in-law who provided much needed help to take care of my daughter during the past two years. I have been very fortunate to have my husband Yiqian with me. His love, his confidence in me and valuable advice have always been there during the toughest years of my Ph.D. study. Finally the financial support from Department of Energy is gratefully acknowledged. iv LIST OF T LIST OF E LIST OF . Chapter 1. h) D) TABLE OF CONTENTS LIST OF TABLES .............................................................................................................. x LIST OF FIGURES .......................................................................................................... xv LIST OF ABBREVIATIONS ......................................................................................... xxii Chapter 1. Introduction .................................................................................................. 1 1.1 Introduction to Intermetallics ....................................................................... 1 1.2 Crystal Structure and Basic Properties of Intermetallics ............................. 3 1.3 Manipulation of Metal Flux to Synthesize Intermetallics ............................ 4 1.4 Rationale for Al Flux Synthesis ................................................................... 7 1 .5 Experimental techniques ............................................................................ l 3 Chapter 2. REAuAl4Ge2 and REAuAl4(AuxGe1-x)2 ( RE = rare earth element): New Quaternary Intermetallics Grown from Aluminum Flux ........................... 2] 2. 1 Introduction ................................................................................................ 2] 2.2 Experimental Section ................................................................................. 22 Reagents ......................................................................................... 22 Synthesis ........................................................................................ 23 Isolation .......................................................................................... 24 Elemental Analysis ........................................................................ 24 X-ray Crystallography ................................................................... 24 Magnetic Characterization ............................................................. 32 2.3 Results and Discussion .............................................................................. 32 Synthesis ........................................................................................ 32 Crystal Structure ............................................................................ 34 Magnetic Properties ....................................................................... 42 2.4 Conclusions ................................................................................................ 48 Chapter 3. 'JJ L!) 'J) {A 3.4 Chapter 4. 4.1 4,» '~ 4.3 Chapter 3. 3.1 3.2 3.3 3.4 Chapter 4. 4.1 4.2 4.3 V2A15Ge5: First Ternary Intermetallic in the V-Al-Ge system Accessible in Liquid Aluminum ....................................................................................... 51 Introduction ................................................................................................ 5 1 Experimental Section ................................................................................. 52 Reagents ......................................................................................... 52 Synthesis ........................................................................................ 53 Isolation .......................................................................................... 53 Elemental Analysis ........................................................................ 53 X-ray Crystallography ................................................................... 54 Thermal Analysis ........................................................................... 55 Magnetic Characterization ............................................................. 58 Electron Structure Calculation ....................................................... 58 Results and Discussion .............................................................................. 58 Synthesis ........................................................................................ 58 Crystal Structure ............................................................................ 59 Magnetic Properties ....................................................................... 65 Thermal Analysis ........................................................................... 66 Band Structure Calculations .......................................................... 66 Conclusions ................................................................................................ 67 Structurally Complex Cobalt Intermetallics Grown from Liquid Aluminum: C019A145,Si10.x (x = 0.13) & C05A114Si2 .................................. 72 Introduction ................................................................................................ 72 Experimental Section ................................................................................. 73 Reagents ......................................................................................... 73 Synthesis ........................................................................................ 74 Elemental Analysis ........................................................................ 75 X-ray Crystallography ................................................................... 75 Thermal Analysis ........................................................................... 83 Magnetic Characterization ............................................................. 83 Results and Discussion .............................................................................. 83 Synthesis ........................................................................................ 83 vi 4.4 Jr Chapter Part I. 5.1. 5.1.1 4.4 Chapter 5. Part 1. 5.1.1 5.1.2 Part II. 5.2.1 5.2.2 5.2.3 Crystal Structure ............................................................................ 84 Physicochemical Properties ........................................................... 99 Magnetic Properties ..................................................................... 10] Conclusions .............................................................................................. 1 02 Exploratory Studies on the Ternary System RE/Ni/Al Employing Al as a Flux .......................................................................................................... 105 Synthesis, Crystal Structure and Magnetic Properties of RE3Ni5A119 (RE = Sm, Dy, Er, Yb) ....................................................................................... 105 Introduction .............................................................................................. 1 05 Experimental Section ............................................................................... 107 Reagents ....................................................................................... 107 Synthesis ...................................................................................... 107 Isolation ........................................................................................ 108 Elemental Analysis ...................................................................... 108 X-ray Crystallography ................................................................. 110 Physical Properties Characterization ........................................... 119 Results and Discussion ............................................................................ 119 Synthesis ...................................................................................... 119 Crystal Structure .......................................................................... 122 Physical Properties ....................................................................... 125 Conclusions .............................................................................................. 1 36 Flux Synthesis and Characterization of a New Ternary Phase Yb1_1Ni3Alg,9 Introduction .............................................................................................. 140 Experimental Section ............................................................................... 142 Reagents ....................................................................................... 142 Synthesis ...................................................................................... 143 Elemental Analysis ...................................................................... 143 X-ray Crystallography ................................................................. 144 Magnetic Characterization ........................................................... 148 Results and Discussion ............................................................................ 148 vii Chapter 6 Part1 6.1 6.1 6.1. 5.2.4 Chapter 6. Part I. 6.1.] 6.1.2 Part II. 6.2.] 6.2.2 6.2.3 Crystal Structure .......................................................................... 148 Magnetic Properties ..................................................................... 154 Conclusions .............................................................................................. 1 56 Substitution of Ni in Yb3Ni5A119 with the Other Transition Metals (Cu, Fe, Mn) and the Discovery of New Intermetallic Phases RENi2-xFexAlg ...... 158 Doping Studies of Yb3Ni5A119 with Cu, Fe and Mn Substitutions .......... 158 Introduction .............................................................................................. 1 5 8 Experimental Section ............................................................................... 162 Reagents ....................................................................................... 162 Synthesis ...................................................................................... 162 Single Crystal X-ray Crystallography .......................................... 163 Magnetic Measurements .............................................................. 163 Results and Discussion ............................................................................ 164 Synthesis and Compositional Variations ..................................... 164 Magnetic Properties ..................................................................... 174 Conclusions .............................................................................................. 1 79 Discovery of New Intermetallic Phases RENi2-xFexAlg (RE = Eu, Yb) from Liquid Aluminum ............................................................................ 182 Introduction .............................................................................................. 1 82 Experimental Section ............................................................................... 183 Reagents ....................................................................................... 183 Synthesis ...................................................................................... 184 Elemental Analysis ...................................................................... 184 X-ray Crystallography ................................................................. 185 Physical Properties Characterization ........................................... 190 Mossbauer Spectroscopy ....................................... 191 Results and Discussion ............................................................................ 191 Synthesis ...................................................................................... 191 viii 6.2 Chapter 7. \J b) Chapter 3 Crystal Structure .......................................................................... 192 . Physical Properties ....................................................................... 193 Mossbauer Spectroscopy ............................................................. 201 6.2.4 Conclusions .............................................................................................. 203 Chapter 7. Synthesis and Characterization of New Zintl Phases: Yb9A13Sb9 and Yb3AISb3 ......................................................................... 206 7. 1 Introduction .............................................................................................. 206 7.2 Experimental Section ............................................................................... 208 Reagents ....................................................................................... 208 Synthesis ...................................................................................... 208 Differential Thermal Analysis ..................................................... 209 X-ray Crystallography ................................................................. 209 Charge Transport Measurements ................................................. 212 Magnetic Susceptibility Measurements ....................................... 212 Band Structure Calculations ........................................................ 212 7.3 Results and Discussion ............................................................................ 217 Synthesis and Differential Thermal Analysis .............................. 217 Crystal Structure .......................................................................... 21 7 Charge Transport Measurements ................................................. 220 Magnetic Susceptibility Measurements ....................................... 221 Band Structure Calculations ........................................................ 222 7.4 Conclusions .............................................................................................. 23 1 Chapter 8. Conclusions and Future Work ................................................................. 234 ix Table 3-1. Table 2-3. Table 2-3. Table 2-4_ Table 2-5. Table 2-6. Table 3.7. Table 2.3 Table 2-9. Table3-1. Table 2-1. Table 2-2. Table 2-3. Table 2-4. Table 2-5. Table 2-6. Table 2-7. Table 2-8. Table 2-9. Table 3-1. Table 3-2. LIST OF TABLES Crystal data and structure refinements for REAuAl4Gez (RE = Ce, Nd). .26 Crystal data and structure refinements for REAuAl4Ge2 (RE = Gd, Er). ..27 Atomic coordinates and equivalent isotropic displacement parameters (A2 x 103) for REAuAl4Ge2 (RE = Ce, Nd, Gd, Er) ......................................... 28 Anisotropic displacement parameters (A2 x 103) for REAuAl4Ge2 (RE = Ce, Nd, Gd, Er). ......................................................................................... 29 Crystal data and structure refinements for EuAuA14(AuxGel-x)2 (x = 0.4) and CeCuAl4(CuxGe1-x)2 (x = 0.62). .......................................................... 30 Atomic coordinates and equivalent isotropic displacement parameters (A2 x 103) for EuAuA14(AuxGe1-x)2 (x = 0.4) and CeCuAl4(CuxGe1-x)2 (x = 0.62). .......................................................................................................... 31 Anisotropic displacement parameters (A2 x 103) for EuAuAl4(AuxGe1-x)2 (x = 0.4) and CeCuAl4(CuxGe1-x)2 (x = 0.62). ........................................... 31 Bond lengths (A) for REAuAl4Ge2 (RE = Ce, Nd, Gd, Er). ...................... 38 Bond lengths (A) for EuAuA14(AuxGe.-x)2 (x = 0.4) and CeCuAl4(CuxGel_ x); (x = 0.62) ............................................................................................... 42 Crystal data and structure refinements for V2A15Ge5. ............................... 56 Atomic coordinates and equivalent isotropic displacement parameters (A2 x 103) for VzAlsGes. .................................................................................. 57 Table 3-3 Table 34 Table 4-1 Table 4-3 Table 4.3. Table 4-4. Table 4-5. Tabb 4-6. Table 4.7 Tables‘].: Table 5.1-: Table 3-3. Table 3-4. Table 4-1. Table 4-2. Table 4-3. Table 4-4. Table 4-5. Table 4-6. Table 4-7. Table 5-1-1. Table 5-1-2. Table 5-1-3. Anisotropic displacement parameters (A2 x 103) for VzAlsGes ................. 57 Bond lengths (A) for vatsoes .................................................................. 65 Selected crystal data and structure refinement details for C019A1458110 x (x "' -.0 l3) and C05A114Slz. .............................................................................. 76 Atomic coordinates (x 104) and equivalent isotropic displacement parameters (A2 x 103) for ColgAlassilox (x — 0.13). Estimated standard deviations are in parentheses. .................................................................... 77 2 Anisotropic displacement parameters (A x 103) for C019A145Si10.x (x = 0.13). .......................................................................................................... 78 Selected bond distances for ColgAl4SSim.x (x = 0.13). .............................. 80 Selected bond distances for Co5A114Si2. .................................................... 80 Atomic coordinates (x 104) and equivalent isotropic displacement parameters (A2x103) for C05A114Siz. Estimated standard deviations are in parentheses. ................................................................................................ 81 2 3 Anisotropic displacement parameters (A x 10 ) for C05A114Siz ............... 82 Selected crystal data and structure refinement details for Sm3Ni5A119 and DY3N15A119. .............................................................................................. I I 1 Selected crystal data and structure refinement details for Er3Ni5A119 and Yb3Ni5A119. .............................................................................................. l 12 Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Sm3Ni5Allg and Dy3Ni5A119 ............................ 113 xi Table 5-1 Table 5-1 Table 5-1 Table 5- 1- Table 5-3- Table 5-3- Table Jr J . ."- - t I Table 5- [J -fi Table 6-1-} Table 6-1-: Table 6‘1.3 Table 6~1 4 Table 5-1-4. Table 5-1-5. Table 5-1-6. Table 5-1-7. Table 5-2-1. Table 5-2-2. Table 5-2-3. Table 5-2-4. Table 6-1-1. Table 6-1-2. Table 6-1-3. Table 6-1-4. Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Er3Ni5A119 and Yb3NisA119. ............................ 114 Anisotropic displacement parameters (A2 x 103) for Sm3Ni5A119 and DY3N15A119. .............................................................................................. I 15 Anisotropic displacement parameters (A2 x 103) for Er3Ni5A119 and Yb3Ni5A119. .............................................................................................. 116 Bond distances (A) for RE3Ni5Allg (RE = Sm, Dy, Er, Yb). ................... 117 Selected crystal data and structure refinement details for Yb.,.Ni3Alg,9..146 Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Yb.,lNi3Alg,9. .................................................. 147 Anisotropic displacement parameters (A2 x 103) for Yb._lNi3Alg_9. ........ 147 BOHd lengths (A) for Yb],|Nl3Alg_9. ......................................................... 150 Elemental ratios for the flux synthesis of Yb3Ni5A119, Yb3Ni5-xCuxA119, Yb3N15-xFexA119 and Yb3N15-anxAllg (unit: 11111101). .............................. I68 Compositional variations of cell volume for Yb3Ni5-xTMxA119 (TM = Cu, Fe, Mn; x = 0, 0.5, 1) obtained on single crystals at temperatures of 100 K, 173 K and 298 K. ..................................................................................... 172 Compositional variations of a cell edge lengths for Yb3Ni5-xTMxA119 (TM = Cu, Fe, Mn; x = 0, 0.5, 1) obtained on single crystals at temperatures of 100 K, 173Kand 298 K. ......................................................................... 172 Compositional variations of b cell edge lengths for Yb3Ni5-xTMxA119 (TM = Cu, Fe, Mn; x = 0, 0.5, 1) obtained on single crystals at temperatures of 100 K,173Kand 298 K. ......................................................................... 173 xii Table 6-l Table 6-‘ Table 6-: Table 6-2 Table 6-2 Table 6-3- Table 6-3-. Table 7-1. Table 7-3 ' Table 7. 3_ TAble 7.4. Table 7.5_ Table 6-1-5. Table 6-1-6. Table 6-2-1. Table 6-2-2. Table 6-2-3. Table 6-2-4. Table 6-2-5. Table 7-1. Table 7-2 Table 7-3. Table 7-4. Table 7-5. Compositional variations of 0 cell edge lengths for Yb3Ni5-xTMxA119 (TM = Cu, Fe, Mn; x = 0, 0.5, 1) obtained on single crystals at temperatures of 100K,173Kand298 K. ......................................................................... 173 Magnetic property parameters of Yb3N15-xCuxA119 and Yb3Ni5-xFexA119 (x = 0, 0.5, 1). ............................................................................................... 176 Selected crystal data and structure refinement details for EuNi2-xFexA13 and YbNi2-xFexAlg .................................................................................... 187 Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for EuNi2-xFexAlg and YbNi2-xFexAlg. .................. 188 Anisotropic displacement parameters (A2 x 103) for EuNiz-xFexAlg and Ylez-xFCxAlg. ......................................................................................... 189 Bond lengths (A) for 13111~112_,,1=e,,A18 and YbNiz-xFexAlg .......................... 196 57F e Méssbauer spectra parameters for YbNi2-xFexAlg at RT and 80 K. .203 Selected crystal data and structure refinement details for ngAl3Sb9 and Yb3Ale3. ................................................................................................. 213 Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Yb9A13Sb9. ...................................................... 214 Anisotropic displacement parameters (A2 x 103) for ngAthg. ............ 215 Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Yb3AISb3. ....................................................... 216 Anisotropic displacement parameters (A2 x 103) for ngAle3. ............. 216 xiii Table 74‘ Table 77-— Table 7-6. Selected bond lengths (A) for Yb9A13Sbg. ............................................... 228 Table 7-7. Selected bond lengths (A) for Yb3Ale3. ................................................ 228 xiv Figure 1- Figure M Fig”, 2-8. Figure 1-1. Figure 2-1. Figure 2-2. Figure 2-3. Figure 2-4. Figure 2-5. Figure 2-6. Figure 2-7. Figure 2-8. LIST OF FIGURES Figure 1-1. A typical temperature heating profile used for Al flux synthesis. .................................................................................................... 14 SEM images of typical crystals of (A) CeAuAl4Ge2. (B) EuAuAI4(AuxGe1-x)2 (x = 0.4). ............................................................ 33 Cell volume variation of different rare earth metals for REAuAl4Ge2. ..... 35 Structure of CeAuAI4Ge2 viewed down the [010] direction. Large empty circles: Ce; black dots: A]; lighter shaded circles: Au; darker shaded circles: Ge. ................................................................................................. 36 Structure of CeAuAl4Ge2. (A) Trigonal pattern of Ce atoms in ab plane. B) Coordination environment of Ce atom. ................................................ 37 Structure of CeAuAl4Ge2. (A) Coordination environment of Au atom. B) Coordination environment of Ge atom. ................................................ 38 Structure of EuAuAl4(AuxGe1-x)2 viewed down the [010] direction. Large empty circles: Eu; black dots: A]; lighter shaded circles: Au; darker shaded circles: Ge/Au. ............................................................................... 40 Structure of EuAuAl4(AuxGel-x)2. (A) The square net formed by Eu atoms in ab plane. (B) (C) Local coordination environments of Eu and Au(1) atoms. ......................................................................................................... 41 (A) Temperature dependent magnetic susceptibility of CeAuAl4Ge2. (B) Field dependent magnetization at 3K for CeAuAhGez. (C) Temperature dependent magnetic susceptibility of EuAuA14Ge2. (D) Field dependent magnetization at 3K for EuAuAl4Gez. (E) Temperature dependent magnetic susceptibility of DyAuAl4Ge2. (F) Field dependent magnetization at 3K for DyAuAl4Ge2. ...................................................... 46 XV Figure I Figure 3 L”. '5 ”1 ('9 7’) Figure 2-9. Figure 3-1. Figure 3-2. Figure 3-3. Figure 3-4. Figure 3-5. Figure 3-6. Figure 3-7. Figure 4-1. Figure 4-2. Figure 4-3. (A) Temperature dependent magnetic susceptibility of CeAuA14(AuxGe1- x)2. (B) Field dependent magnetization at 3K for CeAuAl4(AuxGe1-x)2. C) Temperature dependent magnetic susceptibility of EuAuAl4(AuxGe.-x)2. (D) Field dependent magnetization at 3K for EuAuAl4(AuxGe;-x)2. ......... 47 SEM image of a typical crystal of V2A15Ge5. ............................................ 55 Structure of V2A15Ge5 in polyhedra of V atoms viewed down the [100] direction. Large empty circles: Ge; black circles: A1; gray circles: V. ..... 62 Structure of V2A15Ge5 viewed down the a-axis with all Al atoms omitted for clarity .................................................................................................... 63 Structure of VzAlsGes. (A) Pentagonal column composed of Al and Ge atoms with V-chaining sitting in the center. (B) — (G) Coordination environments of Ge and A1 atoms. ............................................................ 64 Temperature dependent magnetic behavior of V2A15Ge5 at 1000 G. ........ 68 Thermal gravimetric analysis of V2A15Ge5 under air. ............................... 68 Density functional theory calculated for V2A15Ge5. .................................. 69 The structure of C019A145Si10.x (x = 0.13) in polyhedral representation viewed down the b-axis. ............................................................................ 85 Structure of ColgAl45Silo.x (x = 0.13): framework composed of Si(3) and Si(6)-centered slabs .................................................................................... 86 Structure of C019A1458110-x (x = 0.13): (A) Two Si(3)-centered polyhedra joined via bridging Co(9) atoms to form a dimer. Si(3)-Si(3) distance: 2.5336 (12) A. (B) The connectivity mode of Si(6)—centered dimers. (C) Extended organization of Si(6)-centered polyhedra forming a strongly correlated layer ........................................................................................... 87 xvi Figure Figure - Figure 4 Fleure 4 Figure 4- Figure 44 Figure 4-1 FlgUre 4-1 Figuleili Fi511155.). Figure 4—4. Figure 4-5. Figure 4-6. Figure 4-7. Figure 4-8. Figure 4-9. Figure 4-10. Figure 4-11. Figure 4-12. Figure 5-1-1. Structure of ColgAl45Silo.x (x = 0.13): the polyhedral view of Co(3), Co(8) and Co(9) atoms connected by Si-based wire framework. ........................ 88 Structure of ColeAl458im.x (x = 0.13). (A) The layered sub-structure of Co(3), Co(8) and Co(9) polyhedra viewed down the c-axis. (B) The connectivity mode of Co(3)-centered clusters. (C) The connectivity mode of Co(9)-centered polyhedra. (D) The coordination environment of Co(8) atom ............................................................................................................ 89 Structure of CosAIMSi2 in polyhedral representation down the a-axis. ..... 93 Structure Of C05A114Si2: the layered sub-structure of Co(2) and Co(3) polyhedra along the b-axis. ........................................................................ 94 Structure of CoSAIMSiZ; (A) Structure of the Co(2)-based dimeric fragment. (B) Structure of the Co(3)-based dimeric fragment. (C) The connectivity mode of Co(2) and Co(5) polyhedra along the a-axis ........... 95 Structure of CoSAlMSiZ; the layered sub-structure of Al(l 1) and Al(15) polyhedra in CoSAIMSi2 along the b—axis ................................................... 96 Structure of CoSAlMSiz; (A) The linkage of Al(15)-based polyhedra along the a axis. (B) Structure of the Al(11)-based dimer. (C) The fragment composed of Al(l) and Al(l 1) dimer ......................................................... 97 Coordination environments of (A) Co(3), Co(8), and Co(10) in C019A1458i10-x (x = 0.13). (B) Co(3), Co(2) and Al(l l) in CoSAlMSiz. (C) Selected transition metals in MnAl6, a—FeAlSi and o-C04A113. ................ 98 (A) Thermal gravimetric analysis of CoSAlMSi2 in air. (B) Scanning electron micrograph of C05A114Si2 before annealing. (C) (D) Close up view of C05A114Si2 before and afier annealing at 1000 °C for 5 hours. ..100 SEM images of typical crystals of Sm3Ni5A119, Er3N15A119 and Yb3Ni5A119 grown from Al flux. ................................................................................. 109 xvii Figure 3- Figure 5-. FlgUre 5_1 Fig—“re 5-1. Figum 5.1- Figure 5-1-2. Figure 5-1-3. Figure 5-1-4. Figure 5-1-5. Figure 5-1-6. Figure 5-1-7. Figure 5-1-8. Figure 5-1-9. (A) Powder X-ray diffraction pattern of Sm3Ni5A119 compared with the calculated pattern. B) Powder X-ray diffraction pattern of a single crystal of Sm3Ni5A119 compared with the calculated pattern. ............................. 121 (A) Structure of REzNi4A115 (hypothetical) along the b-axis. (B) Structure of Y4Ni6Alz3 along the b-axis. (C) Structure of Gd3Ni5A119 along the a- axis. (D) Structure of YNiAl4 along the a-axis. Large empty circles: rare earth element; medium gray circles: Ni; black circles: A1 ....................... 123 The structure of Yb3N15A119 in polyhedral view down the a-axis. .......... 126 Coordination environments of Ni atoms (within 3.0 A) and Yb atoms (within 4.0 A) for Yb3N15A119. ................................................................. 127 (A) Temperature dependent molar magnetic susceptibility and inverse magnetic susceptibility of Sm3Ni5A119. The susceptibility was measured with an applied magnetic field 1000 Gauss. (B) Field dependent magnetization for Sm3Ni5A119 at 5 K. Single crystal sample was oriented with a-axis perpendicular to the external magnetic field. ........................ 131 (A) Temperature dependent molar magnetic susceptibility and inverse magnetic susceptibility of Sm3Ni5A119. The susceptibility was measured with an applied magnetic field 1000 Gauss; (B) Field dependent magnetization for Sm3Ni5A119 at 5 K. Single crystal sample was oriented with a-axis parallel to the external magnetic field. .................................. 132 A) Temperature dependent of the electric resistivity for a polycrystalline pellet of Sm3Ni5A119. B) Temperature dependent of the thermoelectric power for a single crystal of Sm3Ni5A119. ................................................ 133 (A) Temperature dependent molar magnetic susceptibility and inverse magnetic susceptibility of Er3Ni5A119. The susceptibility was measured with an applied magnetic field 1000 Gauss; (B) Field dependent magnetization for Er3Ni5A119 at 5 K and 100 K ....................................... 134 xviii Figure 5- Figure 5- Figure 5-.' Figure 5% Figure 5-3 FIgUre 5-2 FlgUre 5.3 Flgllre 6-1‘ Flgure 6-] ‘ Figure 5-1-10. (A) Temperature dependent molar magnetic susceptibility and inverse Figure 5-2-1. Figure 5-2-2. Figure 5-2-3. Figure 5-2-4. Figure 5-2-5. Figure 5-2-6. Figure 6-1-1. Figure 6-1-2. magnetic susceptibility of Yb3Ni5A119. The susceptibility was measured with an applied magnetic field 1000 Gauss; (B) Field dependent magnetization for Yb3Ni5A119 at 5 K. ...................................................... 135 Valence of binary (circles) and ternary (triangles) compounds in the Yb- Ni-Al phase diagram. Closed symbols: trivalent Yb; open symbols: mixed valent of Yb. Dotted line indicates the border between mixed-valent and trivalent Yb. ............................................................................................. 142 SEM image of a typical crystal of YbHNi3Alg9 ...................................... 144 Crystal structure onb1_1Ni3Alg,9 viewed down the [010] direction. Large empty circles: Yb; black circles: Al; gray circles: Ni. ............................. 151 Structure of YbHNi3Algg. (A) Triangular layer composed of Al(l) atoms. (B) Triangular layer composed of Al(4), Al(5) and Al(6) atoms down the c-axis. ....................................................................................................... 152 (A) Ordered RE-Al plane in ErNi3A19 viewed down the c-axis. (B) Partially disordered RE-Al plane in Yb]_1Nl3AIg_9 viewed down the c-axis. (C) Disordered RE-Al plane in DyNi3A19 viewed down the c-axis. (D) & (E) Local coordination environments of Yb(1) and Ni atoms in YbHNi3A139 ............................................................................................. 153 (A) Temperature dependent magnetic susceptibility of polycrystalline sample of YbHNl3Algg under the field of 1000 G. (B) Molar magnetization of YbHNi3Algg in fields up to 55000 G measured at 5 K. inset: derivative (6M/6B) as a function of field. ...................................... 155 Cell parameters variations with x for Yb3Ni5-xCuxA119 and Yb3N15-xFexAl.9 (x = 0, 0.5, 1) at 173 K. (A) Cell volume; (B) a cell edge length; (C) b cell edge length; (D) c cell edge length. ......................................................... 167 (A) Temperature dependent of the cell volume for Yb3Ni5-xTMxA119 (TM = Mn, Cu, Fe; x = 0, 0.5). (B) Temperature dependent of cell volume for Yb3Ni5-xTMxAllg (TM = Cu, Fe; x = 0, 1). .............................................. 168 xix Figure 6- Figure 6— Figure 6- Figure 6‘. Figure 6-1 Flgm'e 6-: Figure 6-2_ Figure 0-2- Figure 6-1-3. Figure 6-1-4. Figure 6-1-5. Figure 6-1-6. Figure 6-1-7. Figure 6-2-1. Figure 6-2-2. Figure 6-2-3. Figure 6-2-4. Figure 6-2-5. (A) Temperature dependent of a cell edge for Yb3Ni5-xTMxA119 (TM = Mn, Cu, Fe; x = 0, 0.5). (B) Temperature dependent of a cell edge for Yb3Ni5-xTMxAl|9 (TM = Cu, Fe; x = 0, 1). .............................................. 169 (A) Temperature dependent of b cell edge for Yb3N15-xTMxA119 (TM = Mn, Cu, Fe; x = 0, 0.5). (B) Temperature dependent of b cell edge for Yb3N15-xTMxA119 (TM = Cu, Fe; X = 0, I). .............................................. 170 (A) Temperature dependent of c cell edge for Yb3Nis-xTMxAl;9 (TM = Mn, Cu, Fe; x = 0, 0.5). (B) Temperature dependent of c cell edge for Yb3Ni5-xTMxA119 (TM = Cu, Fe; x = 0, 1). .............................................. 171 Magnetic susceptibility of Yb3Ni5-xCuxA119 (0 _<_ x S 1) compounds as a function of temperature from 3 K to 300 K. ............................................ 177 Magnetic susceptibility of Yb3Ni5-xFexAllg (0 S x S 1) compounds as a fianction of temperature from 3 K to 300 K. ............................................ 178 SEM image of a typical crystal of YbNi2-xFexAlg. .................................. 190 Crystal structure of YbNiz-xFexAlg in polyhedran of M(l) and M(2) atoms viewed down the [001] direction. Large circles: Yb; black dots: Al; darker shaded circles: M(l); lighter shaded circles: M(2). ................................. 194 Coordination environments of M(l), M(2) and Yb atoms for YbNi2-xFexAlg. ......................................................................................... 1 95 (A) Temperature dependent magnetic susceptibility of polycrystalline sample of YbNi2-xFexAlg under the field of 1000 G. (B) Molar magnetization of YbNi2_xFexAlg singles crystals oriented with [001] axis perpendicular, parallel to the external magnetic field and isotropic in fields up to 55000 G ........................................................................................... 199 (A) Temperature dependent of the electrical resistivity for a polycrystalline pellet of YbNi2-xFexA13. (B) Temperature dependent of the thermoelectric power for a single crystal of YbNi2-,,FexAlg. ................... 200 XX Figure 6- Figure 7- Figure 7 Flé’ure 7-15 Figure 6-2-6. Figure 7-1. Figure 7-2. Figure 7-3. Figure 7-4. Figure 7-5. Figure 7-6. 57Fe Mossbauer spectrum of YbNi2-xFexAlg at 80 K and RT ................... 202 Crystal structure of ngAthg viewed down the c-axis. Large empty circles: Yb; black small circles: Al; gray medium circles: Sb. ................ 224 Structure of Yb9A13Sb9. (A) The fragment of [Alng9]18‘ ribbon. (B) ~ (F) Coordination environments of Yb atoms. ................................................ 225 Crystal structure of Yb3Ale3 viewed along the b-axis. Large empty circles: Yb; black small circles: Al; gray medium circles: Sb. ................ 226 Structure of Yb3Ale3. (A) Polymeric chain [Ale3]6' viewed down the a- axis. (B) (C) (D) Immediate coordination environment of Yb atoms ...... 227 (A) Temperature dependent of the therrnopower for a pressed pellet of Yb3Ale3 from 300 to 700 K. (B) Temperature dependent of the therrnopower for a pressed pellet of Yb9A13Sb9 from 300 to 400 K ........ 229 (A) The total DOS of Yb3Ale3. The upper spin-split f-band (fm) is located near the Fermi level. (B) The total DOS of Lu3Ale3. The filled f band is located below —5 eV. (C) The total DOS of La3Ale3 with the empty f-level located in the conduction band. (D) The total DOS of CagAle3. A band gap of about 0.4 eV shows the semiconducting character of the Ca compound. ................................................................ 230 xxi RE T.\l C C D SEM EDS XRD SQL'ID BN1 RE TM CCD SEM EDS SQUID BM LIST OF ABBREVIATIONS Rare Earth Transition Metal Charge Couple Device Scanning Electron Microscope Energy Dispersive Spectroscopy X-ray Diffraction Superconducting Quantum Interference Device Bohr Magneton xxii l-l. Int the imp appheat commur paekagir S determin; Intermeta aroused 2 Strength 3 high temp Camdidates intermetall ICSISIance. Chinese a: reSlOralch “tinned l l CHAPTER ONE Introduction 1-1. Introduction to Intermetallics Solid state chemistry has been growing rapidly since 19505 as scientists realized the importance of solid state materials in advanced technology in a higher level. The applications of these materials span a wide range of fields from microelectronics, communication, information, energy conversion and storage, construction, electronic packaging to domestic and advanced ceramics. ' Solid state chemistry is focused on the design, synthesis and structural determination of new materials and characterization of their physical properties. Intermetallics are one of the oldest class of materials in solid state chemistry and have aroused great interest in materials science and technology due to their mechanical strength and high temperature performance. For example, the oxidation resistance and high temperature strength of iron and nickel aluminides make these materials attractive candidates in industries including steel, chemicals and petroleum.2 Back to BC. 1600, intermetallics already got extensive use due to their remarkable hardness and wearing resistance. The bronze mirrors (e.g. composition Cu3ISn3) were used by the ancient Chinese and Romans; the amalgam (Cu4Hg3, Anggg) found applications as dental restorative materials in ancient Germany and China.3 Intensive scientific work on intermetallics emerged in 19005, initiated by Tammann in Germany and Kurnakov in Russia.4 Since then a wide variety of intermetallic compounds were discovered; their crystal structure and properties including mechanical and magnetic properties were studied. In 19505, more activities aroused investigating intermetallics as high tempera its exec thermal Conside material llldUSIl'l( tremendl Ordnanc back to 1 memory applicant Cull-U ; large farm Which is , (Tl/51311 $1 intermem 0V undefStanL example 11 Lb Tm, 1 51pm,” d l l \ Intenn €1,311 dlSQOVeTed temperature structural materials. One of the most extensively studied examples is MoSiz: its excellent oxidation resistance, high melting point, relatively low density, and high thermal conductivity found itself an attractive material in advanced engine applications.5 Considerable success had also been achieved on some transition metal aluminides. These materials, such as TiAl, are of intense interest to the gas turbine and aircraft engine industries, where their high temperature properties and low density offer prospects for tremendous weight savings.6 In 1961, Nitinol, which stands for Nickel Titanium Naval Ordnance Laboratory, discovered that some Ni-Ti alloys after being strained, could revert back to their original shape at a certain temperature. These materials are called “shape memory alloys”, and they have been applied to different fields such as aeronautical applications and surgical tools. The most effective and widely used alloys are NiTi, CuZnAl and CuAlNi.7 Another equally important discovery during this period was a large family of superconducting binary phases with A15 structure type, 8 such as V3Si, which is a superconductor with critical temperature as high as 17 K.9 Since then, the crystal structures, electronic structures and superconducting properties of these binary intermetallics were extensively studied. 10 Over the past twenty years, there have been considerable advances into the understanding of the structure and behavior of intermetallic compounds. A more recent example is exhibited by the superconducting quaternary intermetallic LnNi2B2C (Ln = Lu, Tm, Er, Ho, Y) with critical temperature Tc up to 16.6 K.11 The discovery of superconducting LnNizBZC has motivated intensive experimental work on these complex intermetallic systems. In 2001, Mng, a simple binary intermetallic compound discovered half an century ago,12 was found to be a superconductor, with a surprising high cn intermet some kr of exten fermion highly Ct intermet; 1-2. C ryg A that C0012 C0nstitutll cTYSIal Va form allo: Solutions. They do n 01) a main POPUlar St SOIUIIOns, constlmllo; \valenCe elL‘ lhat many VllllCh the C high critical temperature — 39 K. 13 This discovery stimulated a great interest in intermetallics, not only the development of new materials, but also the reinvestigation of some known compounds. Rare earth-containing intermetallics have become the subject of extensive study due to their special behaviors such as the valence fluctuations, heavy fermion and Kondo-lattice behavior, which originate from the interaction between the highly correlated f electrons and delocalized conduction electrons.l4 Such phenomena of intermetallics will be discussed in detail in the following context. 1-2. Crystal Structure and Basic Properties of Intermetallics According to the definition from Schulze, intermetallics are a branch of alloys that contain two or more metals resulting in crystal structures different from those of the constitutional elements.15 Under certain conditions, one metal diffuses into another via crystal vacancies made available by defects, mechanical stress or grain boundaries to form alloys. Alloys may be homogeneous solid solutions or intermetallics. In solid solutions, the atoms of one metal are distributed randomly among the atoms of the other. They do not have specific chemical formula, and the best way to describe them is based on a main metal with a certain percentage of other metals added in. For example, a popular stainless steel, has the composition Fe-18%Cr-8%Ni. Different from solid solutions, intermetallics have definite crystal structures and specific formula. While constitutional metals are different in atomic size or electronegativity or the number of valence electrons, intermetallic compounds tend to form instead of solid solutions. Given that many intermetallics are formed due to the size effect or are electron compounds (in which the crystal structure types are related to particular valence electron concentrations), they do surround ionic bor contribut lr crystal st can be 0'! resistanCt surface p; makes pr intermetai H.313"; Th group Eler °C, Fe 15. the Solid n to Ol'C‘rcor wElder all they do not follow the valency rule. In intermetallics, atoms are preferentially surrounded by different kinds of atoms; not only metallic bonding, covalent and even ionic bonding can also be found. It is the strong bonding between different atoms that contributes to the excellent mechanical properties of intermetallic materials. Intermetallics are comprised of a huge variety of compounds that differ greatly in crystal structure, bonding, and properties. However there are some basic properties that can be observed more or less in intermetallics: high melting point, high hardness, wear resistance and good oxidation resistance. That is why many have found applications as surface protecting materials. On the other hand, intermetallics are brittle materials, which makes processing difficult and it is one of the main challenges for the application of intermetallics in metallurgy. 1-3. Manipulation of Metal Flux to Synthesize Intermetallics The melting points of most transition metals, rare earth metals and some main group elements are typically over 1000 °C. For example, the melting point of Ni is 1455 °C, Fe 1538 °C, Nd 1024 °C, Si 1414 °C. In order to achieve enough diffusion between the solid metals, synthesis of intermetallics usually requires high temperature techniques to overcome the energy barrier. Conventionally, high-power equipment such as arc- welder and radio-frequency reduction fiamace has been used for the synthesis of intermetallic compounds. In the past two decades, a new method to synthesize intermetallics, which is called combustion synthesis, has attracted considerable attention due to its unique characteristics.'6 In this process, the metal powders are mixed and pressed in the form of cyhndr the C01 high It throud » huennt lunuau innm3: 211010 31 occurs 1 finned. duennui 9n§k3c7 bOUUdarlt St Single cf}. propmles Budgnan Homer. and Ihe 10‘ Such (TIC A lmfimflMi cylindrical pellets. The pellets are ignited through an electrical coil or a laser beam. If the combinations of thermochemical and therrnophysical properties are appropriate, a high temperature reaction front is initiated (1500-3500 °C) which then propagates through the reactants. ‘7 However, the reactions may not be completed with various intermediate phases; meanwhile the products formed are generally porous. '8 For the high temperature techniques discussed above, there are two important limitations. Firstly, thermodynamically stable phases, which are usually simple known binary compounds, tend to form from these reactions. These phases are too stable to avoid and they hinder the formation of kinetically stable phases. Secondly, the reaction occurs too fast to allow single crystals to grow, so polycrystalline products are often formed. Obviously, the polycrystalline form of the materials limits their structural determinations. In addition, polycrystalline samples do not have the other chief merits of single crystals, including uniformity of composition, anisotropy, and the absence of boundaries between individual grains. Sometimes extended annealing at high temperatures facilitates the growth of single crystals. However even then the crystals may not be large enough for desired properties measurements. Some other methods, such as floating-Zone, Czochralski and Bridgman growth methods are often employed to obtain single crystals of intermetallics. However, these techniques are suitable only when the material is congruently melting; and the temperature needed to melt the sample may also be inconveniently high. Under such circumstances other techniques are necessary to grow single crystals of intermetallics. at relat tempera choosin. the mel reaction: people 1 Crystals 2800 CC Crystals t intensive fr0m sew FL" the 6611111 Iempefatu Other C001 5h0uld 11(1 fOmlation chemiCal l Periodic 1,. flutes Ila: Molten metal flux synthesis is such a technique that single crystals can be grown at relatively low temperatures. An excess amount of a metal is used as a high temperature solvent in which the crystals grow freely in a non-constrained fashion. By choosing'an appropriate metal, we can run the reaction at a temperature much lower than the melting point of the constitutional metals. As is well known, low temperature reactions are likely to produce new kinetically stable compounds. Half a century ago, people found that this metal flux method was particularly useful to synthesize single crystals of borides and carbides due to their extremely high melting points (e.g. TiBz 2800 °C, TaCQgg 3983 °C).'9 Rowcliffe and Warren were able to grow 2mm single crystals of TaCogé by combining Ta and C in iron solutionzo; SiC, one of the most intensively studied crystals with potential applications in many fields, has been prepared from several metal solutions such as Si/Fe, Si/Ag and Si/Ni.2| For a metal to be suitable as a flux, several key conditions have to be met. First, the candidate metal should melt at reasonably low temperature; obviously high temperatures are not convenient with respect to the instrument required. Second, the other constituents have to be considerably soluble in this metal solvent; and the solvent should not react with the solute to form stable binary phases, which might prevent the formation of the desired product. Finally the excess metal can be easily removed by chemical or physical methods. Based on the criteria mentioned above, inspection of the periodic table reveals that the group III elements (Al, Ga, In), Sn, Pb, Bi and Zn appear to be excellent candidates for the high temperature solvents. Indeed, Al, Ga, In, Sn and Zn fluxes have been actively studied by several research groups including the Kanatzidis group. anda; 1—4. I they ; proper alumir the C0; Candid; point (6 point ar range 01 Immedia t3l€rtlents cmClblC 0 above 661 Which atta distinct fr, group, the Kauzlarich group, the Chan group, the J eitschko group and the Péittgen group, and a great progress has been made to synthesize new intermetallic compounds.22'23’24'25 1-4. Rationale for Al Flux Synthesis Aluminides may be one of the most common groups of intermetallic compounds; they are considered as emerging materials due to their high specific mechanical 26 An alternative way to synthesize intermetallic aluminides is utilizing properties. aluminum as a metal flux, since aluminum tends to serve as a reactive solvent. Based on the conditions for metal flux discussed above, aluminum appears to be an attractive candidate for high temperature solvent. First, aluminum has reasonably low melting point (660 °C) and very high boiling point (2792 °C). The difference between its boiling point and melting point is almost 2000 °C, so Al can stay in its liquid form over a wide range of temperatures. Second, inspection of the Al-containing alloy phase diagram immediately reveals that many transition metals such as Cu, Fe and Ni, and main group elements such as Si, Ge and Sb are considerably soluble in liquid aluminum. Third, we can easily find appropriate containers for aluminum flux reactions, such as alumina crucible or graphite tube. Fourth, excess aluminum can be removed either via spin-off above 660 °C or etching away by simply reacting it with a base solution (e.g. NaOH) which attacks the desired product at a much slower rate. Finally, what makes aluminum distinct from the other metal flux candidates is its reducing ability which has been seen not only from the well-known therrnite reaction in which F6203 is reduced to Fe by Al, but also from reducing more complicated oxides such as perovskites MTiO; (M = Ca, Sr, Ba) to intermetallic compounds including M3Au6+xA126Ti27 pmpertle 0f lllC‘ We solvent. Optimum point oflrl A SI'Slems l ellVll'Onm discovere eliample, cOmlmsin Crystal 511' Ce. Pr, Sn Nd r Sm‘ ( GdRezAl; SITUCture; ? as another Aluminum has been known as an effective solvent for the synthesis of binary and ternary intermetallics for a few decades. Back to 19705, some Japanese groups started to utilize aluminum flux to synthesize single crystals of binary boron-rich compounds, such as LaB6, 28 VB2, 29 Cr3B4 30 and TB; 3 l . Single crystal X-ray diffraction, transport properties and oxidation resistance were studied on these compounds. Interestingly, most of the work focused on the early transition metals and Al was serving as a non-reactive solvent. A few ternary examples were also reported, such as WAlB32 and YbAlB4.33 The optimum temperature for these reactions is about 1500 °C, much lower than the melting point of boron which is 2300 °C. About one decade ago, Jeitschko and his coworkers started to examine the systems RE/TM/Al (RE = rare earth metal, TM = transition metal) in liquid aluminum 4 . . . 3 Series of new ternary famrlres were environment and had made a great success. discovered, which suggests a rich chemistry provided by liquid Al in these systems. For example, the family RETMzAllo (TM = Mn, Fe, Ru, Os and Re) has a homogeneous composition, while different reaction conditions led to the discovery of four different crystal structure types. REanAIm (RE = Y, La-Nd, Sm, Gd-Dy) and RERezAllo (RE = Ce, Pr, Sm) crystallize in tetragonal CaCrzAllo structure type;35 RETM2A1|0(RE = Y, La- Nd, Sm, Gd-Lu and TM = Fe, Ru, 05) have the orthorhombic YbFezAllo structure type;36 GdRezAllo and TbRezAllo, crystallize with a stacking variant of the YbFezAllo type structure?7 RERezAlio (RE = Ho-Lu) form in a new structure type and may be considered as another variant of YbF e2A110.3 5“ It is noteworthy that Al tends to be a reactive solvent in these systems and almost all the compounds are Al-rich. RETM and ham line of intermet. These 5) soluble i and Al-C never th Compoun the cry-51 lflCOrpOra Prepenje, Recently our group initiated exploratory studies on the systems RE/Al/Tr and RE/T M/Al/T r (RE = rare earth metal, TM = first row late transition metal, Tr = Si, Ge), and have achieved a great success in this field.38 Although Si and Ge are on the border line of metals and nonmetals, silicides and gerrnanides are usually regarded as intermetallics because of their similar characteristics and generally metallic properties. These systems are of particular interest for several reasons. First, both Si and Ge are soluble in liquid Al, and they do not form stable binary compounds according to Al-Si and Al-Ge alloy phase diagram. Second, the quaternary system RE/T M/Al/T r, which has never been investigated before, imposes challenges to the aluminum flux. If quaternary compounds do form, they would be of fundamental interest in solid state chemistry from the crystal structures as well as physical properties point of view. Third, the incorporation of a tetrelide especially Si into the system, may contribute to the refractory properties of the material. Silicides are well known for their high hardness, high ”‘40 with MoSiz as the most famous example.” chemical stability and oxidation resistance 42 Thus they can be used in technological applications such as high temperature wear and corrosion resistant coatings and thermoelectric energy conversion.43‘44’4S Finally, the rare earth-containing intermetallics display various interesting physical properties such as mixed valency, 46 Kondo lattice behavior,47 spin fluctuations 48 and heavy fermion 49, which are strongly correlated to the electronic structure and position of the 4f electron level with respect to the Fermi energy. It was observed that Al can serve as a reactive solvent. It can dissolve Si (or Ge) along with other metals to produce new quaternary intermerallic compounds such as 5rnzNi(Ni,.sh.,.)Al..s16 (x = 0.18-0.27),38 YNiA14Ge2,38 RE4Fe2+xAl7-xSig (Re = Ce, Pr, Nd, Sm (RE = C. unfamill design 1: and relat- the flux . I and seen metals. aluminur: exPlOratu resulted i ' 1.x SeneS‘T ., hexagma Stmcmrg Ge Instem exhibiting Stable bin. 33'5th I bent;Een S eXampIe‘ I Ge) Can be metal (0 1r Nd, 5m),50 REgRuleh9819(Aleilz-x) (RE = Pr, Nd, Sm, Gd, Tb, hr),38 and REZMA16814 (RE = Gd, Tb, Dy; M = Au, Pt).5 1 Compounds with such complicated formulas are very unfamiliar to solid state chemists and obviously it is almost impossible to predict or design these compounds. However their single crystal form can be obtained from Al flux and relatively easily characterized. In this sense, exploratory synthesis employing Al as the flux is a great way to discover novel intermetallic materials. The achievements of exploratory synthesis in liquid aluminum including the first and second row transition metals stimulated us to investigate the third row transition metals. Gold is of particular interest not only because it is very reactive in liquid aluminum, but gold-aluminum alloys have found applications in electronic devices.52 The exploratory synthesis comprising of a rare earth metal, gold and silicon in Al flux resulted in a number of new phases such as the Th2(AuxSi1-x)[AuAlz]nSiz homologous series,38 REAu4A13Si, 53 REzAuAl(r,Si444 and REAU3A17.54 These compounds feature hexagonal antifluorite-type slabs which can be regarded as fragments of the bulk AuAlz structure. In the present work, the study of the Au system in liquid Al was extended to Ge instead of Si. Ge is similar as Si in many aspects: they belong to the same group exhibiting similar electronic structure; both are soluble in liquid Al and do not form stable binary phases with Al. Bradley Sieve, a former group member, had studied the systems RE/TM/Al/Si(Ge) systematically, and he indeed found parallel chemistry between Si and Ge with both systems tending to form quaternary compounds. For example, RE2-xTMAl4Tr2(All-yTry)(A11-zTrz)2 (RE = Sm, Dy, Er; TM = Ni, Co; Tr = Si, Ge) can be formed with both Si and Ge,” when the reaction ratio between the rare earth metal to transition metal is smaller than 1. The RE-rich family RE2N1(NixSi.-x)Al4Si6 10 (RE = I SmgCot such as Nd. Sm; By stut; informat Studies 1‘. metals 11 the syste and 1b) CrEsta] .‘ dlSSEflaII Si immela 53‘8th 71 Ofmaleri; of theSe h thermoc lc 1” Spite ., Infomatll hand. SAUL. I' TegjOn 0f (RE = Pr, Nd, Sm, Gd, Dy, Tb) was found as well as their isostructral Ge analogue Sm2C0(Co,,Al1.,,)A14Ge6.y.55 When the transition metal was changed to the earlier ones such as Mn and Fe, the results led to the discovery of RE4TM2+XA17-xSig(RE = Ce, Pr, Nd, Sm; TM = Mn, Fe),50 while isostructural Ge-analogues have not been found so far. By studying the system RE/Au/Al/Ge systematically, we expect to obtain more information on the reaction pattern of A1 with tetrelides (Si, Ge); on the other hand, these studies may help us to compare the chemistry between first row and third row transition metals in these systems. Chapter 2 presents two new quaternary families discovered in the system RE/Au/Al/Ge: REAuAl4Ge2 (RE = Ce, Pr, Nd, Sm, Eu, Gd, Tb, Dy, Er, Tm and Yb) and REAuAl4(AuxGe1-x)2 (x = 0.4) (RE = Ce and Eu). The synthesis, single crystal X-ray diffraction and magnetic measurements will be described in this dissertation. So far most of the work described here has focused on rare earth-containing intermetallics because of the interesting physical phenomena described previously. The systems TM-Al-Si(Ge) (TM = transition metal) are also of great importance in the field of material science and metallurgy. Extensive research has been done on the applications of these ternary materials as high temperature structural materials,56 protective coatings,57 thermoelectric power conversion,58 and soft magnetic thin films and magnetic sheets.59 In spite of the broad applications of these materials, there is significant lack of information on the crystal structure and phase equilibrium of these phases. On the other hand, since the discovery of an icosahedral phase in a rapidly quenched Al-Mn alloy,60 a large number of quasicrystalline approximants have been found to occur in the Al-rich region of the Al-TM and related ternary systems. or-AlsoMnnSi7 is a well-known 11 protot} hllllaAL unique 1 in half . int'estig. IUIOW I CC eleleOni. interest“. and 06g, electron é than thos: dimCult 1 metal. prototype of an approximant crystalline phase presenting Mackay-type clusters. 6' Mn14A156+,,Ge3.x (x = 0 - 0.6) was recently reported by Wu and Seo, which shows a unique partially destroyed Mackay icosahedra that retain the icosahedral symmetry only in half of the individual polyhedra.62 In this work Chapter 3 presents the results of investigations on the ternary system V/Al/Ge using Al as the flux. To the best of our knowledge, past explorations of this system using high temperature direct combination techniques only yielded pseudo-binary phases V3Al(1_x)Gex which belong to the A15 63 We obtained a new ternary phase V2A15Ge5 fiom liquid aluminum structure type. which crystallizes in a new structure type. Chapter 4 explores the system Co/Al/Si by using molten A1 as a flux. German has made a tentative study on this system, and found five phases though only two of them were structurally characterized.“ In our own study of this system in liquid Al, we found two complex phases in the Al-rich comer of this ternary system — ColgAlrssilo.x (x = 0.13) and C05A114Siz. In Chapter 4, the crystal structures and physicochemical properties of these two phases are described. Chapters 5 and 6 include studies on the Yb-containing intermetallics. Due to the electronic transition between Yb2+ and Yb3+ ions, Yb-containing compounds can exhibit interesting behaviors such as mixed valence,65 Kondo-lattice behavior,66 heavy fermion67 and negative thermal expansion.68 Although Yb (4fl3—4fl4) can be regarded as hole- electron analogue of Ce (4fl-4f0), the studies of Ce compounds are far more extensive than those of Yb compounds. One of the main reasons might be that it is relatively more difficult to synthesize Yb-containing intermetallics due to the high vapor pressure of Yb metal. Our studies in the system Yb/Ni/Al in liquid Al not only led to the discovery of 12 temary modi fy V CICUR alkaline or a grit family, discover Alel.‘ 55 the 14- Euithlnl The sir. meagum. the Yb ,1 Phases; 5101chl’0r ph}SlCa] antImOnl 1~S.E_\.p A ternary phases such as YbHNi3Algg and Yb3Ni5A119, we also found we might be able to modify the magnetic states of Yb ions in Yb3Ni5A119 by applying chemical pressure. Chapter 6 deals with the work when we extended the tetrelides (Si, Ge) to Group V element —— Sb. There has been increasing interest on the Zintl phases composed of an alkaline earth metal (Ca, Sr, Ba) or rare earth metal (Eu, Yb), a transition metal (Mn, Zn) or a group 13 element (A1, Ga, In) and a pnicogen element (P, As, Sb, Bi). In the 9-4—9 family, Agzn4+xPn9 (x = 0 for A: Yb, Pn = Bi, x = 0.5 for A = Ca & Yb, Pn = Sb), the discovery of mixed valence of Yb in ngZn4Big 69 and extra Zn component in Agzm58b970 opens the opportunity to reexamine the parental compound Cagszig. In the 14-1-11 family, Eu14MnSbH shows colossal magnetoresistance effects; 7' while EuMMnBi“ orders antiferromagnetically and shows a large negative magnetoresistance.72 The single crystals used for structural characterization and physical properties measurements in most of these systems, were obtained from Sn flux. Here our studies on the Yb/Al/Sb system using Al as the flux led to the discovery of two new valence-precise phases: ngAthg and Yb3Ale3. Although these two compounds have the same stoichiometry, they belong to different structure types and show different chemical and physical behaviors. Our work indicates that Al is a reactive flux in the synthesis of antimonides and this study might be extended to the quaternary systems RE/TM/Al/Sb. 1-5. Experimental Techniques All the reagents including rare earth metal, transition metal, aluminum, tetrelides and antimony were stored and handled in a nitrogen-filled dry box. Usually a ten-fold excess amount of Al was used. Since the rare earth metal and AI will attack the silica l3 tube at The mi (13mm 10“ Tor L 'l‘cmpcrature FTgUre 1 for Al 1‘; higher ”(I enSure h‘ l“asffl011 0 CA Du: COlll Afier the tube at high temperatures, an inert container such as alumina crucible had to be used. The mixtures were combined into alumina crucibles which were put into silica tubes (13mm in diameter). The silica ampoules were then flame-sealed under the vacuum of 10'4 Torr to avoid oxygen contamination. 1000°C 36h 36h 93 T 15h ‘3 500°C 53 D. E 0.) {-4 _* Time Figure 1-1. A typical temperature heating profile used for Al flux synthesis. The samples were then subjected to heat treatment. A typical heating profile used for Al flux synthesis is shown in Figure 1-1. The system was brought to a temperature higher than the melting point of Al metal and kept at this temperature for some time to ensure homogeneous melting of the constituents in liquid A1. Subsequently the system was slowly cooled to a temperature lower than the melting point of Al metal (here 500 °C). During the slow-cooling stage, the solution became supersaturated so that crystals could grow out. Finally the system was quickly brought down to room temperature. After the reaction, the products were usually embedded in a Al matrix. To get rid of excess Al, either a physical or chemical method can be utilized. Since Al melts at 660 14 °C, the Howex t melting impract: convent tempera And the SOlution tO Stand IO be [TIC °C, the excess Al can be removed via centrifuge at temperatures higher than 660 °C. However this method is more applicable to Ga, In and Sn fluxes which have much lower melting point, since taking the samples out at as high as 700 °C is dangerous and impracticable. On the contrary, the chemical way to remove Al is much easier and more convenient: the product was treated with 5M NaOH solution overnight at room temperature. During this process, Al reacted with NaOH solution by this reaction: 2A1 + 2NaOH + 2H,o —> 2NaAlo2 + 3H,? And the products were attacked by NaOH solution at a much slower rate. Dilute HCl solution is another way to get rid of excess Al; however some crystals are too vulnerable to stand acid solution, therefore for isolation of Al flux reactions, NaOH solution seems to be the best choice. Finally the products were rinsed and dried by acetone and ether. 15 Referen I A) Sur b) Cher.- Rt’t'. 201 Metal]. . .llicroczt 2 Sauthti 3 Sauthv 4 Gerhar SONS. In. 53) FIIZL Berezhn. 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Int synthes quality Physica RE T.\l by our COmpou pr0pem, % F e, (j, comPOU: Parallel 35141 CHAPTER TWO REAuAl4Ge2 and REAuAI4(Au,Ge1-,)2 (RE = rare earth element): New Quaternary Intermetallics Grown from Aluminum Flux 2-1. Introduction Recently, Al has been suggested as a high temperature solvent for the exploratory synthesis of new intermetallic phases.l‘2’ 3 Liquid Al facilitates the growth of large high quality single crystals of complex intermetallic compounds, and this makes structural and physical characterization easier and more reliable. Synthetic explorations of the system RE/TWAUSi(Ge) (RE = rare earth element, TM = first row transition metal) conducted by our former group members led to the discovery of a number of new multinary compounds, many with novel structures and interesting magnetic and electronic properties.4 Interestingly, this system is very effective for the late transition metals such as Fe, Co and Ni. Moreover, both Si- and Ge-containing systems tend to form quaternary compounds from A1 flux; sometimes isostructural analogues are obtained indicating parallel chemistry between Si and Ge. For example, the families RE2-xTMA14Tr2(All- yTry)(All.zTrz)2 (RE = Sm, Dy, Er; TM = Ni, Co; Tr = Si, Ge) can be formed with both Si and Ge,5 when the reaction ratio of the rare earth metal to transition metal is smaller than 1. The rare earth-rich family RE2N1(NixSi1-x)A148i6 (RE = Pr, Nd, Sm, Gd, Dy and Tb) was found to be isostructural analogue of szCo(Co,,Al1.,,)A14Ge(,.y,5 although the reason why rare earth metals show different reaction reactivity is not clear at this point. When the transition metal was moved to the earlier ones such as Mn and Fe, the results led to the discovery of the novel series RE4TM2+XAI7-xSi3 (RE = Ce, Pr, Nd, Sm; TM = Mn, Fe),4 while an isostructural Ge-analogue has not been found so far. 21 interest numbe: REAus antiflm REgAu \NiAl. be redl BaHgll Ge. but using A Sm. Eu. Eu), 1}, The results obtained with the first and second row transition metals stimulated interest in the third row. Gold is particularly active in Al flux and has resulted in a number of new phases such as the Th2(AuxSi1-x)[AuA12],.Si2 homologous series, 6 REAu4A13Si,7 REzAUAlésl48 and REAu3,A17.9 These compounds feature hexagonal antifluorite-type slabs which can be regarded as fragments of the bulk AuAlz structure. REzAuA168i4 is comprised of two different layers — a CaAIZSiz-type layer and a YNiAlaGez-type layer. The perovskites MTiO3 (M = Ca, Sr, Ba) combined with Au can be reduced by aluminum to form quaternary compounds M3Au6+xA126Ti with a stuffed BaHgn structure type.'0 The rich chemistry of the Si systems appears to be parallel to Ge, but not in an identical fashion. Our systematic studies in the system RE/Au/Al/Ge using Al as the flux led to two new quaternary families: REAuAIaGez (RE = Ce, Pr, Nd, Sm, Eu, Gd, Tb, Dy, Er, Tm and Yb) and REAuA14(AuxGe1-x)2 (x = 0.4) (RE = Ce and Eu). The Cu-analogue of the second family CeCuA14(CuxGe1-x)2 (x = 0.62) was obtained when we studied the system RE/Cu/Al/Ge. In this chapter, synthesis, structural characterization and magnetic measurements of these families are described. 242. Experimental Section Reagents: The following reagents were used as obtained: rare earth metal (RE = Ce, Pr, Nd, Sm, Eu, Gd, Tb, Dy, Er, Tm and Yb) (Cerac, 99.9%), Au (shavings from 1 ounce gold bullion, 99.99%), A1 pellets (Cerac, 99.99%), Ge (Cerac, 99.999%). 22 —.__ _w -__—. _ ._ Syntlr nitro g mmol crucib vacuur tempel d, fOIIt down 1 n111101 l Synthesis: REAuAIaGez (RE = Ce, Pr, Nd, Sm, Eu, Gd, Tb, Dy, Er, Tm and Yb): In a nitrogen-filled glove box, 1 mmol RE metal (0.14-0.18 g), 1 mmol Au (0.197 g), 10 mmol Al (0.270 g) and 5 mmol Ge (0.36 g) were combined in an alumina crucible. The crucible was then placed into a silica tube (13 mm in diameter), which was sealed under vacuum (~10“1 Torr). The samples were heated to 1000 °C in 12 h, maintained at this temperature for 30 h, then cooled to 850 °C in 24 h. They were annealed at 850 °C for 3 (1, followed by cooling down to 500 °C in 72 h. Finally the temperature was brought down to 50 °C in 12 h. REAuAMAuchH); (x = 0.4) (RE = Ce, Eu): In a nitrogen-filled glove box, 1 mmol RE metal (Ce 0.140 g, Eu 0.152 g), 1 mmol Au (0.197 g), 10 mmol Al (0.270 g) and 2 mmol Ge (0.1466 g) were combined in an alumina crucible. The crucible was then placed into a Silica tube (13 mm in diameter), which was sealed under vacuum (~10‘4 Torr). The samples were heated to 1000 °C in 12 h, maintained at this temperature for 5 h, then cooled to 850 °C in 24 h, finally slowly cooled down to 50 0C in 72 h. CeCuAla(Cu,Ge1.x)2 (x = 0.62): In a nitrogen-filled glove box, 1 mmol Ce metal (0.140 g), 1 mmol Cu (0.064 g), 10 mmol Al (0.270 g) and 5 mmol Ge (0.36 g) were combined in an alumina crucible. The crucible was then placed into a silica tube (13 mm in diameter), which was sealed under vacuum (~104 Torr). The samples were heated to 1000 °C in 12 h, maintained at this temperature for 30 h, then cooled to 860 °C in 24 h. They were annealed at 850 °C for 3 (I, followed by cooling down to 500 °C in 72 h. Finally the temperature was brought down to 50 °C in 12 h. 23 150161111 NaOH rinsed ‘ for RE. the inil elem en Elemen Isolation: The excess aluminum was removed by soaking the crucibles in aqueous 5M NaOH solution overnight. The solid product remaining after the isolation procedure was rinsed with water and acetone. The yields of each were ~80% for REAuAlaGez, ~90% for REAuA14(AuxGe1_x)2 (x = 0.4) and ~90% for CeCuA14(CuxGe1-x)2 (x = 0.62) based on the initial amount of RE metal used in the reaction. Single crystals were selected for elemental analysis, X-ray diffraction and magnetic susceptibility measurements. Elemental Analysis: The crystals were picked and placed on a Scanning Electron Microscope (SEM) sample stub using carbon tape. Chemical composition of the products was determined by Energy Dispersive Spectroscopy (EDS) performed on a J EOL J SM-35C SEM equipped with a NORAN EDS detector. Spectra were acquired by applying a 25 kV accelerating voltage with an accumulation time of 30 s. The atomic ratios in the compounds CeAuAlaGez, EuAuA14(AuxGe1-x)2 (x = 0.4) and CeCuA14(CuxGe1-x)2 (x = 0.62) were determined to be 1 : 1.25 : 4.87 : 2.1 (Ce : Au : Al : Ge), 1 : 1.76 : 3.73 : 1.1 (Eu : Au : Al : Ge) and 1 : 1.86 : 3.84 : 0.86 (Ce : Cu : Al : Ge) respectively, which agreed well with the results derived from single crystal X-ray analysis. X—ray Crystallography: Single crystal X-ray diffraction data were collected for REAuAlaGez (RE = Ce, Nd, Gd, Er), EuAuA14(AuxGe.-x)2 (x = 0.4) and CeCuA14(CuxGe1-x)2 (x = 0.62) at room temperature on a Bruker AXS SMART CCD X-ray diffractometer. A data collection 24 (Mo l\' hemisp softwar SADAI and rct anisotri EDS. INEL EXPCI‘ir “181.31 , and PW (Mo K01 radiation, A = 0.71073 A) was acquired covering either a full sphere or hemisphere of reciprocal space. Data processing was performed with the SAINTPLUS software package. ” An empirical absorption correction was applied to the data using the SADABS program.12 The structures were solved straight forwardly using direct methods and refined with the SHELXTL package program.” All atomic positions were refined anisotropically. The resulting stoichiometry agreed well with the elemental analysis from EDS. Data collection parameters and refinement details for CeAuAlaGez and NdAuAlaGez can be found in Table 2-1. The refinement details for Gd and Er analog are listed in Table 2-2. Atomic positions, displacement parameters and anisotropic displacement parameters for REAuAl4Ge2 (RE = Ce, Nd, Gd, Er) are listed in Tables 2-3 and 2-4. Data collection parameters and refinement details for EuAuA14(AuxGe1_x)2 (x = 0.4) and CeCuAl4(CuxGe1-x)2 (x = 0.62) can be found in Table 2-5; atomic positions, displacement parameters and anisotropic displacement parameters for these two compounds are listed in Tables 2-6 and 2-7. X-ray powder diffraction data were collected at room temperature on a CPS 120 IN EL X-ray diffractometer (Cu K01) equipped with position-sensitive detector. Experimental powder patterns were compared to the patterns calculated from the single crystal structure solution (by the CrystalDiffract software) to determine the phase identity and purity. 25 Table 2 Empl Form Tem; \Vah Spac. Lattit Volu Calcr Abso F{01_ll C135: 9 ran Limi: Reflc Emu) Rim Com} Refin V4111; Good Final R ind Extin 11., Table 2-1. Crystal data and structure refinements for REAuAlaGez (RE = Ce, Nd). Empirical formula CeAuAlaGez NdAuAlaGez Formula weight 590.19 594.31 Temperature 293(2) K 293(2) K Wavelength 0.71073 )1 0.71073 A Space Group R -3 m (#166) R -3 m (#166) Lattice constants (A) a = 4.2384(7) A c= 31.613(7) A a = 4.2258(4) A c = 31.359(5) A Volume 491.81(16) A3 484.97(10) A3 Z 3 3 Calculated density, (g/cm3) 5.978 6.105 Absorption coefficient, (mm'l) 38.598 40.132 F(000) 759 765 Crystal size, (mm3) 0.63 x 021 x 0,32 0.43 x 0.26 x 0.33 0 range, (°) 193 to 2763 11.22 to 37.15 Limiting indices -5 g h g 5 -7 S h S7 -5 S k S 5 -7 _<_ k .<_ 7 -4031339 5231352 Reflections collected 1650 2487 Unique reflections 186 347 Rim 0.0454 006% Completeness to 0 100.0% 93.3 % Refinement method Full-matrix least-squares on F2 Variables 15 15 Goodness-of-fit on F2 1,111 1.128 Final R indices [I>2cr(l)]a R1 = 0.0214 R1 = 0.0235 sz = 0.0514 WRz = 0.0634 R indices (all data) R1 = 0.0214 R1 = 0.0235 WRz : 0.0514 WRz = 0.0634 Extinction coefficient 0.0121(7) 0.0111(7) Highest residual peak (e/A3) 1.412 and -2.365 2.920 and -4494 2 2 2 2 1/2 R1 = 2(lFol'chlyleol; WRZ = [2[W(Fo ' Fc l/ [20”le ) I 26 Table ; Volt Calc Absr F100 C135 0 ran Limi Table 2-2. Crystal data and structure refinements for REAuAlaGez (RE = Gd, Er). Empirical formula GdAuAlaGez ErAuAlaGez Formula weight 581.11 671.29 Temperature 293(2) K 293(2) K Wavelength 0.71073 A 0.71073 A Space Group R -3 m (#166) R -3 m (#166) Lattice constants (A) a = 4.2123(6) A c = 30.994(6) A a = 4.2074(4) A c = 30.717(5) A Volume 476.26(14) A3 470.91(9) A3 z 3 3 Calculated density, (g/em3) 6.352 6.531 Absorption coefficient, (mm’l) 43.133 46.427 F(000) 777 789 Crystal size, (mm3) 0.27 x 0.19 x 0.28 0.33 x 0.28 x 0.11 0 range, (°) 11.25 to 37.25 11.27 to 37.00 Limiting indices -7 S h S 7 -7 S h S 6 -7 S k S 7 -7 S k S 7 49515.48 -51_<_1551 Reflections collected 2472 2448 Unique reflections 332 338 Rim 0.0635 0.0793 Completeness to 0 91.0 % 94.4 % Refinement method Full-matrix least-squares on F2 Variables 15 15 Goodness-of-fit on F2 1.168 1.108 Final R indices [I>2<5(I)]al R1 = 0.0299 R1 = 0.0283 sz = 0.0696 sz = 0.0772 R indices (all data) R1 = 0.0305 R1 = 0.0297 sz = 0.0708 sz = 0.0780 Extinction coefficient 0.0104(8) 0.0134(10) Highest residual peak (e/A3) 5.815 and -3.885 2.732 and -4754 2 2 2 2 1/2 R1 = £(lFol-1Fcl)/2|Fo|; wR2 = [2[w(Fo - Fe ]/ [£(wIFaI ) ] 27 Table 2—3. Atomic coordinates and equivalent isotropic displacement parameters (A2 x 103) for REAuAlaGez (RE = Ce, Nd, Gd, Er). Atom Wyk. x y 2 U( )‘ Symbol °“ Ce 3]) -0.6667 0.6667 0.1667 8(1) Au 3a 0 0 0 7(1) Ge 6c -0.3333 0.3333 0.1081(1) 8(1) Al(l) 6c -0.3333 0.3333 0.0245(1) 7(1) Al(2) 6c 0 0 0.0820(1) 9(1) Nd 31) -0.6667 0.6667 0.1667 7(1) Au 3a 0 0 0 5(1) Ge 6c -0.3333 0.3333 0.1091(1) 8(1) Al(l) 6c 03333 0.3333 0.0250(1) 7(1) Al(2) 6c 0 0 0.0823(1) 6(1) Gd 36 -0.6667 0.6667 0.1667 5(1) Au 3a 0 0 0 7(1) Ge 6c 03333 0.3333 0.1105(1) 6(1) Al(l) 6C -0.3333 0.3333 0.0255(1) 6(1) Al(2) 6c 0 0 0.0832(1) 8(1) Er 31) -0.6667 0.6667 0.1667 5(1) Au 3a 0 0 0 6(1) Ge 6c -0.3333 0.3333 0.1121(1) 4(1) Al(l) 6C -0.3333 0.3333 0.0260(1) 8(1) Al(2) 6c 0 0 0.0842(1) 6(1) * UM) is defined as one third of the trace of the orthogonalized Uij tensor. 28 Table 2-4. Anisotropic displacement parameters (A2 x 103) for REAuAl4Ge2 (RE = Ce, Nd, Gd, Er). Atom U11 U22 U33 U23 U13 U12 Ce 9(1) 9(1) 6(1) 0 0 5(1) Au 7(1) 7(1) 5(1) 0 0 4(1) Ge 9(1) 9(1) 6(1) 0 0 4(1) Al(l) 7(1) 7(1) 7(2) 0 0 4(1) Al(2) 11(1) 11(1) 5(1) 0 0 6(1) Nd 7(1) 7(1) 7(1) 0 0 4(1) Au 6(1) 7(1) 3(1) 0 0 3(1) Ge 9(1) 9(1) 7(1) 0 0 4(1) Al(l) 6(1) 7(1) 8(1) 0 0 5(1) Al(2) 5(1) 5(1) 7(1) 0 0 4(1) Gd 5(1) 6(1) 5(1) 0 0 3(1) Au 7(1) 7(1) 7(1) 0 0 4(1) Ge 7(1) 6(1) 7(1) 0 0 4(1) Al(l) 6(1) 7(1) 7(1) 0 0 4(1) Al(2) 9(1) 8(1) 8(1) 0 0 5(1) Er 4(1) 4(1) 7(1) 0 0 2(1) Au 6(1) 6(1) 6(1) 0 0 4(1) Ge 5(1) 3(1) 7(1) 0 0 3(1) Al(l) 6(1) 5(1) 12(1) 0 0 5(1) Al(2) 6(1) 6(1) 8(1) 0 0 3(1) The anisotropic displacement factor exponent takes the form: -2n2[h2a*2Ul '+. . .+2hka*b*u‘2] 29 Table CeCu Em F01 Tel We Lat V0 Ca Ab F1 1 Cr. Lil Re L11 C 0 Re Va 00 Fir R 1 Ex- R1. Table 2-5. Crystal data and structure refinements for EuAuA14(AuxGe1-x)2 (x = 0.4) and CeCuA14(CuxGe1-x)2 (x = 0.62). Empirical formula EuAuA14(AuxGe1-x)2 CeCuA14(CuxGei-x)2 (x = 0.4) (x = 0.62) Formula weight 726.4 671.29 Temperature 293(2) K 293(2) K Wavelength 0.71073 A 0.71073 A Space Group P4/mmm (#123) P4/mmm (#123) Lattice constants (A) a = 4.3134(8) A a = 4.2207(4) A c = 8.371(3) A c = 7.9504(11) A Volume 155.75(7) A3 141 .63(3) A3 Z 1 . 1 Calculated density, (g/cm3) 7.745 9.286 Absorption coefficient, (mm'l) 62.085 42.176 F(000) 305 354 Crystal size, (mm) 0.046 x 0.064 x 0.052 0.033 x 0.058 x 0.071 0 range, (°) 2.43 to 28.25 14.63 to 39.73 Limiting indices -5 S h S 5 -7 S h S 7 -5 S k S 5 -7 S k S 7 4051510 -14Sl_<_14 Reflections collected 1745 2341 Unique reflections 146 283 Rim 0.0533 0.0401 Completeness to 0 96.7 % 91.3 % Refinement method F ull-matrix least-squares on F2 Variables 14 14 Goodness-of-fit on F2 1.151 1.498 Final R indices [I>20(I)]a R1 = 0.0276 R1 = 0.0321 sz = 0.0634 sz = 0.0849 R indices (all data) R1 = 0.0289 R1 = 0.0323 sz = 0.0642 sz = 0.0849 Extinction coefficient 0.141(9) 0.12(2) Highest residual peak (e/A3) 2.923 and -4.569 2.545 and -1.697 2 2 2 2 R1 = 2(lFol-IFcI)/2lFol; wR2 = [X[W(Foz- r, 1/ [2(WlFol > 1” 30 Table 2-6. Atomic coordinates and equivalent isotropic displacement parameters (A2 x 103) for EuAuA14(AuxGe1-x)2 (x = 0.4) and CeCuAl.(Cu,Ge.-,)2 (x = 0.62). Wyk.Symbol x y z U(eq) Occu. Au(1) 1a 0.0000 0.0000 0.0000 10(1) 1 Au(2) 2h -0.5000 -0.5000 0.3462(1) 11(1) 0.41 1(4) Ge 2h -0.5000 -0.5000 0.3462(1) 11(1) 0.590(4) Eu 1b 0.0000 0.0000 0.5000 13(1) 1 A1 41' 0.0000 -0.5000 0.1739(4) 12(1) 1 Cu(l) 1a 0.0000 0.0000 0.0000 6(1) 1 Cu(2) 2h -0.5000 -0.5000 0.3523(1) 8(1) 0.620(3) Ge 2h -0.5000 -0.5000 0.3523(1) 8(1) 0.380(3) Ce 1b 0.0000 0.0000 0.5000 6(1) 1 A1 4i 0.0000 -0.5000 0.1721(2) 9(1) 1 * U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. Table 2-7. Anisotropic displacement parameters (A2 x 103) for EuAuA14(AuxGe1-x)2 (x = 0.4) and CeCuA14(CuxGe1-x)2 (x = 0.62). Atom U11 U22 U33 U23 U13 U12 Au(1) 12(1) 12(1) 7(1) 0 0 0 Au(2) 14(1) 14(1) 6(1) 0 0 0 Ge 14(1) 14(1) 6(1) 0 0 0 Eu 14(1) 14(1) 10(2) 0 0 0 Al 17(2) 12(2) 7(2) 0 0 0 Cu(l) 7(1) 7(1) 7(1) 0 0 0 Cu(2) 7(1) 7(1) 8(1) 0 0 0 Ge 7(1) 7(1) 8(1) 0 0 0 Ce 5(1) 5(1) 7(1) 0 0 0 Al 13(1) 7(1) 7(1) 0 0 0 The anisotropic displacement factor exponent takes the form: -21t2[hza*2Ul ‘+. . .+2hka*b*u'2] 31 Magnetic Characterization: Magnetic measurements were conducted on the polycrystalline samples of CeAuAlaGez, EuAuAlaGez, DyAuAlaGez, CeAuA14(AuxGe1-x)2 and EuAuAl4(AuxGe1-x)2 (x = 0.4) using a Quantum Design MPMS SQUID magnetometer. EDS-analyzed crystals were ground into powder, and then sealed in kapton tape and placed into the magnetometer. The data were collected in the temperature range of 3-300 K at 1000 G, while field dependent magnetic measurements, conducted at 3 K, were carried out in fields up to i 55000 G. A diamagrretic correction was applied to the data to account for core diamagnetism. 2-3. Results and Discussion Synthesis: The compounds REAuAlaGez were obtained with most rare earth elements and they tend to crystallize as plates or pyramidal crystals. Figure 2-1 shows the SEM images of typical single crystals of CeAuAlaGez and EuAuAl4(AuxGe1-x)2 (x = 0.4). The yields of the reactions were generally > 80% based on the rare earth elements used. Side products were mainly recrystallized Ge and Au. Reactions with longer annealing times at 1000 °C did not improve the yields. Use of Yb as the RE metal produced the ternary compound YbAlzGez instead of the target phase. Only when the amount of Yb was increased (from elemental ratio 1 : 1 : 10 : 5 to 3 : 1 : 10 : 5 for Yb : Au : Al : Ge), could YbAuAlaGez be obtained as the main phase. For Ce and Eu, when a much shorter heating profile was used, the phase REAuA14(AuxGe1-x)2 (x = 0.4) was found as the major product. When Sm was used under the same heating profile, only SmAuAl4Ge2 could be obtained. 32 Figure 2-1. SEM images of typical crystals of (A) CeAuAl4Ge2. (B) EuAuA14(AuxGe1-x)2 (x = 0.4). 33 Crystal Structure of REAuAl4Ge2: The REAuAlaGez compounds crystallize in a rhombohedral structure with space group R-3m. These compounds are isostructural to YNiAlaGez,l which suggests that this structure type is robust and can accommodate a wide variety of non-isoelectronic transition metals. The difference between the Ni and Au analogs is that RENiAlaGez forms readily only with late RE metals, whereas almost all RE metals can form the Au analogs. That the RENiAlaGez compounds form only with late RE metals could be due to the smaller size of [NiAlaGez] slab (compared to [AuAlaGez] slab) which permits only the small RE ions to pack in the available space.5 When the Ni atoms are replaced by the larger Au atoms in this structure, a cell parameter expansion is observed as expected, with the a-axis being much more expanded than the c-axis. This allows the larger rare earth elements to fit into the interlayer space. The cell volume for Ce, Nd, Gd and Er analogs, exhibit the sequential contraction as expected (Figure 2-2). The structure of CeAuAlaGez can be described as alternating layers of Ce atoms and [AuAlaGez] slabs, Figure 2-3. The bonds between Ce atoms and the other atoms were omitted in order to emphasize different layers in the structure. The Ce atoms on the ab plane are close-hexagonally packed and form regular equilateral triangles with Ce-Ce distance of 4.2384(7) A, corresponding to the length of the unit cell, a (Figure 2-4A). Each Ce atom is sandwiched by two puckered layers composed of Ge and Al(2) atoms, see Figure 2-4B. The [AuAlaGez] slab consists of distorted A13 cubes, with the lengths of the cube sides being 2.897(3) A and 3.048 A. Au atoms (as shown in Figure 2-5A), held in the center of the cube, are surrounded by six Al(l) and two Al(2) atoms above and below to 34 achieve an eight-coordinate environment. The Au-Al bond distances are 2.5668(9) A and 2.591(3) A, respectively, comparable to those in gold aluminides such as AuAlz (2.597 A). These cubes are connected to each other via face sharing along the ab-plane. The Ge atoms form puckered layers with Al(2) atoms which are in chair geometries when viewed down the c-direction. Each Ge atom is surrounded by three Al(2) atoms and one Al(l) atom forming an umbrella like geometry (shown in Figure 2- SB). A similar coordination enviromnent for Ge atoms is found in AEAlzGez (AE = Ca, Sr) and REAlzGez in which the Ge atom is bonded to three Al atoms and one AE or RE atom.l4 495 490 e A 00 LII I J). 00 O I 475 L Cell Volume (A3) 470 . 46 5 I I I L I I I I I I I Ce Nd Sm Gd Dy Er Rare Earth Figure 2-2. Cell volume variation of different rare earth metals in REAuAl4Ge2. 35 Figure 2-3. Structure of CeAuAl4Ge2 viewed down the [010] direction. Large empty circles: Ce; black dots: A1; lighter shaded circles: Au; darker shaded circles: Ge. 36 O O 14.23840) A O O Q O O O O Figure 2-4. Structure of CeAuAlaGez. A) Trigonal pattern of Ce atoms in ab plane. B) Coordination environment of Ce atom. 37 Ge 0/ 1(2) 0 Al(l) Figure 2-5. Structure of CeAuAlaGez. A) Coordination environment of Au atom. B) Coordination environment of Ge atom. Table 2-8. Bond lengths (A) for REAuAlaGez (RE = Cc, Nd, Gd, Er). C eAuAI4G82 NdAuAI4G62 GdAuAI4G62 ErAuAl4Ge2 RE-Ge x5 3.0692(7) 3.0342(4) 2.9901(6) 2.9516(5) Au-A1(1) x6 2.5668(9) 2.5629(6) 2.5575(8) 2.5568(8) Au-Al(2) x2 2.591(3) 2.5820(19) 2.578(3) 2.585(3) Ge-Al(1) 2.5824(10) 2.638(2) 2.635(2) 2.645(3) Ge-Al(2) x3 2.641(3) 2.5806(7) 2.5757(9) 2.5761(9) Al(l )-A1(1 ) x3 2.897(3) 2.901(2) 2.902(3) 2.906(3) 38 Crystal Structure of REAuA14(AuxGe,-x)2 (x = 0.4): The compound REAuA14(AuxGe1-x)2 (x = 0.4) crystallizes in space group P4/mmm with the KCu483 structure type. The same structure forms with other transition metals including Ni, Cu and Pd when Ge is replaced by Si.5 As shown in Figure 2-6, the AuA14(AuxGe1-x)2 layers stack along the c-axis, and the Eu atoms reside in cages formed by eight Ge/Au atoms and eight Al atoms (Figure 2-7B), similar to those of the Ba atoms in the BaA14 structure type.15 When viewed on the ab plane, as Shown in Figure 2-7A, the Eu atoms are arranged in a flat square-net, with an Eu-Eu distance of 4.3134(8)A, which is equal to the a-cell parameter. The structure type of the AuA14(AuxGe1_x)2 layer contains a stable unit which occurs frequently in many intermetallic compounds, such as LaGa(r,Ni1.,,,16 szNiAl4Ge2,4 and szNiGalz.l7 This layer can be described as follows: Au atoms are arranged in a square network with each Au atom sitting inside a distorted A13 cube, shown in Figure 2- 7C. These cubes share edges with the Al-Al bond distance of 2.912(6) A to form an infinite slab. The slab is then completed by capping Ge/Au atoms on both sites. Analysis of the X-ray data shows that the capping atomic sites are in fact occupied by a mixture of Au and Ge atoms with a ratio of 2 : 3'8 The resulting AuA14(AuxGe1-x)2 layers stack and link to each other via Ge-Ge bonding between capping Ge atoms along the c-direction. The distance between Au/Ge atoms across neighboring AuA14(AuxGe1-x)2 layers is 2.575(2) A. 39 Figure 2-6. Structure of EuAuA14(AuxGe1-x)2 viewed down the [010] direction. Large empty circles: Eu; black dots: Al; lighter shaded circles: Au; darker shaded circles: Ge/Au. 40 A) Eu 0 O O 0 4.3134(8) AI 0 O O O E O O O O B) C) Figure 2-7. Structure of EuAuA14(AuxGe1-x)2. (A) The square net formed by Eu atoms in ab plane. (B) (C) Local coordination environments of Eu and Au(1) atoms. 41 Table 2-9. Bond lengths (A) for EuAuA14(AuxGe1-x)2 (x = 0.4) and CeCuAl4(CuxGe1-x)2 (x = 0.62). EuAuA14(AuxGe1-x)2 CeCuAl4(CuxGe1-x)2 (x = 0.4) (x = 0.62) Eu-Ge x10 3.3107(7) Ce-Ge x10 3.2071(4) Eu-Al x2 3.479(2) Ce-Al x2 3.3536(13) Au(1)-Al x8 2.6021(17) Cu(l)-Al x8 2.2154(9) Ge-Al x4 2.5944(18) Ge-Al x4 2.5507(10) Al-Al 2.912(6) Al-Al 2.9845(3) Ge—Ge x2 2.575(2) Ge-Ge x2 2.3475(17) Magnetic Properties: Crystals were picked from the products and analyzed by EDS. Magnetic measurements were performed on polycrystalline samples ground from those selected crystals. Magnetism of CeAuAl4Ge2, EuAuAl4Ge2 and DyAuAl4Ge2 The magnetic susceptibility as a function of temperature for CeAuAlaGez is plotted in Figure 2-8A. Up to 300 K, CeAuAlaGez does not obey Curie-Weiss Law at any temperature range which indicates possible mixed Ce3T/Ce4+ valence in this compound. The mixed or intermediate valence behavior, which is generally induced by the hybridization between 4f electrons and conduction electrons, has also been seen in other Ce-containing compounds such as CeNiA14(Si2-xNix) and CezNiAl(,.,,Ge4.y.5 We have calculated the magnetic moment of this compound from its susceptibility value xm measured at T = 280 K according to the equation new = 2.83(Txm/6)'/2(471x10'6) 113. The 42 resulting value ucxp = 0.78 113 is between the theoretical value of 1.1,,” = 0 113 for Ce“ and um = 2.54 113 for Ce“. However, the temperature dependent magnetic behavior of CeAuAlaGez is different from well known mixed valence systems such as CeRu3Si2,l9 the weakly mixed valence system CeSn;20 and the strongly mixed valence system CeRuZZI. In these typical mixed valence compounds, xm is almost constant at low temperatures, then increases with increasing temperature and tends to obey the Curie-Weiss Law at high temperatures. The reason why CeAuAlaGez shows different magnetic behavior from typical mixed valence compounds might be that, it is a very weakly mixed valence system that has a much lower fluctuation temperature. Figure 2-8B shows the magnetization of CeAuAlaGez as a function of field. The magnetization increases linearly up to 10000 G without saturation. The magnetic susceptibility of EuAuAlaGez obeys the Curie-Weiss Law above 50 K, Figure 2-8C. The neg value, obtained from the data, is 3.34 113, while that of a free-ion for Eu3+ is 3.40 113. Therefore, we can regard the oxidation state of the Eu ion as 3+, while Au is in a diamagnetic state. Because of the slightly enhanced stability of half filled 4f shells of Eu”, most europium compounds show divalent europium or mixed valence of Buy/Eu”. To further determine the oxidation state of Eu atoms, l5'Eu Méssbauer Spectroscopy might be needed. The field dependent data (Figure 2-8D) shows a gradual increase of the magnetization until saturation which occurs at about 30000 G. However magnetization per Eu ion at this point is only 30% of the maximum value calculated according to the formula umcalc) = gJ 113 (for a free atom the g factor is defined by the Lande' equation, the total angular momentum J is the sum of the orbital L and spin S angular momenta). 43 The molar magnetic susceptibility data of DyAuA14G62 vs temperature is plotted in Figure 2-8E. This material exhibits an antiferromagnetic transition at low temperature around 11 K and conforms to the Curie-Weiss Law behavior above the transition temperature. The calculated “eff (9.17 1113), is somewhat lower than the theoretical value for Dyd+(10.63 113), as is frequently observed, and the difference might be ascribed to the crystal-field effects.22 The measured magnetic moment is entirely attributed to Dy atoms with the Au atoms being diamagnetic. DyAuAlaGez exhibits field-induced metamagnetic behavior at 3K, as shown in Figure 2-8F. A gradual increase in magnetization is observed until the field reaches 5000 G where a dramatic increment occurs, indicating spin reorientation. Then the magnetization begins to saturate and does not change much up to 55000 G. However, the moment per Dy3+ ion at this point is only 60% of its maximum value (10.60 1.13) which is calculated from upy(ca1c) = g] 1.13. The sharp jump occurring at 5000 G suggests a possible transition to a more ferromagnetically ordered state, which can also be supported by the positive sign of the Weiss constant 0. Similar spin complexity has been observed in other intermetallic compounds including 'DyzAuAlgsiag and B-DyNiGe223. It has been suggested that a trigonal arrangement of rare earth ions on a plane could create fi'ustration in antiferromagnetic coupling.24 A field higher than 55000 G may be required to achieve complete saturation of the magnetization. Magnetism of CeAuAla(AuxGe 1.x): and EuAuAl4(AuxGe1-x)2 (x = 0. 4) Figure 2-9A gives the thermal dependence of the magnetic susceptibility xm measured for CeAuAl4(AuxGe1-x)2. The Herr values, calculated by fitting to the Curie- 44 Weiss Law in the temperature range of 50~140 K and 160~300 K, are 1.54 113 and 1.18 113, respectively, which are between the theoretical ones of um = 0 up, for Ce4+ and um = 2.54 1.13 for Ce”. The change in the slope of inverse susceptibility plot may be due to changes in the Ce valence state over the whole temperature range. This behavior is different from those compounds with intermediate valence of Ce atoms, which also obey the Curie-Weiss Law at high temperature while Ce atoms are in 3+ oxidation state.25 The Au atoms are likely diamagnetic as in the other Al-grown intermetallic compounds described above. For EuAuA14(AuxGe1-x)2, the temperature dependent magnetic susceptibility data at 1000 G Show an antiferromagnetic transition at about 4 K, as shown in the inset of Figure 2-9 C. When the high temperature (above 20 K) data are fit to the Curie-Weiss Law, a 11,5 of 6.03 113 is obtained. The calculated effective magnetic moment for Eu2+ 4f7 ions is predicted to be equal to the value of Gd3+ ions, which is 7.94 113. Thus we suggest that Eu ions in this compound EuAuA14(AuxGe1-x)z are in a divalent 4f7 ground state and the difference might due to the crystal-field effects. This observation is consistent with the statement that Eu is often found to be divalent in the noble-metal compounds with a broad 5 band. Examples include EuAg526, EuAu527, EuAuMgzg, Eu(Pd1.,.Au,,)2Si;i_29 and EuAu4A133i7. The magnetization increases gradually with increasing applied field. No magnetization saturation is observed up to 55000 G (Figure 2-9D). 45 A B 0.08 250 0.004 . 0‘07 CeAuAl4Ge2 . . u ' A0003 _ CeAuAl4Ge2 .0 _ "006 " ‘200: 50002 '. 8 ' .a ——> 3x 2 ' ' ‘ % 0.05 ... .1 150 ’5 \0,001 I- .1 =’ I 9 E E 0.03 ‘ 100 ;,~ 50001 T - 3 5450.02 5 60.002 - . .- 0 01 T 50 20 003 ' . - , D O .- ..~."°~ 0 O o o o o o. 4 I I I I 0 _0004 I I I_ I I I I 0 50 100 150 200 250 300 -15000 —7500 0 7500 15000 Temperature (K) Field (G) C 1.2 30 D 8 a l ! DyAuAl,Ge2 . . 25 A 6 .. DyAuAl,Gc2 “u"... A l‘ . i a 4 - .6 a I I x 75 ' _ 0.8 i . 4 203 e 2 ,l 4 O A \ P E ' B -. I \ —> 2. . . :3 0.6 i! . . "' 15 E O / E I E V o v ‘ . \ E '2 '- . ‘l 0.4 .I d 10 a o g E . I 3 E _4 N O .. 5 g I- . c1 0'2 .. I 5 '6 'g .00.... '- ~O... . . . 0 1 1 l r L. . 0 -8 n I 1 I 1 I n 0 50 100 150 200 250 300 -60000 -30000 0 30000 60000 Temperature (K) Field (G) E 0.4 200 F 1.5 0.35 EuAuAl4Ge2 . . : 3 l _ EuAuAl4G1:2 ...”~ A 0 3 O - 150 "< 2 ° L3 . . : r g 05 1- .. c1 '2‘ 0 25 . , g \ \ I ——> ‘ 2- 2 a 0 2 1 _ - 100 m m. 0 - - E . l I: v 3, 0.15 - .' . 3 E E . . I 3 E ’0.5 '- . '1 x 0.1 - ' o‘ - 50 = o o . . , v 2 C 0.05 - '5 ‘ '1 '---"' 7 0 .. .... 0 -15 4 r r r r 1 . 0 50 100 150 200 250 300 60000 -30000 0 30000 60000 Temperature (K) Field (G) Figure 2-8. (A) Temperature dependent magnetic susceptibility of CeAuAlaGez. (B) Field dependent magnetization at 3K for CeAuAlaGez. (C) Temperature dependent magnetic susceptibility of EuAuAlaGez. (D) Field dependent magnetization at 3K for EuAuAlaGez. (E) Temperature dependent magnetic susceptibility of DyAuAlaGez. (F) Field dependent magnetization at 3K for DyAuAlaGez. 46 0.14 ~ 1400 0.5 " I 0.12 CeAuA14(AuxGe1-x)2 .. 1200 A . CeAuAl4(AuxGe1-x)2.o' a O U ‘ 03x 2 E 0.08 800 3 E ‘ \ " , 0 . .. 0 g 0.06 600 1 “3, V a 6 ’ 0' ‘ . 3 x3) 04 400 5 5.025 _ .. at 0.02 200 2 .o' O 0 0 -05 ". . - - n - 50 100 150 200 250 300 -60000 -30000 0 30000 60000 Temperature (K) Field (G) C l I I I I I 70 4 .. c EuAuA14(AuxGel-x)2 0‘ 60 A 3 .- EuAuA14(AuxGei-x)2 .' q A 08 . . : LB 2 1- ... . i=3 . - 50 3x ‘2‘ g 0.6 ' . 40 ’3‘ ‘~. 1 ’ ‘ \ . '———> 9.. Z O _ 4 E 0.4 ' '130 i=1 3? 1 we I.I. g 5 ' " ‘ N u. T 20 ‘5 g -2 ' '. d 0.2 V 2 O ‘ 10 -3 1- ... ‘l 0 1 ..f.“.rc ..‘MO _4 0. 1 - 1 1 - 0 50 100 150 200 250 300 -60000 -30000 0 30000 60000 Temperature (K) Field (G) Figure 2-9. (A) Temperature dependent magnetic susceptibility of CeAuAl4(AuxGe1-x)2. (B) Field dependent magnetization at 3K for CeAuA14(AuxGe1-x)2. C) Temperature dependent magnetic susceptibility of EuAuA14(AuxGe1-x)2. (D) Field dependent magnetization at 3K for EuAuA14(AuxGe1-x)2. 47 2-4. Conclusions The exploratory reaction chemistry in the system RE/Au/Al/Ge using Al as a flux led to two types of intermetallic phases REAuAl4Ge2 (RE = Ce, Pr, Nd, Sm, Eu, Gd, Tb, Dy, Er, Tm and Yb) and REAuAl4(AuxGe1-x)2 (x = 0.4) (RE = Ce and En). These two families crystallize in different structure types and were characterized by single crystal X- ray diffraction. However these two structures are related and both can be represented as consequent stacking of RE layers and AuAhGez (or AuAl4(AuxGe1-x)2) slabs along the c- axis. Single crystal X-ray diffraction analysis reveals that the Ge atoms in REAuA14(AuxGe.-x)2 are in a mixed occupancy site with 40% of Au and 60% of Ge, while for the Cu-analogue, the mixed site is occupied by 62% Cu and 38% Ge. The discovery of these two families suggests the parallel chemistry between the third row transition metal and the first row transition metal, especially Ni. For example, the hexagonal phase RETMAl4Ge2 can be formed both with Au and Ni; REAuAl4(AuxGe1-x)2 and RENiAl4(Si2-xNix) are isostructural phases which have transition metal and tetrelide on the mixed occupied site. Magnetic measurements indicate that the magnetic moments are localized on the RE atoms and Au atoms are in a non-magnetic state. Antiferromagnetic ordering transitions are observed in DyAuAl4Ge2 and EuAuAl4(AuxGe1-x)2 with Néel temperatures of 11 K and 4 K respectively, and DyAuAl4Ge2 exhibits metamagnetic behavior at 3K. The Ce analogs may exhibit valence fluctuations in the temperature range measured. 48 References: ' a) Chen, X. Z.; Sportouch, S.; Sieve, B.; Brazis, P.; Kannewurf, C. R.; Cowen, J. A.; Patschke, R.; Kanatzidis, M. G. Chem. Mater. 1998, 10, 3202. b) Sieve, B.; Chen, X. Z.; Cowen, J .; Larson, P.; Mahanti, S. D.; Kanatzidis, M. G. Chem. Mater. 1999, 11, 2451. 2 a) Thiede, V. M. T.; Fehrmann, B.; Jeitschko, W. Z. Anorg. Allg. Chem. 1999, 625, 1417. b) Fehrmann, B.; Jeitschko, W. J. Alloys Compd. 2000, 298, 153. 3 Kanatzidis, M. G.; Pottgen, R.; J eitschko, W. Angew. Chem. Int. Edit. 2005, 44, 6996. 4 a) Sieve, B.; Sportouch, S.; Chen, X. Z.; Cowen, J. A.; Brazis, P.; Kannewurf, C. R.; Papaefihymiou, V.; Kanatzidis, M. G. Chem. Mater. 2001, 13, 273. b) Sieve, B.; Chen, X. Z.; Henning, R.; Brazis, P.; Kannewurf, C. R.; Cowen, J. A.; Schultz, A. J.; Kanatzidis, M. G. J. Am. Chem. Soc. 2001, 123, 7040. c) Sieve, B.; Trikalitis, P. N.; Kanatzidis, M. G. Z. Anorg. Allg. Chemie 2002, 628, 1568. 5 Sieve, B. Ph. D. Dissertation, Michigan State University, 2002. 6 Latturner, s. 13.; Bilc, D.; Mahanti, s. D.; Kanatzidis, M. G. Chem. Mater. 2002, 14, 1695. 7 Latturner, s. 5.; Kanatzidis, M. G. Chem. Commun. 2003, 18,2340. 3 Latturner, s. 15.; Kanatzidis, M. G. Inorg. Chem. 2003,42, 7959. 9 Latturner, S. E.; Bilc, D.; Ireland, J. R.; Kannewurf, C. R.; Mahanti, S. D.; Kanatzidis, M. G. J. Solid State Chem. 2003, I 70, 48. ‘0 Latturner, s. 13.; Kanatzidis, M. G. Inorg. Chem. 2004, 43,2. N Saint, version 4; Simens Analytical X-ray Instruments, Inc., Madison, WI. 12 SADABS, Sheldrick, G. M.; University of Gottingen, Gottingen, Germany. ‘3 Sheldrick, G. M. 1995, SHELXTL. Structure Determination Programs, Version 5.0. Siemens Analytical X-ray Instruments, Inc. Madison, WI. ‘4 Kranenberg, (3.; Johrendt, D.; Mewis, A. Solid State Sci. 2002, 4, 261. ‘5 Andress, K. R.; Alberti, E. z. Metallkunde 1935, 27, 126. ‘6 Grin, Yu. N.; Yarmolyuk, Ya. P.; Rozhdestvenskaya, I. V.; Gladyshevskii, E. 1.; Kristallografiya 1982, 27, 693. 49 17Chen, X. Z.; Small, P.; Sportouch, S.; Zhuravleva, M.; Brazis, P.; Kannewurf, C. R.; Kanatzidis, M. G. Chem. Mater. 2000, 12, 2520. ’8 The Si analogues grown from Al flux such as REAuaAlgsi also has the mixed occupied site of Au and Si with the ratio 1 : 1. Our assignment in the compound EuAuA14(AuxGe1- x); supports the assignment that the mixed occupied site in REAmAlgSi is in fact between Au and Si instead of Au and Al. '9 Kishimoto, Y.; Kawasaki, Y.; Ohno, T. Phy. Lett. 2003, 31 7, 308. 20 3) Lawrence, J. M.; Riseborough, P. 8.; Parks, R. D. Rep. Prog. Phys. 1981, 44, 1. b) Lawrence, J. M.; Riseborough, P. S.; Parks, R. D. in: L.M. Falicov, W. Hanke, M.B. Maple(Eds.), Valence Fluctuations in Solids, North-Holland, Amsterdam, 1981. 2' Tsvyashchenko, A. V.; Fomicheva, L. N.; Sorokin, A. A.; Ryasny, G. K.; Komissarova, B. A.; Shpinkova, L. G.; Klementiev, K. V.; Kuznetsov, A. V.; Menushenkov, A. P.; Trofimov, V. N.; Primenko, A. E.; Cortes, R. Phys. Rev. B 2002, 65, 174513. 22 Kittel, C. Introduction to Solid State Physics, 7th Ed. John Wiley & Sons, New York, 1996,p.426. 23 Salvador, J. R.; Gour, J. R.; Bilc, D.; Mahanti, S. D.; Kanatzidis, M. G. Inorg. Chem. 2004,43,]403. 2“ Gignoux, D.; Schmitt, D. J. Alloys Compd. 2001, 326, 143. 25 a) Chevalier, B.; Bobet, J. L.; Gaudin, E.; Pasturel, M.; Etourneau, J. J. Solid State Chem. 2002, 168, 28. b) Tang, J .; Gschneidner, K. A. Phy. Rev. B 1995, 52, 7328. 26 Sampathkumaran, E. V.; Perscheid, B.; Kaindl, G. Solid State Commun. 1984, 51, 701. 27 Van Steenwijk, F. J .; Huiskamp, W. J.; Lefever, H. T.; Thiel, R. C.; Buschow, K. H. J. Physica B & C 1997, 86-88B, 89. 28 Pottgen, R.; Hoffmann, R.; Renger, J .; Rodewald, U. C.; Moller, M. H. Z. Anorg. Allg. Chem. 2000, 626, 2257. 2" Abd-Elmeguid, M. M.; Sauer, C.; Koebler, U.; Zinn, w. z. Phys. B: Cond. Matter 1985, 60, 239. 50 510.1 rapt llal'e 1131151 are 1 M0,: re111a] CHAPTER THREE V2A15Ge5: First Ternary Intermetallic in the V-Al-Ge system Accessible in Liquid Aluminum 3-1. Introduction Recently Al flux has been proven by the Kanatzidis group, J eitschko group and others to be a powerful method to study the multinary systems including RE/Al/Tr, RE/l‘M/Al, RE/TM/Al/Tr (RE = rare earth metal, TM = transition metal, Tr = Si or Ge)"2 Surprisingly rich chemistry was found from these systems in liquid aluminum: explorations of the new multinary systems led to the discovery of a number of new series of intermetallics such as RENiAl4Ge2,3 RIS.¢Fe24.,,A17.,,Si3,4 and REAu3A175. In addition, new phases were obtained by reinvestigation of some old systems. For example, there are a few ternary rare earth aluminum silicides reported in the literature, such as RE6AI3Si (RE = Ho, Tm),6 TmzAlSi2,7 and DyAIZSiz.8 Re—inspection of this system using Al as the flux produced a new family of intermetallics REzAlgsiz (RE = Ho, Er, Tm).9 The single crystal form of these phases obtained from liquid aluminum made the structural determination easier and physical properties measurements more reliable. The success on these rare earth-containing systems stimulated us to start inspecting the systems without rare earth metals, e.g. TM/Al/Tr, TMI/TMz/Al/Tr. There have been some reports in the literature on ternary transition metal silicides with the transition metal mainly Mn, Fe, Co, Ni, such as F eAleiIO and N1|6A1819.” Many of them are pseudo-binary compounds with Al (and Si sitting on the same site, such as Ni3Alo,68io,4.l3 These systems are of particular interest due to the M03A10,gSio.2,12 Since 19808, a large number of remarkable thermal oxidation resistance of silicides. 51 -’ 1111 C61; 5.1m. quasicrystalline approximants have been discovered in the Al-rich region of the AMT M and related ternary systems. One well-known example is a-MnAlSi, which is a prototype of approximants presenting Mackay-type clusters. '4 As to the systems containing Ge, there are even less examples reported in the literature, MnAlGe,'5 Ni3Alo_gGe0_2“S to name a few. In the system V/Al/Ge, as far as we know, only a few pseudo-binary phases were reported, such as V3Alo_25Geo,75,i7 V3Alo,3Geo_7l8 and V3,Alo,5Ge0,5.19 All these phases belong to the A15 structure type with Al and Ge atoms occupying the same site.20 The parent compound V3Ge is a superconductor with Tc = 6.104 K, and it was found that in the system V3AleeH, the substitution of Al for Ge expands the lattice and dramatically increases Tc (T6 = 11.17 K when x = 0.3).21 Our studies on the system V/Al/Ge using Al as the flux led to the discovery of a new ternary compound VzAlsGes with all the atoms sitting on independent atomic sites. In this chapter, synthesis, crystal structure, thermal analysis, magnetic measurements and electronic structure calculations for V2AlsGC5 are reported. 3-2. Experimental Section Reagents: The following reagents were used as obtained without further purification: V (-325 mesh, Cerac, 99.7%), A1 pellets (Cerac, 99.99%), Ge (Cerac, 99.999%). Synthesis: In a nitrogen-filled glove box, 2 mmol V metal (0.102 g), 5 mmol Ge (0.36 g) and 10 mmol A] (0.270 g) were combined in an alumina crucible. The crucible was then 52 placed into a silica tube (13 mm in diameter), which was sealed under vacuum (~10'4 Torr). The sample was heated to 850 °C in 12 h, maintained at this temperature for 3d, slowly cooled down to 200 °C at the rate of 15 °C h'l, and finally brought down to 50 °C in 5 h. This compound can also be obtained as a pure phase by combining 2mmol V metal (0.102 g), 5mmol Al (0.135 g) and 5mmol Ge (0.36 g) using the same heating profile. Isolation: The excess aluminum was removed by soaking the crucible in aqueous 5M NaOH solution overnight. The solid product remaining afier the isolation procedure was rinsed with water and dried with acetone. The yield of the reaction was ~90% based on the initial amount of V metal used. Single crystals were selected for elemental analysis, X- ray diffraction, thermal analysis and magnetic susceptibility measurements. Elemental Analysis: The crystals were fixed on a Scanning Electron Microscope (SEM) sample plate using carbon tape. Chemical composition of the products was determined by Energy Dispersive Spectroscopy (EDS) performed on a JEOL J SM-35C SEM equipped with a NORAN EDS detector. Data were acquired by applying a 25 kV accelerating voltage with an accumulation time of 60 s. The atomic ratio averaged from ten crystals was determined to be 1 : 2.85 : 2.73 ( V : Al : Ge), which agreed well with the results derived from the single crystal X-ray data analysis. 53 X-ray Crystallography: Single crystal X—ray diffraction data of V2A15Ge5 was collected at room temperature on a Bruker AXS SMART CCD X-ray diffractometer. A data collection (Mo Ka radiation, 7» = 0.71073 A) was acquired covering a full sphere of reciprocal space. Data processing was performed with the SAINTPLUS software package.22 An empirical absorption correction was applied to the data using the SADABS program.” The structure was solved by direct method and refined with the SHELXTL package program.24 Systematic absences conditions led to three c-centered space groups: Cmc2, Cmcm and Ama2. Cmcm is the only centrosymmetric one and has the lowest CFOM value thus was chosen. Later structure refinement confirmed this choice. All atomic positions were refined with anisotropic thermal displacement parameters. The resulting stoichiometry agreed well with the elemental analysis from EDS. Data collection parameters and refinement details for V2A15Ge5 can be found in Table 3-1. Atomic positions, displacement parameters and anisotropic displacement parameters for this compound are listed in Table 3—2 and Table 3-3. The X-ray powder diffraction data were collected at room temperature on a CPS 120 INEL X-ray diffractometer (Cu Ka) equipped with position-sensitive detector. Experimental powder patterns were compared to the patterns calculated from the single crystal structure solution (by the CrystalDiffract program) to determine the phase identity and purity. 54 Thermal Analysis: Differential thermal analysis (DTA) was performed on a Shimadzu DTA-SO differential thermal analyzer with a -A1203 as a standard reference. The sample was heated to 1000 °C at a rate of 10 oC/min, then cooled to 150 °C at the same rate. The cycle was then repeated to determine if the compound melted congruently. 1 Thermal gravimetric analysis (TGA) was performed on a Shimadzu TGA-SO thermal gravimetric analyzer. The sample was heated to 1000 °C at a rate of 10 °C/min under flowing air, held at 1000 °C for 10 min, and then cooled down to room temperature at the same rate. Figure 3-1. SEM image of a typical crystal of V2A15Ge5. 55 Table 3-1. Crystal data and structure refinements for V2A15Ge5. Empirical formula V2A15Ge5 Formula weight 599,73 Temperature 298(2) K Wavelength 0.71073 A Space Groun Cmcm (#63) Lattice constants (A) a = 5407200) A b = 12.978(2) A , c = 11.363(2) A Volume 797.4(3) A3 Z 4 Calculated density, (g/cm3) 4.996 Absorption coefficient, (mm’l) 21,293 F(000) 1084 Crystal size, (mm3) 0.22 x 0.17 x 0.15 0 range, (°) 11.48 to 37.92 Limiting indices -9 g h g 9 -22 S k S 22 -19 S l S 19 Reflections collected 6346 Unique reflections 1133 Rim 0.0965 Completeness to 0 93.9 % Refinement method Full-matrix least-squares on F2 Variables 40 Goodness-of-fit on F2 1,064 Final R indices [I>2cr(l)]a R1 = 0.0486 wR2 = 0.0895 R indices (all data) R1 = 0.0323 ng = 0.0996 Extinction coefficient 0.0099(7) Highest residual peak (e/A3) 2.207 and —1.843 R1 = 23(1Fal-1Fel)/>3|Fo|; wR2 = [2[W(F62- Fc2]/ [2(wlFo|2)2]1/2 56 Table 3-2. Atomic coordinates and equivalent isotropic displacement parameters (A2 x 103) for V2AlsGe5. Atom Wyk. x y z U(eq). Symbol V 8g 0.2526(2) 0.3903(1) 0.7500 3(1) Ge(l) 4c 0.0000 0.2208(1) 0.7500 6(1) Ge(2) 4c 0.5000 0.3430(1) 0.5566(1) 6(1) Ge(3) 8f 0.0000 0.5322(1) 0.6321(1) 8(1) Al( 1) 4c -0.5000 0.2095(2) 0.7500 1 1(1) Al(2) 4c 0.0000 0.3331(2) 0.5451(2) 9(1) Al(3) 8f 0.0000 0.0425(2) 0.6273(2) 9(1) ‘ U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. Table 3-3. Anisotropic displacement parameters (A2 x 103) for V2A15Ge5. Atom U11 U22 U33 U23 U13 U12 v 4(1) 4(1) 3(1) 0 0 0 Ge(l) 6(1) 4(1) 8(1) 0 0 0 Ge(2) 6(1) 8(1) 4(1) -1(1) 0 0 Ge(3) 7(1) 8(1) 9(1) 3(1) 0 0 Al(l) 8(1) 7(1) 18(1) 0 0 0 Al(2) 11(1) 10(1) 6(1) -3(1) 0 0 Al(3) 9(1) 8(1) 8(1) 3(1) 0 0 The anisotro -27t2[h2a*2U pic displacement factor exponent takes the form: 1+...+2hl O {a 671(2) e\/e o—eO—eo—o CBC/W G/\© 0330 o o 2588—9 18: e—li O / e). O O i... 1. t SO 1 z._l: Figure 3-3. Structure of V2A15Ge5 viewed down the a-axis with all Al atoms omitted for clarity. @8on _< 98 00 mo 35:80:25 c23=€800 A0 - Am .538 2: 5 $53 wcmcfino-> 53» £83 00 28 2 mo Bmanoo 5:28 Ecowsgm A< noon—41>? 0.583% .vim Emmi \! 7 \ /‘l night / VI (- \ hO/AVO‘ 32 \xeAn $60 an Izlva a! 'a.‘ v2 $2 \\\¢l see a 33 2 64 Table 3-4. Bond lengths (A) for V2A15Ge5. Bond Distance Bond Distance V-Ge(1) 2.5890(13) Ge(1)-Al(1) 2.7076(5) V-Ge(2) x2 2.6447(9) Ge(1)-Al(2) 2.747(2) V-Ge(3) x2 2.6558(11) Ge(1)-Al(3) 2.701(2) V-Al(1) 2.701(3) Ge(2)-A1( 1) 2.799(2) V—Al(2) x2 2.799(2) Ge(2)-Al(2) 2.562(2) V-Al(3) x2 2.764(2) Ge(2)-Al(2) x2 2.7098(5) V—V 2.676(2) Ge(2)-Al(3) 2.564(2) V-V 2.732(2) Ge(2)-Al(3) 2.71 1(2) Ge(3)-Ge(3) 2.6791 (1 5) Ge(3)-Al(1) 2.662(3) Al(3)-Al(3) 2.788(4) Ge(3)-Al(2) 2.666(2) Ge(3)-Al(3) x2 2.7075(5) Ge(3)-Al(2) 2.766(2) Magnetic Properties: Magnetic measurements were performed on polycrystalline samples ground from selected single crystals and from direct combination to check the reproducibility of the result. Originally, the temperature dependent magnetic measurements show ferromagnetic behavior of the title compound with To around 280 K. However the magnetization at 3 K is as low as 0.005 in; when the applied field is 10000 G. Although powder X-ray diffraction analysis shows that it is pure phase of VzAlsGes, careful elemental analysis on the sample detects a very small amount of adventitious iron which might come from reduction of the crucible cement (a mixture of metal oxides) by Al flux. To avoid this problem, the reaction was conducted in a one-side—ended crucible as obtained, so no cement was used. The result confirmed our assumption: as shown in Figure 3-5, this material was almost temperature independent during the whole 65 temperature range of 3 to 300 K which indicates that VzAlsGes exhibits Pauli paramagnetic behavior. The very small amount of ferromagnetic fragment at low temperatures might be from impurities. Thermal Analysis: Differential thermal analysis shows that V2A15Ge5 melts congruently with the melting point 709 °C and it recrystallizes at 641 °C. Figure 3-6 shows the thermal gravimetric analysis of single crystals of V2AlsGe5 under flowing air up to 1000 °C. This material was resistant to air oxidation until 520 °C, and no weight gain or loss was observed. Above this temperature, however, the weight increased gradually and up to 1000 °C a total of 30% of weight was gained. PXRD shows that this material was finally fully oxidized to the mixture of oxides: A1203, V205 and GeOz. The oxidation resistance properties of germanides are generally not so good as those of silicides, which have been studied extensively as wear and corrosion resist coating materials. Band Structure Calculations: Electronic structure calculations using the linearized augmented plane wave method within density functional theory show metallic behavior of V2A15Ges, as shown in Figure 3-7. The Fermi level is at 0 eV with a density of states of about 8 states/eV/2[V2A15Ge5] (Figure 3-7A). The Ge p states are in the energy range -7 to 10 eV, and they hybridize with the Al p and s orbitals indicating the covalent interaction between Ge and Al atoms (Figure 3-7B, C). The DOS diagram of V d-orbitals, Figure 3- 7D, reveals two bands evidently: one is located between —4 to 0 eV and the other is 0 to 3 66 eV, showing that the d-orbitals of V atoms are partially occupied. Comparison between the occupied partial DOS diagrams implies that the d-states of V atoms (in the range -4 to 0 eV) hybridize more with Ge p states than Al p and 5 states, suggesting that the covalent interaction between V and Ge is stronger than that of V and Al atoms. 3—4. Conclusions By studying the ternary system V-Al-Ge in liquid aluminum, we obtained single crystals of a new phase V2A15Ge5, which is the first real ternary compound in this system. It crystallizes in a new structure type with the pentagonal column composed of Al and Ge atoms as the unique building block. The V atoms form a long-short alternating chain residing in the center of the pentagonal column. Magnetic measurements show that this material is Pauli paramagnetic, which is consistent with metallic behavior predicted from band structure calculations. The partial DOS diagrams reveal covalent bonding between Ge and Al atoms; the d-orbitals of V atoms are partially occupied and the covalent bonding between V and Ge atoms is stronger than that between V and Al atoms. VzAlsGes is resistant to air oxidation up to 520 °C; up to 1000 °C this material is fully oxidized to the mixture of metal oxides. 67 A) 0.003 * E =3 0.0025 8 91-: 20.002 .‘0.00.. 00 o o. e ... B E 3 E0.0015 X 0.001 0 50 100 150 200 250 300 Temperature (K) B) 150 _ 140 E A 130} 2". : £10 120':- 0) l- 3 110 E- 100 : 90 :-- -I.A-l.-.1---la-- I- 0 200 400 600 800 1000 Temperature (°C) Figure 3-5. A)Temperature dependent magnetic behavior of V2A15Ge5 at 1000G. B). Thermal gravimetric analysis of V2A15Ge5 under air. 68 40 351- 30 t Total DOS ~— 25. 20- 15- States/eV/atom , M11 0.8 . Partial DOS: Gel p —- ' - Partial DOS: Gel s 0.6 .. ‘ ' f i i i‘. L-I-Z-ramw 0.4 - i; States/eV/atom 0.2 - ill I ' “I“. ‘- 1 fl ‘ ' ~t‘w ‘~--‘.. ."“~sv,‘u-,—lo--a , 0.8 . Partial DOS: All p— Partial DOS: All s 0.8 - 0.4 - 0.2 . States/eV/atom Partial DOS: V d — ' States/eV/atom o I? I “M ‘ -1'o -5 o 5 1'0 Energy (eV) Figure 3-7. Density functional theory calculated for V2A15Ge5. 69 References: l a) Chen, X. Z.; Sportouch, S.; Sieve, B.; Brazis, P.; Kannewurf, C. R.; Cowen, J. A.; Patschke, R.; Kanatzidis, M. G. Chem. Mater. 1998, 10, 3202. b) Sieve, B.; Chen, X. Z.; Henning, R.; Brazis, P.; Kannewurf, C. R.; Cowen, J. A.; Schultz, A. J .; Kanatzidis, M. G. J. Am. Chem. Soc. 2001, 123, 7040. c) Kanatzidis, M. G.; PGttgen, R.; Jeitschko, W. Angew. Chem. Int. Edit. 2005, 44, 6996. 2 a) Thiede, v. M. T.; Fehrmann, B.; Jeitschko, w. z. Anorg. Allg. Chem. 1999, 625, 1417. b) Fehrmann, B.; Jeitschko, W. J. Alloys Compd. 2000, 298, 153. 3 Sieve, B.; Chen, X. Z.; Cowen, J. A.; Larson, P.; Mahanti, S. D.; Kanatzidis, M. G. Chem. Mater. 1999, 11, 2451. 4 Sieve, B.; Sportouch, S.; Chen, X. Z.; Cowan, J. A.; Brazis, P.; Kannewurf, C. R.; Papaefihymiou, V.; Kanatzidis, M. G. Chem. Mater. 2001, 13, 273. 5 Latturner, S. E.; Bilc, D.; Ireland, J. R.; Kannewurf, C. R.; Mahanti, S. D.; Kanatzidis, M. G. J. Solid State Chem. 2003, 1 70, 48. 6 Dubenko, I. s.; Evdokimov, A. A.; Ionov, v. M. Kristallografiya 1987,32, 347. 7 Kranenberg, C.; Mewis, A. Z. Anorg. Allg. Chem. 2000, 626, 1448. 8 Schobinger-Papamantellos, P.; Hulliger, F. J. Less-Common Met. 1989, I46, 327. 9 Chen, X. Z.; Sieve, B.; Henning, R.; Schultz, A. J.; Brazis, P.; Kannewurf, C. R.; Cowen, J. A.; Crosby, R.; Kanatzidis, M. G. Angew. Chem. Int. Edit. 1999, 38, 693. '0 Geman, N. V.; Zavodnik, V. E.; Yanson, T. I.; Zarechnyuk, O. S. Kristallografiya 1989, 34, 738. ” Richter, K.W.; Prots, Yu.; Grin, Yu. N. Z. Anorg. Allg. Chem. 2004, 630, 417. ‘2 Holleck, H.; Benesovsky, F.; Laube, E.; Nowotny, H. Monatsh. Chem. 1962, 93, 1075. '3 Mohan Rao, P. V.; Satyanarayana Murthy, K.; Suryanarayana, S. V.; Nagender Naidu, S.V. Phys. Status Solidi, A 1992, 133, 231. '4 Frank, F. C.; Kasper, J. 5. Acta Cryst. 1996, A52, 125. ‘5 Pearson, w. B. z. Kristallogr. 1985, 171,23. ‘6 Ul-Haq, 1.; Booth, J. G. J. Magn. Magn. Mater. 1986, 62,256. 70 '7 Holleck, H.; Benesovsky, F.; Novotny, H. Monatsh. Chem. 1963, 94, 477. '8 Luo, H. LP.; Vielhaber, E.; Corenzwit, E. z. Phys. 1970, 230, 443. '9 Kodess, B. N. Phys. Status Solidi, A 1971, 4, 109. 20 A15 is the Strukturbericht designation of the structure type with the space group Pm- 3n. The prototype compound is Cr3Si. 2‘ Smith, T. F. Solid State Comm. 1971, 9, 903. 22 Saint, version 4; Simens Analytical X-ray Instruments, Inc., Madison, WI. 23 SADABS, Sheldrick, G. M.; University of Géttingen, Gdttingen, Germany. 24 Sheldrick, G. M. 1995, SHELXTL. Structure Determination Programs, Version 5.0. Siemens Analytical X-ray Instruments, Inc. Madison, WI. 25 Sieve, B. Ph. D. Dissertation, Michigan State University, 2002. 26 Structural information of V3A1Si5: hexagonal, space group: P6(2)22 #180), a = 4.6173(8) A, c = 6.4445(15) A, v = 118.99(4) A3, 2 = 1, Dc = 4.857 g cm' , u = 9.715 mm"; index range —7<=h<=7, -7<=k<=7, -10<=l<=8; total reflections 1153, independent reflections 203 (Rim = 3.48%), and 11 parameters; R1 = 2.59, sz = 6.63, GOF = 1.131. The 6j site M (occupied by Si in VSiz) was refined to be mixed occupied by Al and Si: Al 17%, Si 83%. What first brought to attention was the bond distance of M-M, which ranges from 2.5145(5) A to 2.6922(8) A, much longer than the bond distance of Si-Si (2.3~2.5 A), while shorter than that of normal bond distance of Al-Al (2.7~2.9 A). Moreover, this mixed occupany of Al and Si lowers the R value from 2.68% (fully occupied by Si) to 2.59%; the refinement result is consistent with the elemental analysis by EDS (V : Al : Si 3 : 1 : 5), which also confirms this refinement. 27 Krali, R.; Pottgen, R. Chem. Mater. 2003, 15, 2998. 2“ Kuzma, Y. B.; Starodub, P. K.; Izv. Akad. Nauk SSSR, Neorg. Mater. 1973, 9,337. 29 (a) Kodess, B. N. Phys. Status Solidi A 1971, 4A, 109. (b) Ray, A. E.; Smith, J. F. Acta Cryst. 1960, 13, 876. 71 CHAPTER FOUR Structurally Complex Cobalt Intermetallics Grown from Liquid Aluminum: C019Al45Silo-x (X = 0.13) & C05A114Siz 4-1. Introduction Aluminum matrix alloys are technologically useful materials because of their light weight, special mechanical strength, high thermal and electrical conductivity, etc.1 For example, aluminum metal-matrix composites (Al-MMCS) have emerged as a critical class of material for applications in lightweight automotive structures, forgings for suspension and drive trains as well as aerospace development products.2 The addition of transition metals and silicon into an Al matrix contributes to the desirable properties of these materials such as high temperature wear and corrosion resistant coatings3 and even thermoelectric energy conversion4. Moreover, a large number of quasicrystal approximants occur in the Al-rich region of the Al-TM (TM = transition metal) and related ternary systems.5 One well known example is or-MnAlSi which is a prototype of approximants presenting Mackay—type clusters.6 Since the quasicrystalline phases are often found with a composition in the vicinity of crystalline approximant phases, the detection of new approximants often helps to find new quasicrystals and aid in the understanding of the local order of the latter compounds. In the ternary phase diagram of Co-Al-Si system, very little information is known about the structural chemistry of ternary compounds. Nowotny and his coworkers identified two ternary phases Co3Al3Si4 and CozAlSi2;7 German has had a tentative study on this ternary system and found five ternary phases.8 He confirmed the existence of 72 Co3A13Si4 and CozAlSiz and labeled them as or and [3 phase. The other three phases were designated as y, 5 and e and their crystal structures were not determined. In 2005 Grin and his coworkers reported the structure of another ternary compound CoaAl7+xSi2-x, which shows a covalently bonded Al/Si 3D polyanion presenting ionic interactions with Co atoms.9 C04A17+,,Sip_.x was assigned by Grin et a]. as x phase. In this chapter we present two new members in the Al-rich region — ColoAhsSilo.x (x = 0.13) and Co Al Si grown from aluminum flux.l0 Among them, ColoA145Silo.x (x = 0.13) was 5 14 2 designated by German as y phase however he could not characterize its crystal structure.8 We were able to grow single crystals of these phases by Al flux and determine their crystal structures by single crystal X-ray diffraction analysis. Both phases exhibit surprisingly large unit cell parameters and complex structures; CoSAlMSi2 shows remarkable thermal oxidation resistance in air up to 1000°C. Herein the synthesis, crystal structure, thermal stability and magnetic properties of the title compounds are reported. 4-2. Experimental Section Reagents: The following reagents were used as obtained without further purification: Co (- 325 mesh, Cerac, 99.9%), V (-325 mesh, Cerac, 99.7%), Al pellets (Cerac, 99.99%), Si (- 325 mesh amorphous powder, Cerac, 99.999%). Synthesis: ColgAhssilh (x=0.13): In a nitrogen-filled glove box, 1 mmol vanadium (0.051 g), 2 mmol cobalt (0.118 g), 10 mmol Al (0.270 g) and 5 mmol Si (0.14 g) were combined in an 73 alumina crucible. The crucible was put into a silica tube, which was sealed under a vacuum of 10“11 Torr. The sample was then heated to 1000°C in 15 h, maintained at this temperature for 5 h, followed by cooling to 850°C in 2 h. It was annealed at 850°C for 3 d, cooled to 200°C in 36 h, and finally cooled down to 50°C in 2 h. CoSAIMSizz In a nitrogen-filled glove box, 3 mmol cobalt (0.177 g), 15 mmol Al (0.405 g) and 5 mmol Si (0.14 g) were combined in an alumina crucible. The crucible was put into a silica tube, which was sealed under a vacuum of 104 Torr. The sample was then heated to 1000°C in 15 h, maintained at this temperature for 5 h, followed by cooling to 850°C in 2 h. It was annealed at 850°C for 3 d, and then cooled to 200°C in 36 h. The excess aluminum was removed by soaking the crucible in aqueous 5M NaOH solution overnight. The resulting crystalline product was rinsed with water and dried with acetone. The yield for CO|9Al4ssi]0-x (x = 0.13) was ~70% based on the initial amount of cobalt used. CoSAlMSi2 was obtained as a pure phase with the yield 90%. Single crystals were selected for elemental analysis, X-ray diffraction, thermal gravimetric analysis and magnetic measurements. When we tried to produce the phase ColgAlriSSim.x by arc-melting the stoichiometric amount of the elements (ratio 1.9 : 4.5 : 1.0), the phase C05A1l 4812 formed instead. Arc-melting reactions were run under an Ar atmosphere on a water-cooled copper plate and the pellets were flipped and remelted three times to ensure a homogeneous distribution of the reactants. 74 Elemental Analysis: Selected crystals were fixed on a SEM stub using carbon tape. Chemical composition of the products was determined by Energy Dispersive Spectroscopy (EDS) performed on a scanning electron microscope (SEM) JEOL JSM-35C equipped with NORAN EDS detector. Data were acquired by applying a 25 kV accelerating voltage with an accumulation time of 30 s. The atomic ratio in the compounds C019A145Si10-x (x = 0.13) and CoSAlMSi2 were determined to be 18.4 : 41.5 : 10 (Co : A1 : Si) and 5.27 : 13.6 : 2 (Co : Al : Si) respectively, in good agreement with the results derived from the single crystal X-ray analysis. X-ray Crystallography: Single crystal X-ray diffraction data of C019A14_r,Si10.x (x = 0.13) and CosAlMSi2 were collected at room temperature on a Bruker AXS SMART CCD X-ray diffractometer with graphite monochromatized Mo K01 (A = 0.71073 A) radiation. Data processing was performed with the SAINTPLUS software package.ll The face-indexing procedure was used to analytically correct for absorption; and an empirical absorption correction was applied to the data using the SADABS program.'2 The structure was solved using direct methods and refined with the SHELXTL package programs.l3 Since Al and Si could not be distinguished directly from the collected X-ray scattering data, the assignment of Al and Si positions were made based on the bond distances. All atomic positions were refined anisotropically. Tables 4-1 shows the crystallographic refinement data for C019Al45Silo_x (x = 0.13) and CoSAlMSiZ. Tables 4-2, 4-3, 4-4, 4-5, 4-6 and 4-7 list 75 fractional atomic positions, equivalent isotropic thermal displacement parameters and selected bond distances for ColgA145Silo.x (x = 0.13) and CoSAlMSi2 respectively. Table 4-1. Selected crystal data and structure refinement details for ColoA145Silo.x (x = 0.13) and CO5A114Slz. Empirical formula ColgAhSSilo.x (x = 0.13) C05A114Si2 Formula weight 2614.67 728.55 Crystal system Monoclinic Orthorhombic Space group C2/c (#15) ana (#62) Unit cell dimensions Volume Z Density (calculated) Absorption coefficient F(000) Crystal size Theta range for data collection Reflections collected Independent reflections Completeness to theta = 37.00° Refinement method Data / restraints / parameters Goodness-of-fit on F2 Final R indices [I>25igma(l)] R indices (all data) Largest diff. peak and hole 2 2 R1 = z:(lI'-:ol‘chl)/ZlFoli WRZ : [2[W(Fo ’ 1:c l/ [2(wlFol a = 19.991(2) A b = 19.143(2) A c = 12.8137(2) A [3 = 123.583(2)° 4085.1(8) A3 4 4.251 Mg/m3 8.773 mrn'l 4952 0.23 x 0.13 x 0.09 mm3 1.62 to 28.10° 21558 4644 [R(int) = 0.0429] 92.9 % a =13.8948(19)A b = 23.039(3) A c = 7.3397(10) A 2349.6(6) A3 8 4.119 Mg/rn3 8.130 mm" 2760 0.22 x 0.18 x 0.26 mm3 1.77 to 28.14° 24268 2789 [R(int) = 0.0328] 94.7 % Full-matrix least-squares on F2 4644 / 0 / 338 1.030 R1 = 0.0326 sz = 0.0705 R. = 0.0446 sz = 0.0746 -3 1.588 and —0.979 e.A 2 2 1/2 )1 76 2789 / 0 / 200 1.066 R1 = 0.0268 sz = 0.0640 R. = 0.0316 sz = 0.0686 3.007 and -1.111e.A'3 Table 4-2. Atomic coordinates (x 104) and equivalent isotropic displacement parameters (Azx 103) for ColeA1458ilo.x (x = 0.13). Estimated standard deviations are in parentheses. Wyckoff site x y z U(eq) Co(l) 8f 752(1) 4023(1) 5417(1) 7(1) Co(2) 8f 1790(1) 5896(1) 8002(1) 5(1) Co(3) 8f 6144(1) 9017(1) 9009(1) 5(1) Co(4) 8f 3150(1) 7111(1) 6806(1) 7(1) Co(5) 8f 3158(1) 4800(1) 6845(1) 8(1) Co(6) 8f 4223(1) 5238(1) 9509(1) 8(1) Co(7) 8f 4343(1) 2922(1) 9487(1) 10(1) Co(8) 4e 5000 5969(1) 7500 7(1) Co(9) 8f 1374(1) 7814(1) 9263(1) 5(1) Co(lO) 8f 3327(1) 4063(1) 8855(1) 10(1) Al(l) 8f 2163(1) 7874(1) 6744(1) 7(1) Al(2) 8f 4651(1) 7124(1) 8210(1) 8(1) Al(3) 8f -300(l) 4113(1) 3249(1) 7(1) Al(4) 8f 2204(1) 3966(1) 6668(1) 6(1) Al(5) 8f 1290(1) 7129(1) 7360(1) 8(1) Al(6) 8f 1244(1) 3321(1) 7368(1) 8(1) Al(7) 8f 2892(1) 6026(1) 10162(1) 9(1) Al(8) 8f 3833(1) 6653(1) 5789(1) 7(1) Al(9) 8f 2937(1) 6781(1) 8451(1) 8(1) Al(10) 8f 3816(1) 5201(1) 5826(1) 8(1) Al(ll) 8f 4659(1) 4812(1) 8210(1) 7(1) Al(12) 8f 1190(1) 3510(1) 4091(1) 8(1) Al(l3) 8f 1209(1) 4736(1) 7299(1) 8(1) Al(14) 8f 4453(1) 6320(1) 10624(1) 13(1) Al(15) 8f 1705(1) 4804(1) 4757(1) 15(1) Al(l6) 8f -473(1) 3295(1) 5210(1) 10(1) Al(17) 8f 3877(1) 3600(1) 7569(1) 9(1) Al(18) 8f 6860(1) 7887(1) 9747(1) 16(1) Al(19) 8f 477(1) 5325(1) 4826(1) 10(1) Al(20) 4e 0 7681(1) 7500 16(1) 77 Table 4-2. (Continued) Atomic coordinates (x 104) and equivalent isotropic displacement parameters (Azx 103) for ColoAhSSilo.x (x = 0.13). Estimated standard deviations are in parentheses. Wyckoff site x y z U(eq) Al(21) 8f 2047(1) 6031(1) 6316(1) 12(1) Al(22) 8f 619(1) 2684(1) 5059(1) 13(1) Al(23) 8f 3722(1) 5964(1) 7587(1) 7(1) Si(l) 8f 7485(1) 9093(1) 9607(1) 25(1) 81(2) 4e 5000 8339(1) 7500 6(1) Si(3) 8f 2516(1) 7828(1) 9157(1) 6(1) Si(4) 4e 5000 9678(1) 7500 6(1) Si(5) 8f 2814(1) 5184(1) 8259(1) 8(1) Si(6) 8f 5249(1) 5928(1) 9655(1) 7(1) U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. Table 4-3. Anisotropic displacement parameters (Azx 103) for ColoA145Silo-,, (x = 0.13). ull u22 u33 u23 ul3 ul2 Co(l) 10(1) 6(1) 7(1) 0(1) 6(1) 1(1) Co(2) 7(1) 6(1) 6(1) 0(1) 4(1) 0(1) Co(3) 5(1) 5(1) 5(1) 0(1) 2(1) 0(1) Co(4) 7(1) 8(1) 9(1) 2(1) 5(1) 1(1) Co(5) 9(1) 8(1) 10(1) -2(1) 7(1) —2(1) Co(6) 8(1) 8(1) 9(1) 1(1) 5(1) -l(1) Co(7) 12(1) 7(1) 6(1) 0(1) 2(1) 4(1) Co(8) 7(1) 7(1) 6(1) 0 4(1) 0 Co(9) 4(1) 5(1) 5(1) 1(1) 3(1) 1(1) Co(lO) 10(1) 10(1) 10(1) 0(1) 6(1) 1(1) Al(l) 7(1) 6(1) 9(1) 0(1) 6(1) 1(1) Al(2) 8(1) 8(1) 7(1) 0(1) 3(1) 0(1) Al(3) 6(1) 8(1) 5(1) -1(1) 2(1) 0(1) 78 Table 4-3. (Continued) Anisotropic displacement parameters (Azx 103) for ColgAlrsSim.x (x=0.13). ull u22 (J33 (J23 ul3 (112 Al(4) 6(1) 6(1) 5(1) 1(1) 4(1) -l(l) Al(5) 8(1) 7(1) 6(1) 1(1) 4(1) -l(l) Al(6) 8(1) 7(1) 8(1) 1(1) 5(1) 0(1) Al(7) 12(1) 8(1) 7(1) 1(1) 4(1) -2(1) Al(8) 8(1) 9(1) 6(1) -1(1) 5(1) 0(1) Al(9) 10(1) 8(1) 8(1) 0(1) 6(1) 1(1) Al(10) 10(1) 8(1) 8(1) 0(1) 6(1) 0(1) Al(ll) 8(1) 7(1) 6(1) 1(1) 3(1) 0(1) Al(12) 10(1) 7(1) 8(1) 1(1) 6(1) 1(1) Al(13) 11(1) 6(1) 8(1) -l(1) 6(1) -1(1) Al(14) 10(1) 12(1) 13(1) -4(1) 5(1) 4(1) Al(15) 22(1) 8(1) 12(1) 3(1) 8(1) 7(1) Al(16) 11(1) 11(1) 9(1) -2(1) 6(1) 3(1) Al(17) 9(1) 8(1) 8(1) 0(1) 4(1) 0(1) Al(18) 25(1) 8(1) 8(1) 1(1) 5(1) 7(1) Al(19) 11(1) 10(1) 13(1) 1(1) 9(1) -2(1) Al(20) 8(1) 16(1) 14(1) 0 -1(1) 0 Al(21) 12(1) 15(1) 6(1) 0(1) 4(1) -2(1) Al(22) 18(1) 11(1) 23(1) -3(1) 18(1) 0(1) Al(23) 8(1) 7(1) 9(1) 0(1) 6(1) 0(1) Si(l) 11(1) 34(1) 30(1) 2(1) 12(1) 0(1) Si(2) 6(1) 8(1) 5(1) 0 3(1) 0 Si(3) 7(1) 5(1) 6(1) 0(1) 4(1) 1(1) Si(4) 7(1) 6(1) 6(1) 0 4(1) 0 Si(5) 8(1) 7(1) 8(1) -l(1) 5(1) 1(1) Si(6) 8(1) 7(1) 9(1) 0(1) 6(1) -1(1) The anisotropic displacement factor exponent takes the form: -21t2[h2a"‘2Ul l+. . .+2hka*b*U12] Table 4-4. Selected bond distances for ColgAlassilo-x (x = 0.13). Bond Length, A Bond Length, A Co(3)-81(1) 2.3498(16) Al(5)-Co(7) 2.4880(13) Co(3)-Al(6) 2.5884(13) Al(5)-Al(17) 2.8434(17) Co(5)-Al(1 1) 2.5013(14) Si(2)-Si(4) 2.562(2) Co(5)-Co(6) 2.9744(8) Si(3)-Co(9) 2.3587(12) Al(2)-Al(23) 2.7160(17) Si(3)-Al(7) 2.6517(17) Alb-Si(6) 2.7666(17) Si(4)-Co(3) 2.3825(10) Table 4-5. Selected bond distances for CosAlMSiz. Bond Length, A Bond Length, A Co(l )-Al(7) 2.4518(12) Si(l)—Al(9) 2.6347(15) Co(2)-Al(1 1) 2.5148(13) Si(2)-Al(14) 2.5721(16) Co(3)-Si(2) 2.3686(11) Si(3)-Co(6) 2.6895(19) Co(4)-Al(14) 2.4538(12) Al(1)-Al(12) 2.9093(16) Co(5)-81(1) 2.3715(16) Al(3)-Si(2) 2.6162(15) Co(5)-Co(6) 2.8075(1 1) Al(5)-Co(4) 2.4934(12) 80 Table 4-6. Atomic coordinates (x 104) and equivalent isotropic displacement parameters (Azx 103) for CosAlMSiz. Estimated standard deviations are in parentheses. Wyckoff site x y z U(eq) Co(l) 8d 7853(1) 3393(1) 956(1) 8(1) Co(2) 8d 5213(1) 6648(1) 1010(1) 8(1) Co(3) 8d 4393(1) 5755(1) 5767(1) 5(1) Co(4) 8d 6560(1) 5021(1) -91 8(1) 8(1) Co(5) 4c 5460(1) 2500 3877(1) 8(1) Co(6) 4c 7092(1) 2500 6132(1) 12(1) Si(l) 4c 8753(1) 2500 1136(2) 9(1) Si(2) 8d 4360(2) 4720(1) 5850(1) 7( 1) Si(3) 4c 4769(1) 7500 2858(2) 15(1) Al( 1) 4c 6942(1) 2500 2206(2) 10(1) Al(2) 8d 6201(1) 5796(1) 1113(2) 6(1) Al(3) 8d 7672(1) 4218(1) -968(1) 6(1) Al(4) 8d 4352(1) 5818(1) 2223(2) 8(1) Al(5) 8d 2984(1) 5256(1) 4086(2) 9(1) Al(6) 4c 51 10(1) 7500 -778(2) 5(1) Al(7) 8d 8365(1) 3134(1) 4048(2) 10(1) Al(8) 8d 4655(1) 5307(1) 8726(2) 11(1) Al(9) 8d 9607(1) 3415(1) -287(2) 12(1) Al(10) 8d 523(1) 3104(1) 1052(2) 8(1) Al(l 1) 8d 8225(1) 3133(1) -2400(2) 14(1) Al(12) 8d 4395(1) 6352(1) -1920(2) 13(1) Al(13) 8d 3495(1) 6616(1) 4896(2) 17(1) Al(14) 8d 8918(1) 4173(1) 2089(2) 11(1) Al(15) 8d 2900(1) 5708(1) 7494(2) 16( 1) U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. 81 Table 4-7. Anisotropic displacement parameters (Azx 103) for CosAlMSiz. ull u22 u33 u23 U13 ul2 Co(l) 10(1) 5(1) 10(1) 0(1) -1(1) 0(1) Co(2) 8(1) 7(1) 10(1) 2(1) -1(1) -l(l) Co(3) 5(1) 4(1) 7(1) 0(1) 0(1) 0(1) Co(4) 7(1) 9(1) 9(1) -2(1) 1(1) -2(1) Co(5) 8(1) 5(1) 10(1) 0 1(1) 0 Co(6) 11(1) 8(1) 15(1) 0 -2(1) 0 Si(l) 8(1) 6(1) 13(1) 0 2(1) 0 Si(2) 7(1) 5(1) 9(1) 0(1) 0(1) 1(1) Si(3) 21(1) 9(1) 16(1) 0 -3(1) 0 Al(l) 8(1) 7(1) 15(1) 0 1(1) 0 Al(2) 5(1) 4(1) 8(1) -l(1) 0(1) 1(1) Al(3) 8(1) 4(1) 6(1) 1(1) 0(1) 1(1) Al(4) 8(1) 6(1) 10(1) 0(1) 0(1) -2(1) Al(5) 7(1) 10(1) 9(1) 1(1) 1(1) -1(1) Al(6) 7(1) 1(1) 7(1) 0 0(1) 0 Al(7) 10(1) 10(1) 10(1) -2(1) -1(1) 2(1) Al(8) 14(1) 11(1) 9(1) 4(1) -1(1) -1(1) Al(9) 13(1) 7(1) 15(1) -2(1) 1(1) -l(l) Al(10) 5(1) 12(1) 9(1) -1(1) 0(1) 0(1) Al(ll) 11(1) 18(1) 12(1) -4(1) 2(1) -6(1) Al(12) 20(1) 8(1) 12(1) -2(1) -3(1) 0(1) Al(13) 15(1) 15(1) 21(1) 0(1) -4(1) 5(1) Al(14) 6(1) 9(1) 18(1) -5(1) 1(1) -1(1) Al(15) 9(1) 19(1) 20(1) -9(1) 7(1) -5(1) The anisotropic displacement factor exponent takes the form: ~2112[h2a*2U l+...+2hka*b*U12] 82 Thermal Analysis: Thermal gravimetric analysis (TGA) was performed on a Shimadzu TGA-SO thermal gravimetric analyzer. The sample was heated to 900 °C at a rate of 10 °C/min under flowing air, held at 900 °C for 10 min, and then cooled down to room temperature at the same rate. Magnetic Characterization: Magnetic susceptibility measurements were conducted on the polycrystalline samples of C019A14SSilo-x (x = 0.13) and CoSAlMSi2 using a Quantum Design MPMS SQUID magnetometer. EDS-analyzed crystals were ground into powder, which was sealed in kapton tape and placed into the magnetometer. The data were collected in the temperature range 3-300 K at 1000 G, while field dependent magnetic measurements, conducted at 5 K, were carried out in fields up to i 55000 G. The magnetic contribution from kapton tape was subtracted for correction. 4-3. Results and Discussion Synthesis: C019A1458110-x (x = 0.13) was found in an effort to explore the system V-Co-Al-Si using Al as the flux. Vanadium did not incorporate into the product and a new ternary phase C019A145Si 10-x (x = 0.13) formed instead. The yield of the reaction was 70% based on the initial amount of cobalt element used. The side products were mainly unreacted vanadium and recrystallized Si. Several attempts to make this compound with only Co and Si in Al flux or by direct combination with an arc-welder were not successful. These attempts resulted in C05A114Si2 which is also described here. 83 Crystal Structure of C019A145Si10.x (x = 0.13): C019A1458110-x (x = 0.13) crystallizes in the monoclinic space group C2/c, and its large unit cell contains 10 Co, 23 Al and 6 Si independent sites with a total of 296 atoms. All the atomic sites are ordered except for Si(l) which is only 90% occupied. The very high structural complexity presents difficulties in describing this structure in a straightforward fashion. A careful examination reveals that no high- symmetry first-neighbor polyhedron can be found around any atomic site. One way to understand the structure is to inspect the Co(3), Co(8), Co(9), Si(3) and Si(6)-based polyhedra which are interpenetrating into each other (Figure 4-1). The Si-based framework, shown in Figure 4-2, is composed of alternating Si(3) and Si(6)-centered slabs along the a-axis. In order to simplify the description and obtain a better view of the structure, only the bonds between the center atoms (Si(3) and Si(6) atoms) and the surrounding atoms are shown. On the local scale two types of structural fragments are noteworthy. In the first fragment, the Si(3) atom is bonded to another Si(3) atom forming a Si dimer (Figure 4-3A), with the Si(3)-Si(3) bond distance of 2.528(2) A. Although this Si-Si bond distance is longer than the sum of the metallic radii of silicon, it is comparable to those in the other intermetallics (2.523 A in Re24Alszilz,M 2.518 A in FeAIZSiIS). These two Si(3) atoms, together with two Co(9) atoms, form a CozSiz rhombus. This rhombus is surrounded by Al atoms, some serving to bridge the Si and Co atoms (Al(5), Al(7), Al(9), Al(12) and Al(17)), while others serving as links to the rest of the structure ( Figure 4-3A). 84 v13 4 (V11 1'44 . {1‘14 Ix. ' . ' ‘ ‘1 ‘V "A\1\v§\ 1“ VHW‘A \A v A 334‘ 9.79» 2.11:" n: A .1 ‘7 IVA 'W; 85 0.13) in polyhedral representation viewed down the b-axis. Figure 4-1. The structure of C0|9A14581|0_x (x .00 SEE >an am ”286 base ME 886 62m 3% ooeeaooézm Ba 55 Co 8838 0263658 “$3 1 5 3.52228 Co 2385 .3 Beam a/n o\.h|.wd/el>l(l4 .11.. hi ’3 .6 9 Q. 0 ll. .0. 1/70 0V6“ .. 9 9 o o 3 / 9 ./. _ we! 48% e/.\ arc/o / e \. o/o ~94.“ (A I Al 10) 87 Al(8) Al(14) Al(2) 0.13): (A) Two Si(3)-centered polyhedra joined via bridging Co(9) atoms to form a dimer. Si(3)-Si(3) distance: 2.528(2) A. (B) The connectivity mode of Si(6)-centered dimers. (C) Extended organization of Si(6)-centered Figure 4-3. Structure of C019Al4SSi|0-x (x polyhedra forming a strongly correlated layer. 25 393-5 by 380550 2:on 500 can €00 . .v—HOBDFEHM 58 no 36$ Beanbag 2: ”GS u as $043.28 ea 6.36am .3. 65mm 5a 55 88 .ESw A800 mo 55:50:25 532658 2:. Rd 8.6233 8533-850 .«o 258 335558 55. ADV @5520 “550950-950 mo 358 335258 2:. Amy .386 65 :38 8365 88:38 Coo as $8 .58 Co 6588-3... 883 2: 2V .3 _ .o n 5 3.52228 Co 6535 .3. 65w: k7 2:2 as? 1.13.4 V482"); as. . \ 3:2 in 3:2 89 Figure 4-3B depicts the Si(6)-centered polyhedra which conjoin with each other in similar but not identical fashion to Si(3). In this fragment, two Si(6) and two Co(6) atoms also form a C028i2 rhombus, however no Si-Si bonding exits with a Si(6)-Si(6) distance at 3.929 A. The Si(6)-based dimeric polyhedra are linked to each other by bridging Co(8) atoms; when viewed down the a-axis, these Si(6)-centered polyhedra form infinite puckered layers, Figure 4-3C. The overall organization of the structure of C019A1458i10.x (x = 0.13) can be described as layers defined by Co(3), Co(8) and Co(9) polyhedra and linked with each other by a Si(3) and Si(6)-based wire framework, Figure 4-4. The slabs composed of Co(3), Co(8) and Co(9) polyhedra, when viewed down the [001] direction, stack in A-A’ fashion where layer A’ is shifted relative to layer A along the a direction by a/Z (Figure 4-5A). The center of the layer is occupied by Co(9) polyhedra form a chain by vertex- linking. Both ends of the layer are capped by Co(3) and Co(8) polyhedra alternatively. Two Co(3) polyhedra are conjoined by bridging Si(2) and Si(4) atoms forming a C028i2 rhombus, Figure 4-SB. As seen in Figure 4—5C, the connectivity mode of Co(9) polyhedra is very similar to that of Si(6): the C028i2 rhombi composed of two Co(9) and Si(3) atoms are connected by bridging Al(20) atoms. Each Co(8) atom, is sitting on a site of icosahedral geometry which contains two Si(6), Al(8), Al(10), Al(ll), Al(23) and Al(2) atoms (Figure 4-5D). 9O Crystal Structure of C0 5A], 451'): CoSAlMSi2 has a different structure type which appears to be new and is also highly elaborate as in CO|9A145Sl|Q-x (x = 0.13). This compound adopts the orthorhombic space group ana, which has 6 Co, 3 Si and 15 A1 independent sites with a total of 168 atoms in the unit cell. Although ColgAl458ilo.x (x = 0.13) and CoSAlMSi2 exhibit totally different structure types, they show notable similarities in the way the various polyhedra connect to each other. Both structural frameworks derive from the vertex-linkage of polyhedra with the C028i2 rhombus as the common feature in the structure. Figure 4-6 depicts this structure in polyhedra of Al(l), Al(ll), Al(15), Co(2), Co(3) and Co(5) atoms. One layer is based on Co polyhedra and the second is based on Al polyhedra. To have a clearer view of the layered structure character of C05A114Si2, only the polyhedra of Co(2) and Co(3) are shown in Figure 4-7. This figure ShOWS dimeric units linked to each other by sharing Al(4), Al(9) and Al( 12) atoms along the c direction. The local structure around these units is shown in Figure 4-8. The manner in which the Co clusters connect with each other is very similar: two Co(2) polyhedra are connected by Si(3) and Al(6) atom; while two Co(3) polyhedra are bridged by two Si(2) atoms. Such linking patterns show resemblance to those of the Co(3) and Co(9) atoms formed in the structure of ColgAl458i10.x (x = 0.13), which is an indication of the close structural relation of these two phases. Co(5) atoms, shown in Figure 4-8C, link the Co(2)-based dimers to form a “ribbon” running along the c-axis, using two Al(12) and one Al(6) atom as bridges. The Al-based layer is shown in Figure 4-9. Interestingly, the Al(l 1) and Al(15)- based polyhedra form a similar layered structure as Co(2) and Co(3). However, a closer 91 view of Al(15)-based polyhedra reveals that they are different from those described before. As shown in Figure 4-10A, Al(15) polyhedra are linked by Al(5) atoms to form zig—zag chains along the c axis. The Al(ll) polyhedra are condensed into dimers by Al(1l)-Al(11) bonding (distance 2.9280(24) A) with Co(6) atoms acting as bridging atoms, Figure 4-lOB. This unit is surrounded by more Al atoms to form a cluster. Furthermore, Al(1) polyhedra are connected to this cluster to form a larger trimer-based cluster. The local coordination geometries of Co(3), Co(8) and Co(lO) in ColgAI4SSim.x (x = 0.13), Co(2), Co(3) and Al(l 1) in CoSAlMSi2 are presented in Figure 4-11A & B. As we can see, the Co atoms are surrounded in a cage composed of A1 and Si atoms. Such disposition is common in a variety of Al/Ga-rich binaries such as VgGaM,l6 WAllzl7 and CozAlg18 which also exhibit large and complex structures. Compared to another ternary intermetallic Co4Al7+,,Si2.x,9 the only significant connection with the title compounds is the trigonal prismatic coordination geometries of Co atoms. Another interesting feature about the structure of C019A1458i10.x and CosAlMSi2 is that, although there is no obvious evidence showing that they are approximants themselves, they show structural features that are reminiscent to some known quasicrystal approximants. For example, Figure 4- 11C shows the first-neighbor coordination polyhedra of transition metals in the Mackay- type approximants MDA15,19 on-FeAlSi20 and o-Co4All3.21 It is evident that for most polyhedra in the structure of ColgAl4SSilo.x and CoSAlMSiZ, we can find corresponding ones in the approximants, except that they are very distorted from ideal. In this sense, we might be able to consider these two phases as distorted Mackay-type approximants. 92 .oU ”SEGA—om bfiw n_< ”83:th xoflm .253» 05 :38 5388852 3.60533 8 rm: _ 2sigma(l)] R indices (all data) Largest diff. peak and hole a = 4.1013(9) A b = 16.050(4) A c = 27.105(6) A 1784.2(7) A3 4 4.680 Mg/m3 15.783 mm" 2292 0.24 x 0.032 x 0.05 mm3 1.50 to 28.05° -55h55 aoskszo -35 51534 9577 1228 [R(int) = 0.0380] 97.4 % a = 4.0747(4) A b = 15.963206) A c = 27.029(3) A 1758.1(3) A3 4 4.887 Mg/rn3 18.747 mm" 2340 0.22 x 0.18 x 0.26 min3 1.51 to 27.96° 65hss -20 s k s 19 -3551535 8481 1169 [R(int) = 0.0313] 94.7 % Full-matrix least-squares on F 2 1228 I 0 I 86 1.328 Rl = 0.0256 sz = 0.0577 R1 = 0.0296 sz = 0.0615 1.720 and —2.209 e.A'3 221/2 R1 = sharing/211:3; WR2 = [Z[W(Foz- 1331/ [2(wIFOI ) 1 111 1169 I 0 I 86 1.440 R1 = 0.0270 sz = 0.0675 R1 = 0.0280 sz = 0.0713 2.114 and -2.371 e.A'3 Table 5-1-2. Selected crystal data and structure refinement details for Er3Ni5A119 and Yb3Ni5A119. Empirical formula Er3Ni5A119 Yb3Ni5A119 Formula weight 1307.95 1325.29 Crystal system Orthorhombic Orthorhombic Space group Cmcm (#63) Cmcm (#63) Unit cell dimensions Volume Z Density (calculated) Absorption coefficient F(000) Crystal size Theta range for data collection Limiting indices Reflections collected Independent reflections Completeness to theta = 37.00° Refinement method a = 4.0523(8) A b = 15.878(3) A c = 27.927(5) A 1732.6(6) A3 4 5.014 Mg/m3 20.617 mm" 2364 0.20 x 0.12 x 0.15 mm3 1.50 to 28.36° -5£h£5 205k520 -35 515 35 8740 1231 [R(int) = 0.0764] 97.5 % a = 4.0573(2) A b = 15.8745(9) A c = 26.936505) A 1734.92(16) A3 4 5.074 Mg/rn3 22.249 mm'1 2388 0.23 x 0.16 x 0.09 mm3 1.51 to 28.23° -55h55 205k520 -34 515 35 9907 1228 [R(int) = 0.0332] 98.2 % F ull-matrix least-squares on F 2 Data / restraints / parameters 1231 / 0 / 86 1228 / 0 / 86 Goodness-of-fit on F2 1.739 1.209 Final R indices [I>28igma(1)] R1 = 0.0499 R1 = 0.0217 wR2 = 0.1172 wR2 = 0.0428 R indices (all data) R1 = 0.0533 R1 = 0.0243 wR2 = 0.01371 wR2 = 0.0434 Largest diff. peak and hole 5.790 and —2.757 e.A'3 1.335 and -2.178 e.A”3 2 2 R1 = 2(lFoi'chD/Z11:015 WRZ = [2[W(Fo ' Fc ]/ [2(w1Foi 112 221/2 )1 Table 5-1-3. Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Sm3Ni5A119 and Dy3Ni5A119. Atom Wyk. x y z U(eq)‘ Sm(1) 4c 0 3865(1) 2500 7(1) Sm(2) 8f 60% 6685(1) 3649(1) 6(1) Ni(1) 8f 0 6597(1) 4581(1) 6(1) Ni(2) 8f -5000 5531(1) 5835(1) 8(1) Ni(3) 4c -5000 5450(1) 2500 7(1) Al(l) 8f 0 5949(1) 5370(1) 9(1) Al(2) 8f 0 5780(1) 2982(1) 9(1) Al(3) 8f 0 7917(1) 4118(1) 8(1) Al(4) 8f -5000 7345(1) 4717(1) 8(1) Al(5) 8f 0 3702(1) 3654(1) 9(1) Al(6) 8f -5000 2758(1) 3067(1) 10(1) Al(7) 8f -5000 4321(1) 5302(1) 9(1) Al(8) 4c -5000 6929(2) 2500 9(1) Al(9) 8f 0 5364(1) 4001(1) 9(1) Al(10) 8f 60% 4649(1) 3265(1) 10(1) Dy(1) 4c 0 3883(1) 2500 7(1) Dy(2) 8f ~5000 6659(1) 3648(1) 6(1) Ni(1) 8f 0 6595(1) 4575(1) 6(1) Ni(2) 8f -5000 5537(1) 5845(1) 8(1) Ni(3) 4c -5000 5454(1) 2500 7(1) Al(l) 8f 0 5941(2) 5368(1) 9(1) Al(2) 8f 0 5799(2) 2983(1) 9(1) Al(3) 8f 0 7909(2) 41 12(1) 8(1) Al(4) 8f -5000 7343(2) 4716(1) 8(1) Al(5) 8f 0 3702(2) 3651(1) 9(1) Al(6) 8f -5000 2766(2) 3064(1) 9(1) Al(7) 8f -5000 4325(2) 5310(1) 9(1) Al(8) 4c -5000 6939(2) 2500 9(1) Al(9) 8f 0 5369(2) 3993(1) 9(1) Al(10) 8f -5000 4650(2) 3259(1) 10(1) U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. 113 Table 5-1-4. Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Er3Ni5Allo and Yb3Ni5Altg. Atom Wyk. x y z U(eq). Er(l) 4c 0 3892(1) 2500 4(1) Er(2) 8f -5000 6663(1) 3647(2) 4(1) Ni(1) 8f 0 6586(1) 4573(2) 4(1) Ni(2) 8f -5000 5540(1) 5853(2) 5(1) Ni(3) 4c -5000 5454(2) 2500 4(1) Al(l) 8f 0 5930(3) 5373(2) 6(1) Al(2) 8f 0 5801(3) 2984(2) 5(1) Al(3) 8f 0 7907(3) 41 10(2) 4(1) Al(4) 8f -5000 7348(3) 4713(2) 5(1) Al(5) 8f 0 3698(3) 3645(2) 6(1) Al(6) 8f —5000 2770(2) 3063(2) 6(1) Al(7) 8f —5000 4334(2) 5316(2) 5(1) Al(8) 4c -5000 6941 (4) 2500 6(1) Al(9) 8f 0 5364(3) 3986(2) 6(1) Al(10) 8f -5000 4649(3) 3253(2) 6( 1) Yb(l) 4c 0 3912(1) 2500 5(1) Yb(2) 8f -5000 6664(1) 3646(1) 4(1) Ni(1) 8f 0 6591(1) 4581(1) 4(1) Ni(2) 8f -5000 5534(1) 5850(1) 5(1) Ni(3) 4c -5000 5473(1) 2500 5(1) Al(l) 8f 0 5937(1) 5377(1) 6(1) Al(2) 8f 0 5826(1) 2983(1) 6(1) Al(3) 8f 0 7904(1) 4105(1) 6(1) Al(4) 8f -5000 7347(1) 4710(1) 6(1) Al(5) 8f 0 3700(1) 3642(1) 7(1) Al(6) 8f -5000 2785(1) 3062(1) 7(1) Al(7) 8f ~5000 4327(1) 5317(1) 6(1) Al(8) 4c -5000 6968(2) 2500 7(1) Al(9) 8f 0 5381(1) 3983(1) 7(1) _ Al(10) 8f -5000 4662(1) 3253(1) 6(1) 114 U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. Table 5-1-5. Anisotropic displacement parameters (A2 x 103) for Sm3Ni5A119 and Dy3N15A119. Atom U11 U22 U33 U23 U13 U12 Sm(l) 8(1) 7(1) 6(1) 0 0 0 Sara) 6(1) 6(1) 5(1) 0(1) 0 0 Ni(1) 7(1) 6(1) 6(1) 0(1) 0 0 Ni(2) 8(1) 7(1) 9(1) -1(1) 0 o Ni(3) 8(1) 7(1) 6(1) 0 0 0 Al(l) 12(1) 10(1) 5(1) 3(1) 0 0 Al(2) 7(1) 14(1) 6(1) -2(1) 0 0 Al(3) 9(1) 6(1) 9(1) 1(1) 0 0 Al(4) 7(1) 8(1) 8(1) -2(1) 0 0 Al(5) 11(1) 8(1) 9(1) 0(1) 0 0 Al(6) 5(1) 5(1) 7(1) 0 0 4(1) Al(7) 10(1) 12(1) 7(1) 2(1) 0 o Al(8) 12(1) 8(1) 8(1) 0 0 0 Al(9) 9(1) 8(1) 11(1) 1(1) 0 0 Al(10) 10(1) 11(1) 7(1) 0(1) 0 0 Dy(1) 9(1) 5(1) 6(1) 0 0 0 Dy(2) 8(1) 5(1) 6(1) 0(1) 0 0 Ni(1) 8(1) 5(1) 6(1) 0(1) 0 0 Ni(2) 10(1) 5(1) 9(1) 0(1) 0 0 Ni(3) 10(1) 5(1) 6(1) 0 0 0 Al(l) 14(1) 8(1) 5(1) 2(1) 0 0 Al(2) 8(1) 13(1) 5(1) -1(1) 0 0 Al(3) 9(1) 4(1) 9(1) 1(1) 0 0 Al(4) 8(1) 7(1) 9(1) -3(1) 0 0 Al(5) 12(1) 6(1) 9(1) 1(1) 0 0 Al(6) 11(1) 9(1) 7(1) 2(1) 0 0 Al(7) 10(1) 6(1) 12(1) 0(1) 0 0 Al(8) 12(1) 6(1) 1 1(2) 0 0 0 Al(9) 10(1) 6(1) 12(1) 2(1) 0 o Al(10) 12(1) 9(1) 9(1) 1(1) 0 0 The anisotropic displacement factor exponent takes the form: -21t2[hza*2Ull+...+2hka*b*U12] 115 Table 5-1-6. Anisotropic displacement parameters (A2 x 103) for Er3Ni5A119 and Yb3N15A119. Atom U11 U22 U33 U23 U13 U12 Er(1) 6(1) 6(1) 0(1) 0 0 0 Er(2) 6(1) 6(1) 0(1) 0(1) 0 o Ni(1) 5(1) 6(1) 0(1) 0(1) 0 0 Ni(2) 7(1) 6(1) 1(1) -1(1) 0 0 Ni(3) 8(1) 5(1) 0(1) 0 0 0 Al(l) 10(2) 9(2) 0(2) 4(2) 0 0 Al(2) 6(2) 10(2) 0(2) -1(2) 0 0 Al(3) 6(2) 6(2) 0(2) 1(2) 0 0 Al(4) 6(2) 8(2) 0(2) -2(2) 0 0 Al(5) 7(3) 10(3) 0(3) 0 0 0 Al(6) 8(2) 7(2) 4(2) 2(2) 0 0 Al(7) 7(2) 7(2) 2(2) -2(2) 0 0 Al(8) 7(3) 10(3) 0(3) 0 0 0 Al(9) 8(2) 7(2) 4(2) 2(2) 0 o Al(10) 9(2) 7(2) 0(2) 1(2) 0 0 Yb(l) 6(1) 5(1) 3(1) 0 0 0 Yb(2) 5(1) 5(1) 4(1) 0(1) 0 0 Ni(1) 4(1) 4(1) 4(1) 0(1) 0 0 Ni(2) 6(1) 5(1) 5(1) 0(1) 0 0 Ni(3) 6(1) 5(1) 4(1) 0 0 0 Al(l) 10(1) 8(1) 1(1) 4(1) 0 0 Al(2) 5(1) 10(1) 4(1) -1(1) 0 0 Al(3) 7(1) 6(1) 6(1) 0(1) 0 0 Al(4) 6(1) 6(1) 6(1) -1(1) 0 0 Al(5) 8(1) 7(1) 6(1) -1(1) 0 0 Al(6) 9(1) 7(1) 5(1) 0(1) 0 0 Al(7) 6(1) 4(1) 7(1) 0(1) 0 0 Al(8) 7(1) 7(1) 6(1) 0 0 0 Al(9) 7(1) 7(1) 8(1) 1(1) 0 0 Al(10) 8(1) 5(1) 7(1) 1(1) 0 0 The anisotropic displacement factor exponent takes the form: -21t2[h2a*2U '+. . .+2hka*b*U'2] 116 Table 5-1-7. Bond distances (A) for RE3Ni5A119 (RE = Sm, Dy, Er, Yb). Bond Distance Bond Distance Sm(1)-Al(5) x2 3.139(2) RE(2)-Al(4) 3.099(2) Dy(1)-Al(5) 3.125(3) 3.086(3) Er(1)-Al(5) 3.099(4) 3.068(4) Yb(1)-Al(5) 3.095(2) 3.063(2) RE(1)-Al(6) x4 3.1187(16) RE(2)-Ni(1) 2.379(2) 3.1066(18) 3.2296(9) 3.095(3) 3.2137(16) 3.1002(15) 3.2353(7) RE(1)-Al(8) 3.107(3) Ni(1)-Al(1) 2.379(2) 3.103(4) 2.386(3) 3.097(6) 2.393(5) 3.086(3) 2.382(2) RE(1)-A1(10) x4 3.1762(17) Ni(1)-Al(7) x2 2.5433(14) 3.139(2) 2.5308(16) 3.108(3) 2.516(3) 3.1048(16) 2.5128(13) RE(1)-Ni(3) 3.2679(12) Ni(2)-Al(5) x2 2.7638(16) 3.2320(12) 2.7349(19) 3.203(2) 2.719(3) 3.2023(10) 2.7322(15) RE(2)-Al(2) 3.0742(12) Ni(2)-Al(9) x2 2.5429(14) 3.044(2) 2.5360(16) 3.028(3) 2.520(3) 3.0126(15) 2.5356(13) 117 Table 51.7. (Continued) bond distances (A) for RE3Ni5A119 (RE = Sm, Dy, Er, Yb). Bond Distance Bond Distance RE(2)-Al(3) 3.1486(17) Ni(3)-Al(2) x4 2.4885(13) 3.1157(19) 2.4819(15) 3.092(3) 2.471(3) 3.0844(15) 2.4747(12) Ni(3)-Al(10) x2 2.439(2) Al(3)-Al(4) x2 2.772(2) 2.419(3) 2.763(3) 2.396(4) 2.743(4) 2.402(2) 2.7477(19) Al(4)-Al(4) x2 2.609(3) Al(3)-Al(5) x2 2.715(2) 2.600(3) 2.702(2) 2.594(5) 2.693(4) 2.606(3) 2.6964(19) Al(7)-Al(7) 2.725(4) Al(4)-Al(7) 2.675(3) 2.731(5) 2.664(3) 2.714(8) 2.673(6) 2.735(4) 2.657(3) Al(7)-Al(9) x2 2.834(2) Al(5)-Al(10) x2 2.762(2) 2.817(3) 2.751(2) 2.805(4) 2.739(4) 2.809(2) 2.7473(19) Al(6)-Al(8) x2 2.888(2) 2.866(2) 2.852(4) 2.8433(19) 118 Physical Properties Characterization: Magnetic measurements were conducted on a single crystal of Sm3Ni5A119 and polycrystalline samples of Er3Ni5A119 and Yb3Ni5A119. Field-cooled and zero-field cooled dc magnetization measurements were performed for the above samples using a Quantum Design MPMS SQUID magnetometer. For polycrystalline samples, EDS- analyzed crystals were ground into powder, sealed in a kapton tape and placed into the magnetometer by using a straw. Thermal dependent data were collected in the temperature range of 5 ~ 400 K at 1000 G, while field dependent magnetic measurements, conducted at 5 K, were carried out in fields up to i 55000 G. The magnetic contributions from the core diamagnetism and kapton tape were subtracted for correction. Electrical resistivity was measured over the temperature range 5 K ~ 300 K using a four-probe dc technique with contacts made using silver paste on a pressed-pellet sample of Sm3Ni5A119. Single crystals of Sm3Ni5A119 were selected, ground into powder and pressed into a pellet of 3 mm length, 2 mm width and 0.2 mm thickness. The pellet sample was annealed at 350 °C for 3h. Thermopower data were collected on single crystals of Sm3Ni5A119 from 300 K to 400 K with a MMR Technologies, Inc. Seebeck measurement system. 5-1-3. Results and Discussion Synthesis: Gd3Ni5A119 — the first member belonging to the RE3N15A119 family, was synthesized by arc-melting stoichiometric amounts of the elements followed by annealing 119 at 800 °C for two weekslga Our systematic explorations on the system Yb/Ni/Al using Al as a flux led to the discovery of the second member of this family — Yb3N15A119. This phase is very stable and it was formed with a variety of Yb : Ni ratios fi'om 1:1 to 1:2 to 2:1. The reaction with equal amount of Yb and Ni produced Yb3N15A119 in 70% yield, and the side products were mainly YbAl3. Bauer has shown that Yb3Ni5A119 could be synthesized by loading equal amount of Yb and Ni in liquid A1, then heating the samples up to 1100 °C and slowly cooling down to 600 °C at which point excess Al was removed by centrifuging.19b However no yield or phase purity was given in the paper. Our experimental studies show that larger single crystals of Yb3Ni5A119 could be obtained when the ratio of Yb : Ni was 1 : 2 or 2 : 1, however under these conditions another ternary compound formed — YbHNi3Algg, which is a new phase and will be described in Part II of this chapter. The synthesis of the Sm-analogue is noteworthy. Reactions with equal amount of Sm and Ni (1 : 1) led to the formation of a pure phase of SmaNi6Al23, which belongs to the family Rfizn+mT4n+mAllsn+4m with m = 2, n = 1.26 This family will be described in more detail in the crystal structure section. When extra amount of Ni was added to have a ratio of Sm : Ni as 1 : 2, powder X-ray diffraction indicated that the major phase was Sm3Ni5A119, shown in Figure 5-1-2A. Most experimental Bragg peaks match fairly well with the ones calculated from single crystal X—ray data of Sm3Ni5A119 except for a weak peak at 22° in 20. This peak belongs to SmaNi6A123, the other peaks of which overlap with the ones of Sm3Ni5A119. Even the reaction with stoichiometric amount of Sm and Ni (1 :1.67) could not avoid this problem. Sm3Ni5A119 and Srr14Ni6Al23 could not be distinguished by their crystal habits because both of them crystallize in needles. 120 E: 3500 5000 *2 g 3000 ' - 4000 ET 3 2500 l- g 3* - 3000 52. 3’5 2000 - 3; D. . experimental - 2000 t: 5 1500 - , . , 2, ‘ - l ' i » ‘ - 1000 ° 11111 11111111111111» t: t: a . _ 0 g .5 500 - . a calculated (Sm3N15All9) 9- 0 “1.1....1..,.1....1....1....1.44.3_1000 10 20 30 40 50 60 70 80 2 theta B) 4 1 10 5000 g 4000 5 o "' F9 8 8000 r- g 'C‘. E”... 8. - 3000 Q 8 6000 - 3: 3 experimental _ 2000 c <’ 4000 - . ‘o’ E I l . 1000 :3,- ' 1111111111 E ,3 2000 III Will1 ' 1 0 g; 5: calculated (Sm Ni A1 ) 0 ....l.anl.Arnla...144.41.3..5.19.A-. _1000 10 20 30 40 50 60 70 80 2 theta Figure 5-1-2. A) Powder X-ray diffraction pattern of Sm3Ni5A119 compared with the calculated pattern. B) Powder X-ray diffraction pattern of a single crystal of Sm3Ni5A119 compared with the calculated pattern. 121 Attempts to make the other rare earth analogs of RE3Ni5A119 were not successful so far; instead stable binaries such as REAl3 and Ni86A114 formed. Crystal Structure: All four compounds — Sm3Ni5A119, Dy3Ni5A119, Er3Ni5A119 and Yb3Ni5A119 crystallize in the Gd3Ni5A119 structure typewa According to Gladyshevskii, Gd3Ni5Allg belongs to the series RE2n+mT4n+mA115n+4m where n is the number of the RE2T4A115 slab and m is the number of the RENiA14 slab. AThe monoclinic structure of RE2T4A115, shown in Figure 5-1-3A, is hypothetical since no crystallographic data has been observed. The RENiAl4 slab crystallizes in the YNiAl4 structure type and is depicted in Figure 5-1-3D.32 Both the RE2T4A115 slabs and the YNiAl4 slabs can be considered to form from the stacking of RE-centered pentagonal prisms and T-centered trigonal prisms. Gd3Ni5Allg is the simplest member in this family with m = 1, n = 1. So the structure of Gd3Ni5A119 can be considered as intergrowth of two kinds of slabs, one deriving from the orthorhombic YNiAl4 lattice and the other one corresponding to the translation unit of a hypothetical RE2T4A115 lattice. Another member of this family was identified as monoclinic Y4Ni6Alz3 with n = 1, m = 2, shown in Figure 5-1-3B.33 RE3Ni5Allg crystallizes in an orthorhombic space group Cmcm with two crystallographically independent RE sites, three Ni sites and ten Al sites. All atomic sites are fully occupied and no disorder is observed in the structure. It is evident from Tables 5-1-1 and 5-1-2 that from Sm to Dy to Er, the unit cell parameters decrease as expected (known as “Lanthanide Contraction”). However an anomaly is found in the Yb analogue 122 Wfi‘lfifllfi Gd3Ni5All9 Figure 5-1-3. A) Structure of REzNi4A115 (hypothetical) along the b-axis. B) Structure of Y4Ni6A123 along the b-axis. C) Structure of Gd3Ni5A119 along the a-axis. D) Structure of YNiAl4 along the a-axis. Large empty circles: rare earth element; medium gray circles: Ni; black circles: A1. 123 i. e. the cell volume of the Yb-analogue is larger than that of the Er analogue, suggesting that the Yb ions are in a divalent or at least an intermediate valence state which will be discussed in detail in the physical properties section. For the structure description of RE3Ni5A119 we will use the Yb analogue as an example. The whole structure can be viewed in polyhedra of three Ni sites with Yb atoms sitting in the channels down the a-axis (Figure 5-1-4). The channel is composed of two Ni(1) polyhedra, four Ni(2) polyhedra and two Ni(3) polyhedra. These channels form columns along the b-direction by sharing Ni polyhedra. Each unit cell contains two such columns, rotated by 180° with respect to each other. Inside the channel, the polyhedra of Ni atoms are interconnected by bridging Al(6) atoms with Al(6)-Al(6) bond distance of 2.939(3) A. The local coordination environments of three Ni sites and two Yb sites are shown in Figure 5-1-5. All three Ni sites are sitting in matrixes composed of Al atoms with coordination numbers of 8, 9 and 7, respectively. The Ni(1) atom is bonded to eight Al atoms with Ni-Al bond distance ranging from 2.3 82(2) to 2.548(2) A. The Ni(2) atom is sitting in a tri-capped trigonal prism composed of nine Al atoms with Ni-Al bond distance in a similar range as the Ni(1) atom. This tri-capped trigonal prism geometry is often seen in other transition metal almninides, such as CozAls.34 The Ni(3) atom is coordinated by seven Al atoms with one trianglular face composed of one Al(8) and two Al(2) atoms, the other face being a parallelogram containing two Al(2) and two Al(10) atoms. The two Yb sites have similar coordination geometry: both of them are in a penta- capped pentagonal prism composed of thirteen Al atoms and two Ni atoms. The 124 geometry of Yb(2) atom, however is slightly more distorted than the Yb(l) atom (Figure 5-1-5D & E). The distance between Yb(l) and Al atoms ranges from 3.085(3) to 3.306(2) A, while for Yb(2) atoms, the range is slightly broader which is from 3.0126(15) to 3.3516(20) A. Obviously in this compound we cannot assess a size difference for the two Yb ions by comparing Yb-Al bond distances. Physical Properties: Initially magnetic measurements of Sm3Ni5Al.9 were conducted on polycrystalline samples ground from single crystals. Ferromagnetic behavior was found with magnetic susceptibility xm = 0.35 pg at 5 K. This behavior was also supported by the fact that single crystals were attracted to a magnet. To confirm this observation, 3 large crystal of Sm3Ni5A119 about 3 mg was selected for the magnetic measurements. Powder X-ray diffraction analysis on this crystal showed that every Bragg peak matched with the calculated one for Sm3Ni5A119 (Figure 5-1-28). The magnetic measurements obtained from this single crystal indicated paramagnetic instead of ferromagnetic behavior. Thus the observed ferromagnetic behavior of the ground sample was most likely caused by impurities. To avoid Ni particles attaching on the surface of the crystals, the crystals were sonicated in acetone for ten minutes. After the crystals were dry, we found that fewer of them were attracted to the magnet. Attempts to further clean the crystals with aqua-regia failed since acid attacked the sample. 125 Figure 5-1-4. The structure of Yb3Ni5A119 in polyhedral view down the a-axis. Large circles: Yb; black circles: Al; gray circles: Ni. 126 .Q oé 55:5 mega § 93 Q o.m £536 853 _Z we 3:08:835 cosmE—zooo .m- Tm 8:3”— 127 The temperature dependent magnetic susceptibility of Sm3Ni5Allg measured on a single crystal sample with the a-axis perpendicular and parallel to the external magnetic field are shown in Figures 5-1-6A and 5-1-7A, respectively. With the applied field perpendicular to the a-axis, Sm3Ni5Allg first undergoes a ferromagnetic transition at ~150 K and then an antiferromagnetic transition at the low temperature about 5 K. Interestingly we did not observe the curvy feature in the inverse magnetic susceptibility data due to the close spacing of the 6H5/2 and 6H7/2 multiplet levels.35 Instead, above 300 K, this material follows the Curie-Weiss Law with an effective magnetic moment of 2.36 pg. This number is much larger than the theoretical value for Sm3+ ions (um = 1.46 pa per formula), and the reason might be due to the effect of the low-lying excited levels. The transition from ferromagnetic to antiferromagnetic state is supported by the field dependent magnetization data, Figure 5-1-6B. The moments are rapidly aligned with the applied field indicating a ferromagnetic state until 2000 G; then the magnetization increases more slowly in a linear function until 55000 G which is not enough to saturate the spins. When the field is applied parallel to the a-axis of Sm3Ni5Allg, no antiferromagnetic transition is found at low temperature; besides, the hump at 150 K indicates that the ferromagnetic interaction is much weaker (Figure 5-1-7A). However the higher temperature data is very similar to those obtained with the field perpendicular to the a-axis: a Curie-Weiss behavior is found between 320 K to 400 K with an effective magnetic moment of 2.45 us. This orientation dependent behavior implies that the magnetic spins are confined to the bc-plane. When the external field is parallel to the a- 128 axis, i.e. perpendicular to the magnetically ordered spins, the spins are forced out of the plane by the external field which suppresses the ferro- or antiferromagnetic ordering. Figure 5-1-8A shows the temperature dependence of the electrical resistivity p(T) of Sm3Ni5A119, which indicates metallic behavior of this material. The resistivity value at room temperature is about 550 pfl-cm, and it decreases with decreasing temperature until it reaches a plateau of 400 pfl'cm below 20 K. The thermoelectric power, shown in Figure 5-1-8B, is about 3 pV/K at room temperature. The small magnitude of therrnopower is also indicative of the metallic system of Sm3Ni5Al19; and the positive values suggest a p-type material. The temperature dependent magnetic susceptibility for Er3Ni5A119 is plotted in Figure 5-l-9A. This material shows Curie-Weiss behavior from 50 K to 400 K without obvious magnetic ordering at low temperatures. The par value, obtained from fitting the data to the Curie-Weiss law, is 16.2 pg (per formula), in excellent agreement with the theoretical value for Er3+ (16.6 pg). This indicates that Ni atoms do not contribute to the magnetic moment. The very low 0 value (-1.85 K) implies weak antiferromagnetic interaction between the Er atoms. Figure 5-1-9B shows the isothermal magnetization behavior of Er3Ni5Allg at different temperatures (5 K and 100 K). In both cases, the magnetization increases gradually with applied external field which is characteristic of the paramagnetic material; and no sign of saturation is observed up to 55000 G. The temperature dependent magnetic susceptibility for Yb3Ni5A119 is shown in Figure 5-1-10A. From the temperature range 5~300 K, this compound shows paramagnetic behavior; above 80 K, the magnetic susceptibility follows the Curie-Weiss law with an effective magnetic moment peg = 6.77 pg. This value is smaller than the 129 theoretical value for Yb3+ ion (7.86 pg per formula), which could be an indication of mixed valent behavior of the Yb ions. This observation is also supported by the comparison of the unit cell parameters between Er3Ni5A119 and Yb3Ni5A119. If the Yb ions were in a 3+ oxidation state as the Er ions, we would expect to see a unit cell parameter contraction from the Er analogue to the Yb analogue; however the cell volume of the Yb analogue is larger than that of the Er analogue, implying either a divalent or an intermediate valence state of the Yb ions. The unusual negative large Weiss constant 0 (- 551.2 K) indicates strong antiferromagnetic interaction between the Yb ions; however, no magnetic ordering was observed down to 5 K. Bauer and his coworkers also claimed to observe intermediate valence behavior of Yb ions in Yb3Ni5A119:l9b the calculated effective magnetic moment was found to be 7.36 pg, lower than the theoretical value of Yb3+ (7.86 pg); a broad hump in the temperature dependent magnetic susceptibility data was present at ~100 K, which is typical of intermediate valence system. 36 Our experimental results did not show the broad hump at low temperatures; and our effective magnetic moments (Herr = 6.77 pg, 0 = -551.2 K) are slightly different from the results reported by Bauer ((Hcff = 7.36 pg, 0 = -731 K). These differences might be due to experimental error or differences in the samples because of different reaction conditions employed in the synthesis; however they all support the argument that Yb atoms in Yb3Ni5Allg are in intermediate valence states. 130 0.05 r 300 “err: 2-36 Ila ," E 0.04 v. 1 250 3 0 = 203.9 K v j E o i .' 200 ‘9‘ .'o. ' a v— 0.03 P .. ’ : o : f . E t . ,v , 1 150 D 0.02 " . 'v E E 3 . “a“, 1 100 x5 0.01 : - O 0 50 100 150 200 250 300 350 400 Temperature (K) B) 1;; 0.08 '5‘ Q g 0.06 - . . c9. . ' .— 0.04 - , . E . - \ 0.02 - ..o" 2 I . 0 a l "a -0.02 - J... E -0.04 - , . ' '5 o a -0.06 - . . (264108 .lllr.ll...l.r.l...l. 6104-4104-2104 Field (G) 0 2104 410‘ 6104 /I X Figure 5-1-6. (A) Temperature dependent molar magnetic susceptibility and inverse magnetic susceptibility of Sm3Ni5A119. The susceptibility was measured with an applied magnetic field 1000 Gauss; (B) Field dependent magnetization for Sm3Ni5Al.9 at 5 K. The single crystal sample was oriented with the a-axis perpendicular to the external magnetic field. 131 A) 0.03 ‘ 300 1; 0.025 11m: 2-45 MB .I'é 250 '5‘ ' j E 0.02 -_ 0—209.l K ’7 J 200 - : ' . ,v ' "c3 : ° . ,I E 0.015 _- . '. 1150 B I o . 'v —->: E 0.01 :- 3!. $100 v v . E . V' o . x0.005 v" -..-50 0 ‘0 0 50 100 150 200 250 300 350 400 Temperature (K) B) E 0.06 . :2 0 E .' e 0.04 " .0 E 002 ° . — I \ ' ..- 2. 0 . E g -0.02 - . .3 .-' a -004 - ,- fit ,- CU 241063.1..41“.1...r...r. -6 Figure 5-1-7. (A) Temperature dependent molar magnetic susceptibility and inverse magnetic susceptibility of Sm3Ni5Allg. The susceptibility was measured with an applied magnetic field 1000 Gauss; (B) Field dependent magnetization for Sm3Ni5A119 at 5 K. The single crystal sample was oriented with the a-axis parallel to the external magnetic field. Field (G) 132 1044104-2104 0 2104 4104 6104 A) 600 550 - . 0 ’g 500 k . ' {3. . ° Q 450 - . ° 400 ' 350 .1..l..l..l..lr.l.. 0 50 100 150 200 250 300 350 Temperature (K) B) 8 g 7 r . ' > o 3 . (I) 6 _, ° ‘5 o 3 8" .- o a 5 ° 0.) o e 4 - 3 ' , I . I n l L i A l 300 320 340 360 380 400 420 Temperature (K) Figure 5-1-8. A) Temperature dependence of the electric resistivity for a polycrystalline pellet of Sm3Ni5Allg. B) Temperature dependence of the thermoelectric power for a single crystal of Sm3Ni5A119. 133 3 5 .14 ’8 '5‘ E “-4 '3 E :3 E 3 E X 0 50 100 150 200 250 300 350 400 Temperature(K) B) r; 20 3 C . . E : . - ' ‘3 15- . O ' o E ; . 2' 10'- . e; » - r: I ' .g 5- ' g o v V V V ’6 : 'v V ' ' ' é Or-‘VM 2 21....1....1....1....r....r.... 0 110“ 2104 3104 410‘ 510‘ 610“ Field (G) Figure 5-1-9. (A) Temperature dependent molar magnetic susceptibility and inverse magnetic susceptibility of a polycrystalline sample of Er3Ni5A119. The susceptibility was measured with an applied magnetic field 1000 Gauss; (B) Field dependent magnetization for Er3Ni5Allg at 5 K and 100 K. 134 A) 0.045 160 A 0.04 J 140 .2 1 E 0.035 . 1 120 c9. 0.03 v 1 "o" 1 100 v: a 0.025 . x \ “eff: 6-77 113 .' 30 3 :3 E 0.02 1 20.015 - x 1 40 0.01 . 1 ....... . . . . . . ..1 0005 . L l L l l_. . I . . l . . 1 . . 20 O 50 100 150 200 250 300 Temperature(K) B) E 2i E 1.5:- .. . .0 ‘9‘ 1; .0 '6 E .0 E 0.5;- : . g -05 - . E -1 - ,'. o ..0 é ~15 :g. 2 _2:. .1...r...r...r...r. -61044104-2104 0 2104 4104 6104 Field(G) Figure 5-1-10. (A) Temperature dependent molar magnetic susceptibility and inverse magnetic susceptibility of polycrystalline sample of Yb3Ni5A119. The susceptibility was measured with an applied magnetic field 1000 Gauss; (B) Field dependent magnetization for Yb3Ni5A119 at 5 K. 135 5-1-4. Conclusions We have presented in this part the compounds RE3Ni5A119 (RE = Sm, Dy, Br and Yb) synthesized by the molten Al method. This series of compounds crystallize in the Cmcm space group with the Gd3Ni5Al|9 structure type. The discovery of these compounds proves the power of the metal flux method to grow high quality large single crystals of intermetallics. For all the compounds the magnetic moments are from the RE ions and the Ni atoms have filled d-orbitals. The Sm-analogue shows interesting magnetic properties: it has two different magnetic orderings occurring at 5 K (antiferro-) and 150 K (ferro-) with the applied magnetic field perpendicular to the a-axis. When the applied field is parallel to the a-axis, these transitions are much less obvious and we argue that this effect is because the spins are confined to the bc-plane. In the case of Er and Yb analogues, negative Weiss constant 0 values imply antiferromagnetic interactions although no magnetic ordering is observed in both cases. Magnetic susceptibility measurements indicate that the Yb ions of Yb3Ni5Al|9 are in intermediate oxidation state of Yb2+ and Yb3+ which is in agreement with a previous report by Bauer. 136 References: ' Kanatzidis, M. (3.; Pottgen, R.; Jeitschko, w. Angew. Chem. Int. Edit. 2005, 44, 6996. 2 Niermann, J.; Fehrmann, 3.; Wolff, M. W.; Jeitschko, w. J. Solid State Chem. 2004, 177,2600. 3 Sieve, B.; Chen, X. Z.; Cowen, J .; Larson, P.; Mahanti, S. D.; Kanatzidis, M. G. Chem. Mater. 1999, 11, 2451. 4 Sieve, B.; Sportouch, S.; Chen, X. Z.; Cowen, J. A.; Brazis, P.; Kannewurf, C. R.; Papaefihymiou, V.; Kanatzidis, M. G. Chem. Mater. 2001, 13, 273. 5 Sieve, B.; Chen, X. Z.; Henning, R.; Brazis, P.; Kannewurf, C. R.; Cowen, J. A.; Schultz, A. J .; Kanatzidis, M. G. J. Am. Chem. Soc. 2001, 123, 7040. 6 Latturner, S. E.; Bilc, D.; Mahanti, S. D.; Kanatzidis, M. G. Inorg. Chem. 2003, 42, 7959. 7a) Fehrmann, B.; Jeitschko, w. Inorg. Chem. 1999, 38, 3344. b) Thiede, v. M. T.; Jeitschko, w. Z. Naturforsch. B 1998, 53, 673. 8 a) Thiede, v. M. T.; Ebel, T.; Jeitschko, w. J. Mater. Chem. 1998, 8, 125. b) Reehuis, M.; Wolff, M. W.; Krimmel, A.; Scheidt, E. W.; Stusser, N.; Loidl, A.; Jeitschko, W. J. Phys Condens. Matt. 2003, 15, 1773. 9 Fehrmann, B.; Jeitschko, w. Z. Naturforsch. B 1999,54, 1277. '0 Gout, D.; Benbow, E.; Gourdon, 0.; Miller, G. J. J. Solid State Chem. 2003, 174, 471. “ Rykhal', R. M.; Zarechnyuk, o. s.; Pyshchik, A. v. Dopov. Akad. NaukA 1973, 6,568. 12 a) Mizushima, A.; Isikawa, Y.; Maeda, A.; Oyabe, K.; Mori, K.; Sato, K.; Kamigaki, K. J. Phys. Soc. Jpn. 1991, 60, 753. b) Fomasini, M. L.; Raggio, R.; Borzone, G. Z. Krist. — New Cryst. St. 2004, 219, 75. ‘3 Yartys', v. A.; Pavlenko, v. v. Koordinats. Khim. 1992, 18,424. '4 Yarmolyuk, Y. P.; Rykhal', R. M.; Aksel'rud, R. D.; Zarechnyuk, O. S. Dopov. Akad. Nauk A 1981, 43, 86. b) Sikawa, Y.; Mizushima, A.; Sakurai, J .; Mori, K.; Munoz, A.; Givord, F .; Boucherle, J. X.; Voiron, J .; Oliveira, I. S.; Flouquet, J. J. Phys. Soc. Jpn. 1994, 63, 2349. 137 '5 a) Takeshita, T.; Malik, s. K.; Wallace, w. E. J. Solid State Chem. 1978, 23, 271. b) Achard, J. C.; Givord, F.; Percheron-Guegan, A.; Soubeyroux, J. L.; Tasset, F. J. Phys. Paris 1979, 40, 218. ‘6 Dwight, A. E.; Mueller, M. 11.; Conner, R. A. jr.; Downey, J. W.; Knott, H. T. Metal]. Soc. Aime 1968, 242, 2075. b) Oesterreicher, H. J. Less-Common Met. 1973, 30, 225. c) Maletta, H.; Sechovsky, V. J. Alloys Compd. 1994, 207, 254. '7 Gladyshevskii, R. E.; Cenzual, K.; Flack, H. D.; Parthe, E. Acta Crystallogr. B 1993, 49, 468. '3 Rykhal', R. M.; Zarechnyuk, o. s.; Kuten', Y. I. Dopov. Akad. NaukA 1978,40, 1136. b) Rykhal', R. M.; Zarechnyuk, O. S.; Yanson, T. I. Dopov. Akad. Nauk A 1979, 41, 1057. '9 a) Gladyshevskii, R. E.; Cenzual, K.; Parthe, E. J. Solid State Chem. 1992, 100, 9. b) Bauer, E. D.; Bobev, S.; Thompson, J. D.; Hundley, M. F.; Sarrao, J. L.; Lobos, A.; Aligia, A. A. J. Phys. .' Condens. Matter 2004, 16, 4025. 20 Tuan, N. C.; Sechovsky, V.; Divis, M.; Svoboda, F.; Nakotte, H.; de Boer, F. R.; Kim- Ngan, N. H. J. Appl. Phys. 1993, 73, 5677. 2' Kolomiets, A. V.; Havela, L.; Yartys, V. A.; Andreev, A. V. Zh. Fiz. Doslidzhen 1999, 3, 458. 22 Steglich, F.; Geibel, C.; Gloos, K.; Olesch, G.; Schank, C.; Wassilew, C.; Loidl, A.; Krimmel, A.; Stewart, G. R. J. Low Temp. Phys. 1994, 95, 3. 23 a) Tolinski, T.; Schafer, W.; Kockelmann, W.; Kowalczyk, A.; Hoser, A. Phys. Rev. B 2003, 68, 144403. b) Tolinski, T.; Schafer, W.; Kowalczyk, A.; Andrzejewski, B.; Hoser, A.; Szlaferek, A. J. Alloys Compd. 2004, 385, 28. 24 Tolinski, T.; Kowalczyk, A.; Chelkowska, G.; Pugaczowa-Michalska, M.; Andrzejewski, B.; Ivanov, V.; Szewczyk, A.; Gutowska, M. Phys. Rev. B 2004, 70, 064413. 25 YbN13A1|9 crystallizes in the ErNi3A119 structure type; the synthesis, crystal structure and physical properties of this compound will be described in Part II of this chapter. 26 Fomasini, M. L.; Raggio, R.; Borzone, G. Z. Krist. - New Cryst. St. 2004, 219, 77. 27 SMART, version 5; Siemens Analytical X-ray Systems, Inc.: Madison, WI, 1998. 28 Saint, Version 4; Simens Analytical X-ray Instruments Inc., Madison, WI. 138 29 SADABS, Sheldrick, G. M.; University of Gottingen, G6ttingen, Germany. 30 GM. Sheldrick, 1995, SHELXTL. Structure Determination Programs, Version 5.0. Siemens Analytical X-ray Instruments, Inc. Madison, WI. 3‘ CrystalDiffract is © 1995-1996, Dr. David C. Palmer. 32 Rykhal, R. M.; Zarechnyuk, o. s. Yarmolyuk, Y. P. Sov. Phys. Crystallogr. Sect. C 1992,17,453. 33 Gladyshevskii, R. E.; Cenzual, K.; Parthé, E. Acta Crystallogr. Sect. C1992, 48, 232. 3“ Newkirk, J. 3.; Black, P. J.; Damjanovic, A. Acta Crystallogr. 1961, 14, 532. 35 Bourdreaux, E. A.; Mulay, L. N. In Theory and Applications of Molecular Paramagnetism; John Wiley and Sons: New York, 1976. 36 Sales, B. C.; Wohllebent, D. K. Phys. Rev. Lett. 1975, 35, 1240. 139 CHAPTER FIVE Exploratory Studies on the Ternary System RE/Ni/Al Employing A] as a Flux PART II. Flux Synthesis and Characterization of a New Ternary Phase th.tNi3Als.9 5—2-1. Introduction In the last two decades, there has been increasing interest in Yb-containing intermetallic compounds due to a variety of interesting properties they display such as heavy fermion,l intermediate valence2 and Kondo lattice behavior.3 These characteristics are associated with the fact that for this element 4f'3 and 4f‘4 electronic states are close in energy and they hybridize very easily with the conduction electrons. In spite of the interesting properties, studies on Yb-based compounds are very limited, possibly because of the difficulty in synthesizing Yb-containing compounds due to the high vapor pressure of this element.4 To overcome this problem, we suggested using metal (A1, Ga, In) as a flux to synthesize Yb-based compounds. 5 This method allows the reaction to be conducted below 1000 °C, much lower than the traditional method (induction furnace, arc-welder). Besides this high temperature solution facilitates the growth of single crystals; thus allowing the structure determination to be much easier and more reliable. One of the systems which people have been interested in is the ternary family Yb- TM-X (TM = transition metal, X = A1, Ga, In). Steglich and coworkers have investigated tentatively the Yb-Ni-Al ternary phase diagram which is shown in Figure 5-2-1.6 A slightly curved line starting near YbNi and passing close to szNizAl and YbNiAl 140 separates the region with mixed valent Yb (on the Yb and Al-rich side) from the region with trivalent Yb (on the Ni-rich side). The valence of Yb for szNizAl is between +3 and +2; studies of szNizAl indicate that it is a heavy fermion compound without any indication of magnetic ordering down to 2 K.6 YbNiAl orders antiferromagnetically and shows metamagnetic behavior in a magnetic field.7 YbNiAlz shows a magnetically ordered ground state with stable trivalent Yb ions.6 Although Steglich and his coworkers claimed that they found a simple composition dependence of the Yb-valence in the ternary Yb-Ni-Al system as depicted in Figure 5-4-1, some compounds such as YD3N15A119 do not fit into this diagram.8 Yb3Ni5A119 is a member of the RE3N15A119 family which was described earlier in this dissertation and also reported by Bauer and coworkers. According to the phase diagram by Steglich, the Yb ions in this compound are trivalent (Yb 11.1%, Ni 18.5%, A1 70.4%), however magnetic susceptibility measurements indicated intermediate valence behavior of the Yb ions. Previous studies employing the Al flux method reveal that Al tends to serve as a reactive solvent which usually incorporates into the product.9 Therefore Al flux is an appropriate tool to synthesize ternary compounds in the Yb-Ni-Al system. Our exploratory studies on this system led to the discovery of a new ternary compound YbHN13A139, which is a disordered variant of the ErNi3A19 structure type.10 Herein we report synthesis, crystal structure and magnetic properties of Yb._1Ni3A13,9. 141 \ 4e o\° LO ’\' "~ 60 Mixed valent / .8 at. 39,0 221 ,, 60 '3} ,”‘ 111 .\ 20 ° , 2° / Trlvulent . o e 1 . LU“ Al 100 30 60 ’00 20 0 Ni Al-(ot °/e) Figure 5-2-1. Valence of binary (circles) and ternary (triangles) compounds in the Yb-Ni- A1 phase diagram. Closed symbols: trivalent Yb; open symbols: mixed valent of Yb. Dotted line indicates the border between mixed-valent and trivalent Yb. 5-2-2. Experimental Section Reagents: The following reagents were used as obtained: Yb (Cerac, 99.9%), Ni (99%, 325 mesh, Sargent, Buffalo Grove, IL), A1 (Cerac, 99.5%, -20 mesh). Synthesis: In a nitrogen-filled glove box, the reaction mixture containing 1 mmol Yb metal (0.173 g), 2 mmol Ni (0.118 g), 10 mmol Al (0.270 g) was combined into an alumina crucible. The crucible was then placed into a silica tube (13 mm in diameter), which was sealed under vacuum (~10‘4 Torr). The sample was subjected to the following treatment: it was heated to 1000 °C in 15 h, maintained at this temperature for 5 h, and then cooled 142 to 850 °C in 2 h. It was annealed at 850 °C for 3 (1, followed by cooling down to 500 °C in 36 h. Finally the temperature was brought down to 50 °C in 10 h. YbHNi3Alge crystallized as a major phase in 50% yield with Yb3N15A1|9 and YbAl3 as minor phases. The excess aluminum was removed by soaking the crucible in aqueous 5M NaOH solution overnight. The remaining crystalline products after the isolation procedure were rinsed with water and acetone. Single crystals were selected for elemental analysis, X- ray diffraction and magnetic susceptibility measurements. Scanning Electron Microscopy and Elemental Analysis: The crystals were picked and affixed on a Scanning Electron Microscope (SEM) sample plate using carbon tape. Chemical compositions of the products were determined by Energy Dispersive Spectroscopy (EDS) performed on a JEOL JSM-35C SEM equipped with a NORAN EDS detector. Data were acquired by applying a 25 kV accelerating voltage with an accumulation time of 30 5. Several crystals were analyzed and averaged with the resulting approximate atomic ratio of l : 3.25 : 8.92 for Yb : Ni : Al, which agreed fairly well with the results derived from the single crystal X-ray analysis. The crystals of YbHNi3A139 are metallic with shiny and smooth surfaces, as shown in Figure 5-2-2. 143 Figure 5-2-2. SEM image of a typical crystal of YbHN13A189. X—ray Crystallography: X-ray diffraction data were collected at 173 K on a Bruker AXS SMART CCD X- ray diffractometer. A single crystal 0fo]_|N13A13_9 with the size 0.24 x 0.16 x 0.16 mm3 was cut from a larger crystal and mounted on glass fibers. A data collection (Mo K01 radiation, A = 0.71073 A) was acquired covering a full sphere of reciprocal space. The SMARTll software was used for data acquisition and cell reduction, and the integration was performed with the SAINTPLUS software package.12 An empirical absorption correction was applied to the data using the SADABS program.[3 The structures were solved using direct methods and refined with the SHELXTL package program.14 Five space groups were given by XPREP program as possible candidates: R-3, R3, R3m, R32, R-3m. Initially two centrosymmetric space groups R-3 and R-3m were examined which also have the lowest CFOM values. However no satisfactory solutions 144 could be obtained. So the chiral space group R32 was chosen which was consistent with that of ErNi3A19 reported by Gladyshevskii.10 In the structure of Yb 1, 1N13A139 a total of nine atomic sites were identified. The 6c Yb(l) site, 1 8f Ni(1) site, 18fAl(l), 9d Al(3), and three 6c Al sites — Al(4), Al(5) and Al(6) were assigned unambiguously and found fully occupied. Disorder was observed between the Yb(2) and Al(2) atoms: the distance between the Yb(2) and Al(2) atoms was found be to very close at 1.522(2) A; furthermore, both sites were found partially occupied with Yb(2) 10% and Al(2) 90%. So the Yb(2) and Al(2) sites were constrained to make the occupancy sum of Yb(2) and Al(2) equal to 1. Similar disorder was observed in the isostructural compounds YNi3A19 and DyNi3A19, while in both cases an additional Al(7) site was found which also exhibited partially disordered arrangements with RE(l) atom in a triangular mesh.lo Interestingly the Er and Gd analogues have ordered arrangements of rare earth and aluminum triangles: only one RE site, one Ni site and six Al sites were identified and all were refined fully occupied. In the structure of Yb],.Ni3A13_9, all atomic sites were refined anisotropically. Data collection parameters and refinement details for YbHN13A139 can be found in Table 5-2-1. Atomic positions, displacement parameters and anisotropic displacement parameters are listed in Tables 5-2-2 and 5-2-3. X-ray powder diffraction data were collected at room temperature on a CPS 120 IN EL X-ray diffractometer (Cu Ka) equipped with a position-sensitive detector. Experimental powder patterns were compared to the patterns calculated from the single crystal structure solution (by the CrystalDiffract15 software program) to determine the phase identity and purity. 145 Table 5-2-1. Selected crystal data and structure refinement details for Yb.,1Ni3Alg_9. Empirical formula YbHNi3A139 Formula weight 591.99 Crystal system Rhombohedral Space group R32 (#155) Unit cell dimensions Volume Z Density (calculated) Absorption coefficient F(000) Crystal size Theta range for data collection Limiting indices Reflections collected Independent reflections Completeness to theta = 28.12 Refinement method Data / restraints / parameters Goodness-of-fit on F 2 Final R indices [I>2$igma(l)] R indices (all data) Largest diff. peak and hole a = 7.2314(4) A c = 27.140(3) A 1229.1 1(17) A3 6 4.799 Mg/m3 18.975 mm" 1626 0.24 x 0.16 x 0.16 mm3 3.34 to 28.12° 95h59 osks9 8651535 3654 635 [R(int) = 0.0522] 95.5 % F ull-matrix least-squares on F2 635 / O / 42 1.211 R. = 0.0260, wR2 = 0.0606 R1 = 0.0267, wR2 = 0.0616 2.299 and —1.840 e.A'3 221/2 R1 = 2(lrol-lrclyzlrol; wR2 = [Z[W(Foz' Fc21/ [2(wlFoI ) 1 146 Table 5-2-2. Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for YbHNi3A139. Atom Wyk. x y z U(eq)t Occu Symbol Yb(l) 6c 0 O 1668(1) 10(1) 1 Ni 18f 3334(2) 48(2) 861(1) 7(1) 1 Al(l) 18f 3329(4) 3348(4) 1003(1) 9(1) 1 Al(3) 9d 3340(3) 0 0 9(2) 1 Al(4) 6c 0 0 522(1) 8(1) 1 Al(5) 6c 0 0 2815(1) 8(1) 1 Al(6) 6c 0 0 3865(1) 9(1) 1 Yb(2) 3b 0 0 5000 3(1) 0.097 A142) 9e 2 1 05(3) 0 5000 3(1) 0.903 U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. Table 5-2-3. Anisotropic displacement parameters (A2 x 103) for Yb1,1Ni3Alg_9. Atom Ull U22 U33 U23 Ul3 U12 Yb(l) 11(1) 11(1) 8(1) 0 0 5(1) Ni 8(1) 8(1) 5(1) 0(1) 0(1) 4(1) Al(l) 7(1) 9(1) 13(2) 4(1) 1(1) 4(1) Al(3) 10(1) 11(2) 8(2) -1(1) 0(1) 5(1) Al(4) 9(1) 9(1) 7(1) 0 0 4(1) Al(5) 8(1) 8(1) 8(1) 0 0 4(1) Al(6) 9(1) 9(1) 8(1) 0 0 5(1) Yb(2) 3(1) 3(1) 2(1) 0 0 2(1) Al(2) 3(1) 3(1) 2(1) 0 0 2(1) The anisotropic displacement factor exponent takes the form: -27t2[h2a"‘2Ul 1+. . .+2hka*b*Ul2] 147 Magnetic Characterization: Magnetic measurements were conducted on polycrystalline samples of YbHNigAlgg. Field-cooled and zero-field cooled dc magnetization measurements were performed for the above samples using a Quantum Design MPMS SQUID magnetometer. EDS-analyzed crystals were ground into powder, which was sealed in kapton tape and placed into the magnetometer. The data were collected in the temperature range 3-300 K at 1000 G, while field dependent magnetic measurements, conducted at 5 K, were carried out in fields up to i 55000 G. A diamagnetic correction was applied to the data to account for core diamagnetism. 5-2-3. Results and Discussion Crystal Structure: The crystal structure Ofo|_|N13A13_9 viewed down the b-axis is shown in Figure 5-2-3. This structure is related to the ErNi3A19 structure type with a partially disordered triangular arrangement of Yb and Al atoms.IO As described by Gladyshevskii, this structure can be viewed as three different kinds of triangular layers stacking along the c- axis: A] layer, Ni layer and Yb-Al layer. Al(l) and Al(3) atoms form similar triangular arrangements on the ab plane with Al-Al distance longer than 4 A, as shown in Figure 5- 2-4A. Al(4), Al(5) and Al(6) atoms also form triangular patterns, with Al(4)-Al(4) bond distance of 2.831(6) A and Al(5)-Al(6) distance of 2.848 (6) A. The Ni layer, is inserted between the Al(l) layer and the Al layer composed of Al(4), Al(5) and Al(6) atoms. What makes this compound interesting and different from the structure of ErNi3A19 is the triangular mesh composed of Yb and A1 atoms. As shown in Figure 5-2- 148 5A, in the Er2A13 layer the Er and Al atoms form ordered triangular mesh with regular bond distances between Er and Al atoms of 2.977(2) A. However for the Y- and Dy- analogues, two additional atomic sites, i.e. one rare earth metal and one Al site, were detected.'0 Figure 5-2-5C depicts the disordered arrangement of RE and Al atom triangles, for the Dy compound the sites RE(l) and RE(2) were found to have the occupation of 80% and 40%, respectively; while for the Y-analogue the corresponding occupation factors were 97% and 6%. While in the present compound YbHNi3Alg.9, the Yb(l) site is fully occupied and a partly disordered triangular arrangement of Yb-Al atoms is observed, producing unreasonably short distance between Yb(2) and Al(2) atoms: 1.522(2) A. The occupancy factors of Yb(2) and Al(2) are 10% and 90%, respectively. The compounds ErNi3A19, DyNi3A19, YNi3A19 and Yb1_1N13A13_9 crystallize in the same structure type, however with a different type of disorder in the RE-Al triangle layer. It was suggested by Gladyshevskii that this disorder originates from the non- 10 For a structure with homogeneous stacking of the RE2A13 layer along the c-axis. maximum disorder of RE and Al atoms triangles, both RE sites would have a occupation of 67% and Al sites 33%. This results in a structure with a space group P-6m2 and smaller unit cell: a = a’/\/3, c = c’/3 (a’ & c’ are the cell parameters of ErNi3A19). This argument has been confirmed by RE0_67NizGa6-thx (Tt = Si/Ge) in which a complete disorder was observed in the RE-Ga plane. The random stacking of RE-Ga planes along the c-axis causes the elongated diffuse streaks along this direction on the MI and 0k] zone photographs. '6 149 The local coordination environments of Yb(l) and Ni atoms are shown in Figure 5-2-5D & E. The Yb atoms are surrounded by 17 atoms which form a bicapped hepta- layer geometry. These five monoatomic layers are in the order of Ni-Al(1)-Al(2)-Al(l)- Ni atoms with Al(4) and Al(5) as capping atoms. The bond distance between Yb(l) and Al(2) is 2.9566(16) A, slightly shorter than the other Yb-Al distances. The Ni atoms sit in a distorted cubic geometry composed of eight Al atoms with Ni-Al distance ranging from 2.3369(15) A to 2.6033(17) A. Table 5.2.4. Bond lengths (A) for Yb.,.Ni3Alg_9. Bond Distance Bond Distance Yb(l)-Al(l) 3.012(3) Ni(1)—Al(5) 2.5679(17) Yb(1)-A1(2) 2.9566(16) Ni(1)-Al(6) 2.6033(17) Yb(1)-Ni(1) 3.23 86(13) Al(1)-Al(2) 2.766(3) Yb(2)-Al(1) 2.999(3) Al(1)-Al(4) 2.746(4) Yb(2)-Al(2) 1.522(2) Al(1)-Al(5) 2.754(3) Yb(2)-Al(6) 3.082(3) Al(6)-Al(1) 2.719(3) Yb(2)-Ni(1) 3.2800(13) Al(3)-Al(4) 2.800(2) Ni(1)-Al(1) 2.419(2) Al(3)-Al(5) 2.7883(18) Ni(1)-Al(1) 2.451 (2) Al(3)-Al(6) 2. 8065(1 8) Ni(1)-Al(1) 2.454(2) Al(4)-Al(4) 2.831(6) Ni(1)-Al(2) 2.3734(17) Al(5)-Al(6) 2.848(6) Ni(1)-Al(3) 2.3369(15) Al(2)-Al(2) 2.636(4) Ni(1)-Al(4) 2.5649(17) 150 A10) Al(4). Al(5) and A1(6) ‘Al(3) “MONONQWM. ..‘N.N.M® VON MQNOWOW ..NONOMO 9...”?! 000...... WWW... WWW.” ch «4 a . .D»... .WWm.ao ..wmuuw » z ewed down the [010] direction. Large cles: Yb; black circles: Al; gray circles: Ni. Figure 5-2-3. Crystal structure of YbHNi3Algg vi empty cir 151 A) O O O X 0 O 0 4.148 A 4.189 A .4——> -4—> . o y I O O O O B) " Al(6)" 0’ Al(5).’ ‘0 Al(4)., I 0’ f .1 O”. ." 0'. ." y 0’. ." .’ X Figure 5-2-4. Structure of YbHNi3Algg. A) Triangular layer composed of Al(l) atoms. B) Triangular layer composed of Al(4), Al(5) and Al(6) atoms down the c-axis. 152 $2.22.; a was. 2 85 E.; 80 35:59:25 585308 803 Am 0% AD .38...» 05 :38 @0303 823739 E 283 _<-m.m 35285 G .3820 05 :32. 3303 323229» E 28E _<-m_.m 38986 383.8.— Am 28.9 2.: :38 3303 £<£Zcm E 283 37mm 3830 A< .m-m-m 035 iii! ‘1'! a ..._<._z_._§ O ,. V. O O O 0. ox O O O WW0. \\ \ O 153 Magnetic Properties: The temperature dependent molar magnetic susceptibility xm for YbHNi3Algg is shown in Figure 5-2-6A. Above 50 K, the magnetic susceptibility can be fit to a Curie- Weiss law yielding an effective magnetic moment ,ueff = 4.14 ,uB/mol Yb, slightly lower than the theoretical value for Yb3+ (peg = 4.54 fig). This implies that the Yb ions in YbHNi3A139 are in an intermediate oxidation state of Yb2+ and Yb“. This compound is another example that does not fit into the diagram suggested by Steglich.6 The negative Weiss constant (9 = -18.41 K) indicates the presence of weak antiferromagnetic interactions between the Yb ions. The isothermal magnetization of Yb1.1Ni3A13_9 conducted at 5 K up to 55000 G is plotted in Figure 5-2-6B. Clear metamagnetic behavior without hysteresis effects is observed. This metamagnetic transition is more obvious when plotting the derivative (8W6B)T vs B shown in the inset of Figure 5-2-6B. The sharp peak at 1000 G (T = 5 K) corresponds to the field-induced change in the magnetization. Similar metamagnetic transition is also observed in szRh3A19 and Yb21r3A19; however this transition disappears as TN is reached.2 The magnetization value M for Ybl, 1Ni3A139 at 55000 G reaches a value of 0.9 ,uB/Yb, which is much lower than the ordered value which is 4.5 Ala/Yb. 154 A) 0.6 ‘ ‘ 140 05 u =4_14 BM. 1 12° 9eff A =-1 .4 § 04 8 'K 100 '8 . E 80 C 3 0.3 ‘ 3x E 60 3 0.2 XE 40 0.1 20 0 O 0 50 100 150 200 250 300 Temperature (K) 0.5 ' Moment (B. M. / mol Yb) o -1 ,' . -60000 -3 0000 0 30000 60000 Field (G) Figure 5-2-6. A) Temperature dependent magnetic susceptibility of a polycrystalline sample of YbLlNl3Algg under the field of 1000 G. B) Molar magnetization of Yb...Ni3Alg.9 in fields up to 55000 G measured at S K. inset: derivative (6M/6B) as a function of field. 5-2-4. Conclusions 155 Single crystals of a new ternary intermetallic compound YbHNigAlgg have been synthesized by the A1 flux method. This compound has a crystal structure related to that of ErNi3Alg and the whole structure can be viewed as a stack of monoatomic layers along the c-axis. As in the isostructural compounds DyNi3A19 and YNi3Alg, a partially disordered triangle arrangement of Yb and Al atoms was observed for YbHNigAlgg on the Yb-Al plane. In this disordered model every Yb(2) atom is surrounded by three Al(2) atoms with very close distance of 1.522(2) A; and the occupancy factors of Yb(2) and Al(2) were found 10%/90%. Temperature dependent magnetic measurements reveal that the Yb ions in this compound are in an intermediate oxidation state of Yb2+ and Yb“. As in the other intermetallic compounds, transition metal Ni atoms do not contribute to the magnetic moment. The negative Weiss constant 6 (-18.41 K) implies weak antiferromagnetic interactions. A clear field-induced metamagnetic transition occurs at 1000 G and a field higher than 55000 G is required to saturate the magnetic moments. 156 References: I Kaczorowski, D.; Andraka, B.; Pietri, R.; Cichorek, T.; Zaremba, V. 1. Phys. Rev. B 2000, 61, 15255. 2 Trovarelli, 0.; Geibel, C.; Buschinger, B.; Borth, R.; Mederle, 8.; Grosche, M.; Spam, G.; Steglich, F.; Brosch, O. Donnevert, L. Phys. Rev. B 1999, 60, l 136. 3 Singh, Y.; Ramakrishnan, 8. Phys. Rev. B 2003, 68, 054419. 4 Fisk, 2.; Maple, M. B. J. Alloys Compd. 1992, 183,303. 5 Kanatzidis, M. G.; Pottgen, R.; Jeitschko, W. Angew. Chem. Int. Ed. 2005, 44, 6996. 6 Geibel, C.; Klinger, U.; Buschinger, M.; Weiden, M.; Olesch, G.; Thomas, F .; Steglich, F. Phys. B 1996, 223 & 224, 370. 7 a) Diehl, J.; Davideit, H.; Klimm, S.; Tegel, U.; Geibel, C.; Steglich, F .; Horn, S. Phys. B 1995, 206 & 207, 344. b) Schank, C.; Olesch, G.; Kohler, J.; Tegel, U.; Klinger, U.; Diehl, J.; Klimm, 8.; Spam, G.; Horn, 8.; Geibel, C.; Steglich, F. J. Magn. Magn. Mater. 1995, 140-144, 1237. 8 Bauer, E. D.; Bobev, S.; Thompson, J. D.; Hundley, M. F.; Sarrao, J. L.; Lobos, A.; Aligia, A. A. J. Phys. .' Condens. Matter 2004, I6, 4025. 9 Sieve, B. Ph. D. Dissertation, Michigan State University, 2002. ‘0 Gladyshevskii, R. E.; Cenzual, K.; Flack, H. D.; Parthé, E. Acta. Com. 1993, B49, 468. ” SMART, Version 5; Siemens Analytical X-ray Systems, Inc.: Madison, WI, 1998. '2 Saint, Version 4; Simens Analytical X-ray Instruments Inc., Madison, WI. '3 SADABS, Sheldrick, G. M.; University of Gottingen, Gottingen, Germany. '4 G.M. Sheldrick, 1995, SHELXTL. Structure Determination Programs, Version 5.0. Siemens Analytical X-ray Instruments, Inc. Madison, WI. ‘5 CrystalDiffract is © 1995-1996, Dr. David C. Palmer. '6 Zhuravleva, M. A.; Chen, X. Z.; Wang, X.; Schultz, A. J.; Ireland, J.; Kannewurf, C. K.; Kanatzidis, M. G. Chem. Mater. 2002, 14, 3066. 157 CHAPTER SIX PART I. Doping Studies of Yb3Ni5A119 with Cu, Fe and Mn Substitutions 6-1-1. Introduction In the last two decades, the strongly correlated f—electron systems, especially Ce ' These compounds often and Yb-based ones, have attracted considerable attention. exhibit interesting behavior such as Kondo lattice,2 heavy fermion3 and mixed valence.4 These properties are a result of the competition between the magnetic ordering (Ruderman-Kittel-Kasuya-Yosida interaction) and the Kondo effect.5 The Kondo effect results from the exchange interaction between the conduction electrons and the local magnetic moments leading to scattering events in which the electron spin is flipped. In a Kondo system, the resistivity drops to a minimum at low temperature and then proceeds to rise at lower temperatures. These two effects (the RKKY interaction and the Kondo effect) are characterized by the hybridization strength J between the 4f electrons and conduction electrons. For the lower J values, i. e. the RKKY interaction dominates, the compound can exhibit magnetic ordering; on the other hand, for the higher J values, the Kondo effect takes over, and the ground state is nonmagnetic. This phenomenon is clearly described in the well-known ‘Doniach’s magnetic phase diagram’.5 The J value (hybridization strength) of a compound can be tuned by applying external pressure or chemical pressure. For Ce-based compounds, applying external pressure (or positive chemical pressure) can cause them to switch from magnetic ordering to intermediate valence behavior (Kondo effect). Generally, with decreasing cell volume the 4f electrons and conduction band hybridization J value increases, favoring the Kondo 158 effect. This theory is clearly exemplified by Ceszsiz and CeRhZSiz; in both cases the pressure induces a transition from antiferromagnetism to a nonmagnetic state.6 More interestingly, these compounds become superconductors at pressures close to the critical pressure where magnetic ordering vanishes. The chemical pressure effect on CeNi has been extensively studied by substituting Ni with Cu or Pt. 7 CeNi crystallizes in orthorhombic CrB-type structure with Ce ions in intermediate valence states. Since the size of Cu or Pt is larger than Ni, nonmagnetic to magnetic ordering transition is expected as this “negative pressure” is applied. Indeed, in CeNiHPtx compounds, a continuous evolution from the intermediate valence behavior in CeNi to a ferromagnetically ordered Ce3+ state in CePt was found, passing through a Kondo lattice behavior and heavy fermion state. 8 These properties can be well understood by modifications of 4f- conduction band hybridization driven by cell volume changes. The Yb-based systems, usually present mirror-like behavior to Ce—compounds due to their hole-electron symmetry: P (Ce3+) vs fl3 (Yb3+). Therefore, under similar pressure conditions, the opposite effect is expected for Yb-based compounds, which means that external pressure might drive a non-magnetic Yb-system to a magnetically ordered state. This phenomenon has been observed and reported for some Yb-containing intermetallic compounds. For example, szNizAl is a nonmagnetic heavy fermion compound crystallizing in orthorhombic MoszNi structure type.9 When the applied pressure is more than 8 GPa and the temperature is below 2 K, a crossover from a nonmagnetic state to magnetically ordered state is observed; however this crossover is not connected with a change of the Yb valence state. YbCuzsiz is another well-known nonmagnetic compound with Yb in an intermediate valence state.lo When the external pressure is higher than 8 159 GPa, this compound is also converted from a nonmagnetic to magnetic ordered state with localized Yb moments. In this case, the transition is accompanied by a valence change towards the Yb“ state.ll Chemical substitution may result in a similar effect, such as Yb(Cu1-xNix)ZSi2, in which the chemical pressure obtained by gradual substitution of Cu by Ni changes the nonmagnetic ground state of YbCuZSiz to the magnetically ordered one of YbNi28i2 ( TN = 2.1 K).12 Different from the examples described above, Bauer and coworkers found that the substitution of Cu by A1 in YbCus caused a crossover from non- magnetic 4fl4 state to the magnetic 4fl3 state in YbCu3A12.13 Since the substitution of Cu by A1 results in an expansion of the cell volume, chemical pressure might be excluded as a driving force of this change of ground state properties; instead it was suggested that the physical origin was the modification of the electronic structure of the compound which was associated with different number of electrons provided by Al and Cu. In Part I of Chapter Five, we described a ternary intermetallic compound Yb3Ni5A119, in which the Yb ions show intermediate valence behavior.14 It might be interesting to investigate the magnetic behavior of this Kondo compound by applying chemical pressure, thus we can better understand the correlations between compositions and magnetic states. In this section, we will describe the effects of substitution of Ni by Cu, Fe or Mn on the magnetic properties of Yb3Ni5A119. By applying this chemical pressure, two effects are expected. On one hand, the metallic radii of Mn, Cu, Fe and Ni are 1.37 A, 1.28 A, 1.26 A and 1.25 A, respectively. By substituting Ni with Mn, Fe or Cu, the unit cell volume is expected to expand slightly in all the cases, which corresponds to negative pressure. For the Yb-based systems, it is customary to decrease J values by applying external pressure. On the other hand, the number of electrons provided by the 160 substitutional element (Mn, Fe or Cu) is different from that of Ni, which might change the electronic structure of the parent compound. These two effects can be competing and lead to interesting properties induced by valence fluctuations in the Yb ions. Here it is noteworthy to mention another important reason that we initiated this study. YbGaGe was reported to show zero thermal expansion (ZTE) between 10 and 300 K.15 Magnetic measurements indicated that Yb ions were in an intermediate valence state and it was proposed that the ZTE behavior was derived from internal electronic charge transfer of the Yb ions. Later it was found that only when graphite crucibles were used as the reaction container, could the results be repeated. Although Fisher and his coworkers found that lightly C- or B- doped YbGaGe samples tended toward zero volume '6 we suspect that Fe — which is the second most abundant impurity element expansion, in the graphite crucible, might influence the unusual thermal expansion property. It is known that with substitutions of transition metals, the thermal expansion coefficient 7 Neutron diffraction analysis could be changed. CeNi..,,Cux is such an example.1 revealed that the relative changes of the cell parameters for CeNiogCum between 300 K and 1.5 K were smaller than those observed for CeNi. However there has been no discussion about the mechanism behind this observation and no further investigations were reported on the thermal expansion of this system. So we investigated the temperature dependent lattice variation of Yb3Ni5-xTM,,A119 (TM = Cu, Fe, Mn) as well as their magnetic properties. 161 6-1-2. Experimental Section Reagents: The following reagents were used as obtained: Yb (Cerac, 99.9%), Ni (99%, 325 mesh, Sargent, Buffalo Grove, IL), Cu (99.5%, -325 mesh, Cerac, Milwaukee, WI), Fe (99.99%, fine powder, Aldrich Chemical, Milwaukee, WI), Mn (99.95%, fine powder, Cerac, Milwaukee, WI), Al (Cerac, 99.5%, -20 mesh). Synthesis: The elemental starting materials were stored and manipulated in a nitrogen-filled single dry box. All the compounds were synthesized by the Al flux method. The ratios used for Yb : Ni : TM : Al (TM = Cu, Fe, Mn) were summarized in Table 6-1-1. The constitutional metals were combined into alumina crucibles, which were then placed into silica tubes (13 mm in diameter) and sealed under vacuum (~104 Torr). The samples were heated to 1000 °C in 15 h, maintained at this temperature for 5 h, then cooled to 850 °C in 2 h. They were annealed at 850 °C for 3 d, followed by cooling down to 500 °C in 36 h. Finally the temperature was brought down to 50 °C in 10 h. The yield of the reactions was ~70% with YbAl3 as the side product. When x in Yb3Ni5-xFexA119 was 1, another side product YbNi2-xFexAlg appeared which will be described in Part II of this chapter. Excess aluminum was removed by soaking the crucible in aqueous 5M NaOH solution overnight. The crystalline product remaining after the isolation procedure was rinsed with water and acetone. Single crystals were selected for elemental analysis, single crystal X-ray diffraction analysis and magnetic susceptibility measurements. 162 Table 6-1-1. Elemental ratios for the flux synthesis of Yb3Ni5Al19, Yb3Ni5-xCuxAllg, Yb3Ni5-xFexAl|9 and Yb3Ni5-anxAl.9 (unit: mmol). Compound Yb Ni Cu/F e Al Yb3Ni5A119 1 1 0 10 Yb3Ni5-xCuxAllg (x = 0.5) 1 0.9 0.1 10 Yb3Ni5-xCuxAl|9 (x = 1) 1 0.8 0.2 10 Yb3Ni5-xFexAl|9 (x = 0.5) 1 0.9 0.1 10 Yb3Ni5-xFexA119 (x = 1) 1 0.8 0.2 10 Yb3Ni5-anxA119(x = 0.5) 1 0.9 0.1 10 Single Crystal X-ray Crystallography: Single crystal X-ray diffraction data were collected for Yb3Ni5-xTMxAl.9 (TM = Cu, Fe, Mn) at different temperatures (100 K, 173 K and 298 K) on a Bruker AXS SMART CCD X-ray diffractometer. A data collection (Mo Ka radiation, A. = 0.71073 A) was acquired covering a hemisphere of reciprocal space. The data acquisition and cell reduction were done with the SMART'8 software package and data processing was performed with the SAINTPLUS software package. '9 An empirical absorption correction was applied to the data using the SADABS program.20 The structure of Yb3Ni5Al.9 was used as the starting model and then refined with the SHELXTL package program.2| Magnetic Measurements: Magnetic measurements were conducted on the polycrystalline samples of Yb3Ni5-xTMxA119 (TM = Cu and Fe). Field-cooled and zero-field cooled dc 163 magnetization measurements were performed on the samples using a Quantum Design MPMS SQUID magnetometer. EDS—analyzed crystals were ground into powder, sealed in a kapton tape and placed into the magnetometer. The data were collected in the temperature range 3-300 K at 1000 G, while field dependent magnetic measurements, conducted at 5 K, were carried out in fields up to i 55000 G. Diamagnetic corrections were applied to the data to account for core diamagnetism and kapton tape. 6-1-3. Results and Discussion Synthesis and Compositional Variations: As was discussed in Part I of Chapter Five, large single crystals of Yb3Ni5Allg could be obtained by using a molar ratio of 1 : 2 for Yb : Ni. So the first series of substitutional reactions were conducted based on the following ratios: Yb : Ni : Cu : Al (1 : 2-x : x :10), x = 0.2, 0.4, 0.6 and 0.8. However powder X-ray diffraction pattern showed no presence of Yb3Ni5-xCuxA119. Instead elemental analysis and single crystal X- ray analysis indicated that the products were YbNi4Al8 and Yb(NiCu)4Al8 which crystallize in the tetragonal Tthn structure type.22 It is obvious that the disruption coming from the large amount of Cu is enough to destabilize the original structure and form different compounds. When the reactions were conducted with equal amount of Yb and transition metals (Table 6-1-1), we obtained the desired phases Yb3Ni5-xTMxA119. Here the values of x were calculated from the ratio of the initial amount of transition metals. Figure 6-1-1 shows the single crystal X-ray data of Yb3Ni5-xTMxAl.9 (TM = Cu, Fe) (x = 0, 0.5, 1) determined at 173 K. In both cases the cell volume expanded with increasing x as 164 expected since the metallic radii of these transition metals are in the order of rcu > r1:e > rm.” Therefore the orthorhombic structure of Yb3Ni5A119 was retained and Ni had been successfully substituted by small amounts of Cu or Fe. Elemental analysis showed very low level of substitutional element (Cu or Fe): about 1% when x = 0.5 and 3% with x = 1, The radius of Cu atom is larger than that of Fe, thus the cell parameters of Yb3Ni5_ xCuxAllg are larger than the corresponding ones of Yb3Ni5-xFexAllg. Although the relative volume expansion was very similar, a linear Vegard law was observed for the Yb3Ni5-xCuxA119 compounds, Figure 6-1—1A. In the case of Yb3Ni5-xFexAl.9, the a cell parameter contracted slightly and then increased until x was 1. Since the b and c edge lengths of Yb3Ni5-xFexA119 expanded normally, the overall cell volume increased by 0.2%. The orthorhombic structure of Yb3Ni5-xFexA119 can be stabilized up to x = 1. When x was 1, elemental analysis and XRD showed Yb3Ni5-xFexA119 was formed along with side products YbAl3 and YbNi2-xFexAlg. YbNi2-xFexAlg is a new phase also crystallizing in needle morphology; and its crystal structure and physical properties will be described in Part II of this chapter. With more Fe added into the reaction, the percentage of YbNi2-xFexAlg was higher and finally was the main phase in the product. The temperature dependent cell parameters of Yb3Ni5-xTMxA119 (TM = Mn, Cu, Fe) obtained on single crystals are shown in Figures 6-1-2, 6-1-3, 6-1-4 and 6-1-5. The data were summarized in Tables 6-1-2, 6-1-3, 6-1-4 and 6-1-5. When the temperature increased from 100 K to 298 K, the relative change in cell volume for Yb3Ni5A119 was dV/V = 0.57 %. For the Fe and Mn-substituted samples, the corresponding changes were very similar to that of the parent compound. While the cell volume of Yb3Ni5-xCuxAl.9 changed much more slowly when the temperature increased from 100 K to 298 K, which 165 were dV/V = 0.32 % (x = 0.5) and dV/V = 0.49 (x = 1). The slow change of the cell volume for Yb3Ni5-xCuxAl.9 (x = 0.5) came mainly from the a-axis. When the temperature increased from 173 K to 298 K, the a axis contracted so the overall change from 100 K to 298 K was only 0.03%. As we discussed before, all the cell parameters of Yb3Ni5-xTMxA119 are expected to be larger than that of Yb3Ni5A119; however this happened only at 173 K (Figure 6-1-2). At higher temperature (298 K), except Yb3Ni5- xCu,,A119 (x = l), the cell volume of all the Yb3Ni5-xTMxA119 compounds was equal to or smaller than that of Yb3Ni5A119. Although experimental error cannot be excluded as one possible reason, the electronic valence transition between Yb” and Yb” ions might also be responsible for this abnormal behavior. 166 A) B) 1741 [ 1741 4.062 4.062 1740) 4 1740 4.061 4 4 4.061 p 1739L Yb3N‘5~xC”xAll9 4 1739 4.06 4 Yb,Ni,_,Cu,Al,9 44.06 °$ l p E 1738 . 4 1738 A 4.059 (4.059 3 s g 1737 4 1737 a: 4.058 4 4.058 = .’ fl 4- ' 9 1736 4' . 4 1736 4.057 4 . 4 4.057 ' U ‘ ‘-,-'a’ Yb3N15_chxA]|9 ‘‘‘‘‘ 5’ YbJNlS-XFCXAllg 1735 4 1735 4.056 4 4 4.056 1734 l 1 4 4 4 4 1734 4.055 . 4 1 1 . 4.055 0 0.2 0.4 0.6 0.8 1 0 0.2 0.4 0.6 0.8 1 X X C) I3) '5'89 6 ‘5'89 26.97 A 26.97 15.89l Yb3N1,,,Cu,Al,9 4 15.89 26.97 4 4 26.97 15.89 4 4 15.89 . 26.96 4 Yb3N15_,Cu,Al,9 4 26.96 15.88 4 4 15.88 D °< ,4 26.96 ' 4 26.96 v 15.88 4 «0 41588 < ‘3 .- 6" 26.95 4 26.95 15.88 .9 , 15.88 ’ Yb3N15_,Fe,Al,9 l . l5.88 4 15.88 26.95 “1’ . 4 26.95 15.88. 7 15.88 26.94 4 26.94 15.87 if 4 1 . . ' 15.87 I 26.94 1 1 1 4 ' 26.94 0 0.2 0.4 ’06 0.8 1 0 0.2 0 4 0.6 0 8 1 X Figure 6-1-1. Cell parameter variations with x for Yb3Ni5-xCuxA119 and Yb3Ni5-xFexAl|9 (x = 0, 0.5, 1) at 173 K. A) cell volume; B) a cell edge length; C) b cell edge length; D) c cell edge length. 167 A) 1748 1748 +Yb3Ni5All9 1746 - —-v—1t1>31~115.1‘M11x14.119 (x=0.5) 7 1746 A 1744 4 +Yb3Nf54xcuxAl19(x=O'5) - 1744 0:: + Yb3N1MFexAllg (x = 0.5) V 1742 P _ 1742 O) 6 £2 1740 — 4 1740 g .4 1738 ~ ~ 1738 T) U 1736 4 4 1736 1734 4 4 1734 1732 1 l 1 A 1 1732 80 120 160 200 240 280 320 Temperature(K) B) 1748 1748 +Yb3NisAlm 1746 ~ +Yb3NihCu‘All9 (X: l) - 1746 +Yb Ni Fe Al (x=l) p 1744 4 3 5-. x 19 4 1744 °$ 1742 4 4 1742 Q) E 2 1740 4 1 1740 g :2 1738 — ~ 1738 8 1736 — - 1736 1734 4 4 1734 1732 1 i 1 1 I 1732 80 120 160 200 240 280 320 Temperature(K) Figure 6-1-2. A) Temperature dependence of the cell volume for Yb3Ni5.xTMxAl.9 (TM = Mn, Cu, Fe; x = 0, 0.5). B) Temperature dependence of cell volume for Yb3Ni5-xTMxAllg (TM = Cu, Fe; x = 0, 1). 168 A) 4.064 4 +YblesAlw 4 4.064 +Yb3N1MCuxA119 (x = 0.5) 4.062 _ +Yb3Nis_xFexAllg (x=0.5) _ 4.062 + YbSNithxAlw (x = 0.5) 4.06 4 4 4.06 E m 4.058 4 4 4.058 4.056 4 4 4.056 4.054 4 4 4.054 4.052 4 1 1 1 1 4.052 80 120 160 200 240 280 320 Temperature(K) B) 4.066 4.066 +Yb3NiquuxAll9 (x = 1) 4.064 4 +YbsN‘s-4FexA’19‘x: 1) 4 4.064 —e— Yb Ni Al 3 5 19 4.062 4 1 4.062 g 406 4 4 4.06 it! 4.058 4 4 4.058 4.056 4 4 4.056 4.054 1 1 1 1 1 4.054 80 120 160 200 240 280 320 Temperature(K) Figure 6-1-3. A) Temperature dependence of the a cell edge for Yb3Ni5-xTMxAllg (TM = Mn, Cu, Fe; x = 0, 0.5). B) Temperature dependence of the a cell edge for Yb3Ni5- xTMxAlm (TM = Cu, Fe; x = 0, 1). 169 A) 15.91 15.91 +Yb3NisAll9 +Yb3Ni5-anxA119(x = 0.5) 15.9 4 +Yb3Nis-xCuxAll9(x= 0.5) 4 15.9 —*—-Yb Ni FeAl (x=0.5 3 5411 x 19 , 15.89 4 4 15.89 E "D 15.88 4 4 15.88 15.87 4 4 15.87 15.86 1 1 1 1 1 15.86 80 120 160 200 240 280 320 Temperature(K) B) 15.92 15.92 +Yb3Ni5All9 15.91 4 +Yb3Nis_xCuxAlm(x= 1) 4 15.91 +YbNi FeAl (x=1) 3 541: x 19 15.9 4 4 15.9 42‘ V 15.89 4 4 15.89 ..D 15.88 4 4 15.88 15.87 4 4 15.87 15.86 1 1 1 1 1 15.86 80 120 160 200 240 280 320 Temperature(K) Figure 64144. A) Temperature dependent of b cell edge for Yb3Ni5-xTMxA119 (TM = Mn, Cu, Fe; x = O, 0.5). B) Temperature dependent of b cell edge for Yb3Ni5-xTMxA119 (TM = Cu, Fe; x = 0, 1). 170 A) 27 27 +Yb3NiSAll9 2699 — +Yb3Ni$_anxAl'9(x= 0.5) 1 7 746-99 26.98 b +Yb3NihCuxAll9 (x= 0.5) ‘ 26.98 + YbSNiMFexAI'9 (x = 0.5) 26.97 4 4 26.97 °$ 26.96 4 4 26.96 0 26.95 4 4 26.95 26.94 4 4 26.94 26.93 4 4 26.93 26.92 4 1 1 1 1 26.92 80 120 160 200 240 280 320 Temperature(K) B) 27.02 27.02 —e—Yb Ni Al 3 .5 19 27 4 +Yb3N15-xcuxAll9 (x= 1) 4 27 +Yb Ni Fe Al (x = l) 3 54x 1: 19 26.98 4 4 26.98 °$ O 26.96 4 1 26.96 26.94 4 4 26.94 265%! 1 1 1 1 J 2692 80 120 160 200 240 280 320 Temperature(K) Figure 641-5. A) Temperature dependence of the c cell edge for Yb3Ni5-xTMxA119 (TM = Mn, Cu, Fe; x = 0, 0.5). B) Temperature dependence of the c cell edge for Yb3Ni5- xTM,,A119 (TM = Cu, Fe; x = 0, 1). 171 Table 641-2. Compositional variations of the cell volume for Yb3Ni5-xTMxA119 (TM = Cu, Fe, Mn; x = 0, 0.5, 1) obtained on single crystals at temperatures of 100 K, 173 K and 298 K. Yb3Ni5-xTMxA119 3 V 3 V 3 V % (A , 100 K) (A , 173 K) (A , 298 K) (100 K-298K) x = 0 1734.0(3) 1734.9(2) 1743.9(7) 0.57 x = 0.5 (TM 4 Cu) 1734.9(4) 1737.6(4) 1740.4(10) 0.32 x = 1 (TM = Cu) 1738.1(4) 1740.2(4) 1746.7(4) 0.49 x = 0.5 (TM = Fe) 1733.4(2) 1735.8(2) 1744.2(4) 0.62 x = 1 (TM = Fe) 1733.6(2) 1738.3(4) 1743.6(8) 0.58 x = 0.5 (TM = Mn) 1732.9(2) 1737.2(4) 1742.6(4) 0.56 Table 641-3. Compositional variations of the a cell edge lengths for Yb3Ni5-xTMxAl|9 (TM = Cu, Fe, Mn; x = 0, 0.5, 1) obtained on single crystals at temperatures of 100 K, 173 K and 298 K. Yb3Ni5"TM"Al'9 (A, 100 K) (A, 173 K) (A, 298 K) (100 1229819 x = 0 4.0578(4) 4.0573(2) 4.0625(9) 0.12 x = 0.5 (TM = Cu) 4.0541(6) 4.0587(6) 4.0553(13) 0.03 x = 1 (TM = Cu) 4.0596(5) 4.0610(5) 4.0657(5) 0.15 x = 0.5 (TM 4 Fe) 4.0550(3) 4.0566(3) 4.0631(6) 0.20 x = 1 (TM 4 Fe) 4.0551(3) 4.0601(5) 4.0634(11) 0.20 x = 0.5 (TM = Mn) 4.0555(3) 4.0597(5) 4.0618(5) 0.16 172 Table 641-4. Compositional variations of the b cell edge lengths for Yb3Ni5-xTMxA119 (TM = Cu, Fe, Mn; x = 0, 0.5, 1) obtained on single crystals at temperatures of 100 K, 173 K and 298 K. W3Ni5'XTM‘Al'9 (A, 1100 K) (A, 123 K) (A, 238 K) (10013298K) x = 0 15.868606) 15.8745(9) 15.906(4) 0.24 x = 0.5 (TM = Cu) 15.885(2) 15.886(2) 15.902(5) 0.11 x = 1 (TM = Cu) 15.882(2) 15.889(2) 15.910(2) 0.18 x = 0.5 (TM 4 Fe) 15.871600) 15.8802(10) 15.902(2) 0.19 x = 1 (TM = Fe) 15.8707(11) 15.8823(18) 15.891(4) 0.13 x = 0.5 (TM = Mn) 15.869103) 15.882(2) 15.898308) 0.18 Table 641-5. Compositional variations of the 6 cell edge lengths for ngNi5.xTMxAl;9 (TM = Cu, Fe, Mn; x = 0, 0.5, 1) obtained on single crystals at temperatures of 100 K, 173 K and 298 K. Yb3Nis-xTMxA119 C C C % (A, 100 K) (A, 173 K) (A, 298 K) 000 K4298K) x = 0 26.929(3) 26.93650 5) 26.989(6) 0.22 x = 0.5 (TM = Cu) 26.939(4) 26.948(4) 26.98800) 0.18 x = 1 (TM 4 Cu) 26.957(3) 26.970(3) 27.003(4) 0.17 x = 0.5 (TM = Fe) 26.933307) 26.945807) 26.995(4) 0.23 x = 1 (TM = Fe) 26.937408) 26.957(3) 27.002(7) 0.24 x = 0.5 (TM = Mn) 7.6926(2) 26.942(2) 269850) 0.22 173 Magnetic Properties: The temperature dependent magnetic susceptibility data for Yb3N15-xTMxA119 (TM = Cu, Fe; x = 0, 0.5, 1) are displayed in Figures 641-6 & 6-1-7. As the pristine Yb3Ni5A119 compound, all the derivatives show paramagnetic behavior and follow Curie- Weiss Law at temperatures above 50 K. As the content of TM 4—4 x increases from 0 to 1, the magnitude of the susceptibility increases. The Curie temperature 0 and calculated effective magnetic moment pen for these samples are summarized in Table 641-6. Herein we recall from the first part of this chapter, the parent compound Yb3Ni5A119 exhibits intermediate valence behavior and strong antiferromagnetic interactions. As shown in Table 64146, the Curie temperatures 0 for Yb3Ni5-xCuxAllg and Yb3Nis-xFexAl|9 are lower than that of Yb3Ni5A119. This effect indicates a weakening of the Kondo interaction, since in the scope of single-ion Kondo theories 0 is related to TK by TK = m l0 I , where the coefficient m is usually of the order of 1.24 Although the Kondo effect is weakening, we have not observed any magnetic ordering in either of the cases until x = 1. The last column in Table 64146 is the effective magnetic moment peg determined by fitting the high temperature data to the Curie-Weiss law. For the Fe-based samples, the new value does not change much. This is possibly because that the Yb valence can change as a function of composition only in materials that undergo a relatively large change in unit cell volume.25 In Yb3Ni5-xFexA119 the cell volume expands only 0.19% with x changing from O to 1. In the case of Yb3Ni5-xCuxA1.9, there is no apparent trend with x with regard to the pen values. The substitution of Ni by Cu results in the cell volume expansion as confirmed by single crystal X-ray diffraction. Therefore this system is driven by negative chemical pressure toward the Yb2+ form while still being in 174 YbZJr/Yb3+ intermediate state. This result is consistent with the fact that the ionic radius of the nonmagnetic Yb ion (4f'4-state) is larger than that of the magnetic one (4143 4state). With more Cu added into the structure, the effective magnetic moment pen for Yb3Ni5- xCuxAl 19 (x = 1) is 7.90 113, which appears to be very close to that of the free Yb3+ ion (theoretical value 11ch = 7.86 113 per formula). Hence the magnetic 4fl3 configuration is stabilized by the substitution of Ni with Cu. Here the chemical pressure cannot be the reason for this magnetic properties variation, since the substitution causes a volume expansion. The substitution of Ni by Cu should lead to an increment of the number of conduction electrons, and hence to a rise of the Fermi level. Therefore the hybridization between the 4f electrons and the conduction band should decrease causing a quenching of the Kondo effect (indicated by the value of 0). This phenomenon has been observed for the other systems as well, such as YbCu5. 26 The substitution of Cu by Al or Ga shifts the Yb ions from non-magnetic divalent 4f"4 state to localized trivalent 4fl3 state. Since the substitution of Cu by Al/Ga also causes a volume expansion, chemical pressure can be excluded as a driving force of the valence state changes. The number of conduction electrons provided by A1 or Ga is more than that of Cu leading to the rise of the Fermi level. For YbCu_:,.,,Alx (1.5 S x S 2), the 4f band is far below the Fermi level and the s~f J mixing is negligible. This example and our experimental observations indicate that in order to explain the changes in the hybridization between 4f electrons and conduction band, both volume and Fermi level modification have to be taken into account. 175 Table 641-6. Magnetic property parameters of Yb3Nis-xCuxA119 and Yb3Ni5-xFexAllg (x = 0, 0.5, 1). Compound x c 0 (K) 113M113) Yb3Ni5A119 0 5.73 4551.2 6.77 Yb3Ni5-xCuxA119 0.5 4.59 4276.9 6.06 Yb3Ni5-xCuxA119 1 7.81 4399.0 7.90 Yb3N15-xFexAllg 0.5 5.38 4222.5 6.56 Yb3Ni5-xFexA119 1 6.20 4271.4 7.04 Note: pent (theoretical value Yb3Ni5A119) = 7.86 113 (Yb3+) 176 0.1 ”c? '5 0'08 I Yb Ni Al E 3 5 19 o - _ 1; 0.06 V Yb3N15_xCuxAl19 (x -- 0.5) E 0 Yb3N154xcuxA119 (x = 1) g 0.04 3 E X 0.02 00 000000 :.:::::: i i i 2 i 2 2 0 llllll4Jlllllllllll‘lllLlUl 0 50 100 150 200 250 300 Temperature (K) Figure 641-6. Magnetic susceptibility of Yb3Ni5-xCuxAllg (0 S x S. 1) compounds as a function of temperature from 3 K to 300 K. 177 ...q4—“#_. ‘_ ‘- \ -1. 0.07 - E 0'06 Yb Ni Al 5 3 5 l9 g 0.05 Yb3Ni5 Fe A119 (x = 0.5) “-4 -X X g 0.04 Yb3NiMFexAl19 (x = 1) a 0.03 " 3 E 0.02 >4 ,.... 0.01 Ill-III. 3 ‘ . . . . . 0 111111111Innnnlnnnnlnnnnlnnnn 0 50 100 150 200 250 300 Temperature (K) Figure 641-7. Magnetic susceptibility of Yb3Ni5-xFexAl(9 (0 S x _<_ 1) compounds as a function of temperature from 3 K to 300 K. 178 641-4. Conclusions The transition metal Ni in Yb3Ni5Allg can be substituted to a limited extent by other transition metals such as Mn, Fe or Cu, which are slightly larger and can cause a variation in the number of conduction electrons. Lower cell volume values have been observed for Yb3Ni5-xTMXA119 (TM = Mn, Fe) than that of Yb3Ni5A119 at 100 K and 298 K; and the electronic valence transition of Yb ions might be one reason causing this abnormal behavior. Substitution of Ni by Mn or Fe does not change significantly the thermal expansion property of Yb3Ni5-xTMxA119 from 100 K to 298 K; however the thermal expansion coefficient of Yb3Nis-xCuxAllg is much lower than that of the parent compound Yb3N15A119. Magnetic susceptibility measurements indicate that effective magnetic moment can be changed by a modest amount due to the substitution of Ni by Cu, and this may be explained by the effect of cell volume change and fermi level modification. 179 References: 1 a) Chandran, L.; Krishna-Murthy, H. R.; Ramakrishnan, T. v. J. Phys. Condens. Mat. 1992, 4, 7067. b) Zlatic, V.; Costi, T. A.; Hewson, A. C.; Coles, B. R. Phys. Rev. B 1993, 48, 16152. c) Jaccard, D.; Link, P.; Vargoz, E.; Alami-Yadri, K. Physica B 1997, 230- 232, 297. d) Mushnikov, N. V.; Goto, T.; Kolomiets, A. V.; Yoshimura, K.; Zhang, W.; Kageyama, H. J. Phys. Condens. Mat. 2004, I6, 2395. 2 Singh, Y.; Ramakrishnan, 8. Phys. Rev. B 2003, 68, 054419. 3 Kaczorowski, D.; Andraka, B.; Pietri, R.; Cichorek, T.; Zaremba, V. 1. Phys. Rev. B 2000, 61, 15255. 4 Trovarelli, 0.; Geibel, C.; Buschinger, B.; Borth, R.; Mederle, S.; Grosche, M.; Spam, G.; Steglich, F.; Brosch, O. Donnevert, L. Phys. Rev. B 1999, 60, 1136. 5a) Doniach, S. Phy. B 1977, 71, 231. b) Thompson, J. D. and Lawrence, J. L. In Handbook on the Physics and Chemistry of Rare Earths; Gschneidner, Jr., K. A., Eyring, L., Lander, G. H., Choppin, G. R., Eds.; North-Holland: Amsterdam, 1994; Vol. 19, p 383. 6 a) Link, P.; Jaccard, D. Physica B 1996, 223342248, 303. b) Grosche, F. M.; Julian, s. R.; Mathur, N. 1).; Carter, F. V.; Lonzarich, G. G. Physica B 1997, 23 74238, 197. 7 a) Marcano, N.; Paccard, D.; Espeso, J. I.; Allemand, J .; Moreau, J. M.; Kurbakov, A.; Sekine, C.; Paulsen, C.; Lhotel, E.; Gomez-Sal, J. C. J. Magn. Magn. Mater. 2004, 2 72- 276, 468. b) Garcia, S. J.; Gomez-Sal, J. C.; Rodriguez, F. J .; Espeso, J. I.; Monconduit, L.; Allemand, J .; Paccard, D. Physica B 1997, 2304232, 117. 8 Blanco, J. A.; Podesta, M. de; Espeso, J. 1.; Gomez-Sal, J. C.; Lester, C.; McEwen, K. A.; Patrikios, N.; Rodriguez, Fernandez, J. Phys. Rev. B 1994, 49, 15126. 9 Winkelmann, H.; Abd-Elmeguid, M. M.; Micklitz, H.; Sanchez, J. P.; Geibel, C.; Steglich, F. Phys. Rev. Lett. 1998, 81, 4947. '0 Sales, B. (2.; Viswanathan, R. J. Low Temp. Phys. 1976, 23, 449. H Winkelmann, H.; Abd-Elmeguid, M. M.; Micklitz, H.; Sanchez, J. P.; Vulliet, P.; Alami-Yadri, K. J accard, D. Phys. Rev. B 1999, 60, 3324. '2 Andreica, D.; Amato, A.; Gygax, F.; Pinkpank, M.; Schenck, A. Physica B 2000, 289- 290, 24. 180 '3 a) Bauer, E.; Hauser, R.; Keller, L.; Fischer, P.; Trovarelli, O.; Sereni, J. G.; Rieger, J. J .; Stewart, G. R. Phys. Rev. B 1997, 56, 711. b) Bauer, E. J. Magn. Magn. Mater. 1999, 1964197, 873. " Bauer, E. D.; Bobev, S.; Thompson, J. D.; Hundley, M. F .; Sarrao, J. L.; Lobos, A.; Aligia, A. A. J. Phys. : Condens. Matter 2004, 16, 4025. ‘5 Salvador, J. R.; Guo, F.; Hogan, T.; Kanatzidis, M. G. Nature 2003,4125, 702. '6 Drymiotis, F. R.; Lee, Y.; Lawes, G.; Lashley, J. C.; Kimura, T.; Shapiro, S. M.; Migliori, A.; Correa, V.; Fisher, R. A. Phys. Rev. B 2005, 71, 174304. '7 a) Gignoux, D.; Givord, F .; Lemaire, R. J. Less-Common Met. 1983, 94, 165. b) Marcano, N.; Paccard, D.; Espeso, J. I.; Allemand, J .; Moreau, J. M.; Kurbakov, A.; Sekine, C.; Paulsen, C.; Lhotel, E.; Gémez Sal, J. C. J. Magn. Magn. Mater. 2004, 272- 276, 468. '8 SMART, version 5; Siemens Analytical X-ray Systems, Inc.: Madison, WI, 1998. '9 Saint, Version 4; Simens Analytical X-ray Instruments Inc., Madison, WI. 20 SADABS, Sheldrick, G. M.; University of Géittingen, G6ttingen, Germany. 2‘ G.M. Sheldrick, 1995, SHELXTL. Structure Determination Programs, Version 5.0. Siemens Analytical X-ray Instruments, Inc. Madison, WI. ' 22 Florio, J. V.; Rundle, R. E.; Snow, A. I. Acta Crystallogr. 1952, 5, 449. 23 The metallic radii of Mn, Fe, Ni and Cu are 1.37 A, 1.26 A, 1.25 A and 1.28 A, respectively. In Wells, A. F. Structural inorganic chemistry, 5‘h edn, Clarendon Press, Oxford (1984). 2‘ Hewson, A. The Kondo Problem to Heavy Fermions, Cambridge Studies in Magnetism, Vol. 2 (Cambridge University Press, 1993). 25 Bomick, R. M.; Stacy, A. M. Chem. Mater. 1994, 6, 333. 3" a) Bauer, E.; Tuan, L.; Hauser, R.; Gratz, E.; Holubar, T.; Hilscher, G.; Yoshimura, K. J. Magn. Magn. Mater. 1995, 1404144, 1247. b) Bauer, E. J. Magn. Magn. Mater. 1999, 1964197, 873. c) He, J.; Ling, G.; Ye, Z. J. Alloys Comd. 2001, 325, 54. 181 CHAPTER SIX PART II. Discovery of the New Intermetallic Phases RENi2-,FexAlg (RE = Eu, Yb) from Liquid Aluminum 642-1. Introduction Yb-containing intermetallics continue to attract considerable attention in the study 3In of interesting behaviors such as Kondo lattice,l heavy fermion2 and mixed valence. such systems, an array of 4f moments is embedded in a metallic environment, and the nature of the ground state (GS) is determined by the competition between Kondo effect and RKKY (Ruderman-Kittel-Kasuya-Yosida) interactions.4 The Kondo effect results from the exchange interaction between the conduction electrons and the local magnetic moments leading to scattering events in which the electron spin is flipped. The Kondo effect favors a nonmagnetic GS with a characteristic energy given by the Kondo temperature TK. The RKKY interaction favors a magnetically ordered GS characterized by TRKKy. In general, the Kondo effect is expected for TRKKY > TK, heavy fermion behavior for TRKKY E TK, and mixed valence behavior for TK > Tmy. In Part I of Chapter Five, we described crystal growth, structure and physical properties of ternary intermetallics RE3Ni5A119 (RE = Sm, Dy, Er, Yb) accessible in liquid Al. In this family Yb3NisAllg is a Kondo compound with Yb ions showing intermediate valence behavior. 5 We also found that magnetic properties of this compound could be tuned by minor substitutions of Ni by Cu/F e. The structural integrity of Yb3Ni5-xFexA119 was retained until x was 1. With more Fe added into the reaction, another new phase appeared in the product and dominated with increasing x — YbNiz- 182 ._‘.._ ___u».‘A_._. - ..— ‘im ~— xFexAlg. This reaction can be optimized by combining stoichiometric amount of Ni and Fe; later we discovered the Eu analogue under the same experimental conditions. RENi2-xFexAlg (RE = Eu, Yb) belong to the ternary family RETM2X3 (TM = C0, Fe; X = A1, Ga) crystallizing in the CaCozAlg structure type.6 Most compounds reported belonging to this family are ternary with the transition metal mainly Fe, Co or Ni. Among them CeFezAlg is a rare example of the valence fluctuation compound containing ' element F e.7 Méssbauer spectra Show that the Fe atoms in CCFCzAlg do not carry local magnetic moment. 8 PFCOzAlg orders antiferromagnetically at 5 K, with a clear metamagnetic transition occurring at a critical field of 9000 G.9 Quite a few gallides have also been prepared: the series REFezGag (RE = Ce, Pr, Nd, Sm),10 RECOzGag (RE = Ce, Pr, Eu, Yb)lo‘” and RERuzGag (RE = La, Ce, Pr, Nd).12 The indium-containing isostructural compound Euhalng was prepared and reported by Péttgen and co- workers.'3 The compounds RENi2-xFexAlg (RE = Eu, Yb) we discovered by using Al flux method are the first quaternary examples reported in the literature in this family. In this part of the dissertation, the synthesis, crystal structure, physical properties and 57Fe Mbssbauer spectroscopy measurements of RENi2-xFexAlg (RE = Eu, Yb) will be described. 642-2. Experimental Section Reagents: The following reagents were used as obtained: rare earth metals (RE = Eu, Yb) (Cerac, 99.9%), Ni (99%, 325 mesh, Sargent, Buffalo Grove, IL), Fe (99.99%, fine powder, Aldrich Chemical, Milwaukee, WI), Al (Cerac, 99.5%, 420 mesh). 183 Synthesis: Rare earth metal, Ni and Fe were combined with a large excess of Al in a nitrogen-filled glove box. Alumina crucibles containing the reaction mixture of 1 mmol RE metal (Eu 0.152 g, Yb 0.173 g), 1 mmol Ni (0.059 g), 1 mmol Fe (0.056 g) and 10 mmol Al (0.270 g) were placed into silica tubes (13 mm in diameter), which were then sealed under vacuum (~104 Torr). The samples were heated to 1000 °C in 15 h, maintained at this temperature for 5 h, and then cooled to 850 °C in 2 h. They were annealed at 850 °C for 3 (1, followed by cooling down to 500 °C at a rate of 10 °C/h. Finally the temperature was brought down to 50 °C in 10 h. The excess aluminum was removed by soaking the crucible in aqueous 5M NaOH solution overnight. The crystalline product remaining afler the isolation procedure was rinsed with water and acetone. RENi2-xFexAlg was the major phase in the product with a yield of 70 %. For RE = Yb, the ternary phase Yb3Ni5A1|9 was also observed. Scanning Electron Microscopy and Elemental Analysis: The crystals were picked and placed on a Scanning Electron Microscope (SEM) sample plate using carbon tape. Chemical compositions of the products were determined by Energy Dispersive Spectroscopy (EDS) performed on a JEOL JSM-35C SEM equipped with a NORAN EDS detector. The SEM image of a typical crystal of YbNiz- xFexAlg is Shown in Figure 6-2-1. Data were acquired by applying a 25 kV accelerating voltage with an accumulation time of 40 8. Several crystals were analyzed with the resulting elemental composition corresponding to the ratio 1:1:128, which agreed well with the results derived from the single crystal X-ray analysis. 184 X—ray Crystallography: Single crystal X-ray diffraction data were collected for RENi2-xFexAlg (RE = Eu, Yb) at room temperature on a Bruker AXS SMART CCD X-ray diffractometer. A data collection (Mo K01 radiation, A = 0.71073 A) was acquired covering a full sphere of reciprocal space using exposure time 20 s/frame. The data acquisition and cell reduction were done with the SMART14 software package and data processing was performed with the SAINTPLUS program.‘5 An empirical absorption correction was applied to the data using the SADABS program.16 The structures were solved using direct methods and refined with the SHELXTL package program.l7 Systematic absence conditions led to two possible space groups: Pbam and Pba2. The mean value of IE2-1 Iwas 0.969 indicating that the structure was likely centrosymmetric. Pbam is the centrosymmetric one and has a much lower CFOM value. So Pbam was chosen and proved to be correct after final refinement of the structure. In the structure of YbNiz-xFexAlg, a total of twelve atomic sites including one Yb, two transition metal Sites (Ni/Fe) and nine Al sites were identified. Originally the X-ray data was collected at 173 K covering a hemisphere of reciprocal space. Since the atomic numbers of Ni and Fe are very close to each other, different assignments on these two transition metal sites M(l) and M(2) were examined. Two satisfactory solutions were obtained: 1) M(l) Site was occupied by Ni and M(2) was occupied by Fe with both sites fully occupied; 2) Both M sites were occupied by a mixture of Ni/Fe: for M( 1), Ni and Fe was found to have an occupancy of 84.6 and 15.4%, respectively; while for M(2), the corresponding values were 33.5 and 66.5%. To further confirm the assignment, we collected single crystal X-ray data covering a full sphere of reciprocal space. We found 185 that if the M(l) site was assigned to Ni and the M(2) assigned to Fe, the occupancy factors were 0.94 and 1.06 respectively, R. and wR2 were 2.39% and 5.72%. If we exchanged these two sites, the occupancy factors were 1.04 and 0.96; R1 and wR2 values were 2.40% and 5.77%. As a result of that, M(l) and M(2) sites were refined as a mixed occupancy of Ni and Fe: 42%/58% on M( 1) and 62%/38% on M(2) site for Ni/Fe. This refinement gave the lowest R values with R; 1.86 % and wR2 3.95 %. And the resulting stoichiometry is in fair agreement with the elemental analysis from EDS. Data collection parameters and refinement details for BUN12-XFCxAl3 and YbNiz- xFexAlg can be found in Table 642-1. Atomic positions, displacement parameters and anisotropic displacement parameters for EuNi2-xFexAlg and YbNi2-xFexAlg are listed in Tables 642-2 and 642-3. X-ray powder diffraction data were collected at room temperature on a CPS 120 INEL X-ray diffractometer (Cu K01) equipped with position-sensitive detector. Experimental powder patterns were compared to the patterns calculated from the single crystal structure solution (by the CrystalDiffract program”) to determine the phase identity and purity. 186 Table 642-1. Selected crystal data and structure refinement details for EuNiz-,,Fe,,Alg and YbNiz-xFCxAlg. Empirical formula EuNi2-,,FexAlg YbNi2-xFexAlg Formula weight 482.36 503.44 Crystal system Orthorhombic Orthorhombic Space group Pbam (#55) Pbam (#55) Unit cell dimensions Volume Z Density (calculated) Absorption coefficient F(000) Crystal size Theta range for data collection Limiting indices Reflections collected Independent reflections Completeness to theta = 37.00° Refinement method Data / restraints / parameters Goodness-of-fit on F2 Final R indices [I>28igma(l)] R indices (all data) Largest diff. peak and hole a = 125300) A b = 14.503(3) A c 4 4.0326(8) A 732.8(2) A3 4 4.372 Mg/m3 13.806 mm" 884 0.17 x 0.16 x 0.25 mm3 2.15 to 27.70° 46Sh$16 485k518 45 515 5 7162 941 [R(int) = 0.0282] 95.4 % a = 12.4311(9) A b = 14.430900) A c = 3.9749(3) A 713.06(9) A3 4 4.663 Mg/m3 18.404 mm" 912 0.22 x 0.30 x 0.24 mm3 2.82 to 27.79° 416ShS 16 4195ks 18 455155 6852 929 [R(int) = 0.0275] 95.6 % Full-matrix least-squares on F2 941 / 0 / 70 1.162 R, = 0.0186 wR2 = 0.0395 R, = 0.0200 wR2 = 0.0399 0.593 and 40.963 e.A'3 929 / 0 / 72 1.356 R, = 0.0178 wR2 = 0.0397 R, = 0.0186 wR2 = 0.0400 1.064 and —1.407 e.A'3 221/2 R1 = 2(|F0|4|FC|)/Z|Fol; wR2 = [Z[W(F02' Fczl/ [2(wlFol ) 1 187 Table 642-2. Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for EuNi2-,,FexAlg and YbNi2-,,FexAlg. Wyk. Atom Symbol x y z Occu. U(eq). Eu 4h 6592(1) 1811(1) 5000 1.0 8(1) Ni(1) 4h 5342(1) 5913(1) 5000 0.43 7(1) Fe(l) 4h 5342(1) 5913(1) 5000 0.57 7(1) Ni(2) 4h 8505(1) 4015(1) 5000 0.35 6(1) Fe(2) 4h 8505(1) 4015(1) 5000 0.65 6(1) Al( 1) 2a 5000 5000 0 1.0 9(1) Al(2) 4g 8399(1) 1197(1) 0 1.0 7(1) Al(3) 4g 7642(1) 3275(1) 0 1.0 8(1) . Al(4) 4h 4051(1) 2545(1) 5000 1.0 8(1) Al(5) 4g 4737(1) 1330(1) 0 1.0 7(1) Al(6) 4g 6682(1) 72(1) 0 1.0 8(1) Al(7) 4g 5481(1) 3203(1) 0 1.0 8(1) Al(8) 2d 0 5000 5000 1.0 8(1) Al(9) 4h 6639(1) 4536(1) 5000 1.0 13(1) Yb 4h 6579(1) 1809(1) 5000 1.0 9(1) Ni(1) 4h 5341(1) 5924(1) 5000 0.35 6(1) Fe(l) 4h 5341(1) 5924(1) 5000 0.65 6(1) Ni(2) 4h 8488(1) 4023(1) 5000 0.49 5(1) Fe(2) 4h 8488(1) 4023(1) 5000 0.51 5(1) Al( 1) 2a 5000 5000 0 1.0 8( 1) Al(2) 4g 8374(1) 1211(1) 0 1.0 8(1) Al(3) 4g 7633(1) 3253(1) 0 1.0 8(1) Al(4) 4h 4027(1) 2546(1) 5000 1.0 7(1) Al(5) 4g 4752(1) 1331(1) 0 1.0 6(1) Al(6) 4g 6678(1) 88(1) 0 1.0 8(1) Al(7) 4g 5481(1) 3188(1) 0 1.0 7(1) Al(8) 2d 0 5000 5000 1.0 6(1) Al(9) 4h 6627(1) 4545(1) 5000 1.0 12(1) U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. 188 Table 642-3. Anisotropic displacement parameters (A2 x 103) for EuNi2-,,FexAlg and YbNiz_xFexAlg. Atom U11 U22 U33 U23 U13 U12 Eu 8(1) 11(1) 7(1) 0 0 41(1) M(l) 8(1) 6(1) 7(1) 0 0 40(1) M(2) 6(1) 6(1) 6(1) 0 0 0(1) Al(l) 12(1) 6(1) 8(1) 0 0 42(1) Al(2) 5(1) 8(1) 8(1) 0 0 0(1) Al(3) 7(1) 10(1) 8(1) 0 0 42(1) Al(4) 9(1) 6(1) 10(1) 0 0 0(1) Al(5) 7(1) 8(1) 7(1) 0 0 41(1) Al(6) 9(1) 7(1) 9(1) 0 0 42(1) Al(7) 7(1) 6(1) 10(1) 0 0 0(1) Al(8) 6(1) 6(1) 10(1) 0 0 42(1) Al(9) 9(1) 17(1) 13(1) 0 0 4(1) Yb 8(1) 12(1) 6(1) 0 0 41(1) M(l) 7(1) 5(1) 5(1) 0 0 0(1) M(2) 6(1) 5(1) 4(1) 0 0 0(1) Al(l) 11(1) 6(1) 6(1) 0 0 41(1) Al(2) 6(1) 9(1) 8(1) 0 0 41(1) Al(3) 7(1) 10(1) 7(1) 0 0 42(1) Al(4) 10(1) 6(1) 7(1) 0 0 0(1) Al(5) 6(1) 7(1) 6(1) 0 0 41(1) Al(6) 10(1) 7(1) 6(1) 0 0 41(1) Al(7) 7(1) 7(1) 8(1) 0 0 41(1) Al(8) 5(1) 8(1) 6(1) 0 0 42(1) Al(9) 8(1) 16(1) 11(1) 0 0 4(1) -27t2[h2a*2Ull+...+2hka*b*U12] 189 The anisotropic displacement factor exponent takes the form: Figure 6-2-1. SEM image of a typical crystal of YbNi2-xFe,,Alg. Physical Properties Characterization: Magnetic measurements were conducted on single crystal and polycrystalline samples of YbNi2-,,Fe,,Alg. Field-cooled and zero—field cooled dc magnetization measurements were performed for the above samples using a Quantum Design MPMS SQUID magnetometer. EDS-analyzed crystals were ground into powder, which was sealed in kapton tape and placed into the magnetometer. The data were collected in the temperature range 34300 K at 1000 G, while field dependent magnetic measurements, conducted at 5 K, were carried out in fields up to i 55000 G. A diamagnetic correction was applied to the data to account for core diamagnetism. Electrical resistivity of YbNiz-,,FexAlg was measured over the temperature range 5 K ~ 300 K using a four-probe dc technique with contacts made using silver paste on a pressed-pellet sample. Single crystals of YbNi2-,,Fe,,Alg were selected, ground into powder and pressed into a pellet of 3 mm length, 2 mm width and 0.2 mm thickness. The pellet sample was annealed at 350 °C for 3h. Thennopower data were collected on the 190 pellet from 300 K to 400 K with a MMR Technologies, Inc. Seebeck measurement system. Mo'ssbauer Spectroscopy: The Méssbauer spectra were taken on a polycrystalline sample of YbNi2-,,Fe,,Alg with a constant—acceleration spectrometer, equipped with a 57C0 source in a Rh matrix. The spectrometer was calibrated with metallic iron, and the isomer shift values were reported relative to a-Fe. A closed-loop refrigerator system was used for the low temperature measurements. An Oxford Instrument Variox 316 cryostat was used for measurements at liquid—helium temperature. 642-3. Results and Discussion Synthesis: YbNi2-xFexAlg was discovered during an attempt to substitute Ni in Yb3Ni5Al,9 with Fe with the molar ratio 0.8 : 0.2 for Ni : Fe. PXRD showed that besides Yb3Ni5A119, another phase appeared in the product and elemental analysis indicated almost equal amount of Ni and Fe. Single crystal X-ray diffraction analysis confirmed the existence of YbNi2-,,Fe,,A13 which crystallizes in a different structure from Yb3Ni5A119. To optimize this reaction, equal amount of Ni and Fe metals were combined to form YbNi2-,,Fe,,Alg with a yield as high as 70%; however a large percentage of Yb3Ni5Al,9 remained as the Side product. Interestingly, when we tried to grow larger single crystals of YbNi2-,,FexAlg by scaling up the reaction, i.e. the molar ratio of Yb : Ni : Fe : A1 as 3 : 3 : 3 : 30, the yield was greatly improved (90 %). To make the other rare earth analogs of this phase, 191 we tried the reactions with equal amount of Ni and Fe metals. So far only EuNiz-,,Fe,,Alg was obtained which will also be described in this section. For the other rare earth metals only RE3Ni5Al,9 was found in the product. Crystal Structure: RENi2-,,Fe,,Alg (RE = Eu, Yb) crystallize in a known structure type of CaC02A13 with the space group Pbam.6 This is a rather stable structural arrangement as a number of isotypical ternary phases have been reported which we already described in the introduction section. The RENi2-,,Fe,,A13 family seems to be the first quaternary analogue of the CaCozAlg structure type. Herein we will briefly describe the structure and local coordination geometries with YbNi2-xFexAlg as an example. In this structure, there are one crystallographically independent Yb site, two M sites (mixed occupied by Ni and Fe) and nine Al sites. Figure 642-2 depicts the structure of YbNi2-,,Fe,,Alg in polyhedral view down the c-axis. The M(1)- and M(2)-centered polyhedra, composed of Al atoms, form a three-dimensional framework with Yb ions sitting in the channels. Each channel is composed of two M(1)-polyhedra and three M(2)-polyhedra which connect with each other by sharing Al corners. As is shown in Figure 64243, the coordination environments of M(l) and M(2) atoms are similar and best described as tri-capped trigonal prisms composed of Al atoms. On the ab plane, the M(l) polyhedra are condensed into dimers by sharing faces containing two Al(l) and two Al(9) atoms. The bond distance between M( 1) atoms is 2.8051(12) A. Along the c-direction, these M(l)-centered polyhedra share Al trianglular faces containing Al(l), Al(2) and Al(7) atoms. The distances between these Al atoms range from 2.664(2) A to 2.997(2) A. The coordination geometry of the 192 M(2) atom resembles that of M(l); each M(2) atom is surrounded by nine Al atoms which form a tri-capped trigonal prism. Along the c-axis, these trigonal prisms share the Al-based trigonal faces but without forming M(2)-dimers on the ab-plane. The Yb atoms reside in distorted penta-capped pentagonal prisms composed of Al atoms. This geometry is similar as those of the Yb atoms in Yb3Ni5A1,9 which are also in distorted fashion.5 The distance from Yb to Al(9) atoms is 3.917(2) A, much longer than the distances from Yb to the other Al neighbors which are between 3.1009(11) A to 3.2717(3) A. Physical Properties: Because of the explicit needle morphology and the large crystal size of YbNiz- xFe,,Alg, we were able to study its magnetic properties both isotropically (polycrystalline) and anisotropically (single crystal). The temperature dependent molar magnetic susceptibility data conducted on a polycrystalline sample is shown in Figure 6-2-4A. Above 50 K, the inverse magnetic susceptibility data can be fitted to the Curie-Weiss Law, with calculated Heir = 2.19 113, which is between the theoretical number for Yb2+ (0 113) and Yb3+ (4.54 113). This suggests that the Yb ions are of mixed valency nature in this compound. It is noteworthy that no broad hump was observed in the susceptibility data which is typical of mixed-valent systems.'9 In some other mixed-valent Yb- containing compounds, this broad hump is not observed either, such as YbGaGe20 and “2113665.” 193 ‘11—‘— Figure 6-2-2. Crystal structure of YbNi2-,,Fe,,A13 in polyhedra of M(l) and M(2) atoms viewed down the [001] direction. Large circles: Yb; black dots: Al; darker shaded circles: M(l); lighter shaded circles: M(2). 194 Al(6) Al(7) Figure 642-3. Coordination environments of M(l), M(2) and Yb atoms. 195 Table 642-4. Bond lengths (A) for EuNi2-,,Fe,,Alg and YbNi2-,,FexAlg. Bond Distance Bond Distance Eu-Al(2) x2 3.1599(11) M(2)-Al(8) 2.3559(7) Yb-Al(2) x2 3.1164(10) 2.3544(6) RE-Al(3) x2 3.2102(11) M(2)-Al(9) 2.4560(16) 3.1695(11) 2.4380(15) RE-A1(4) x2 3.2187(14) Al(1)-A1(2) x2 2.6523(14) 3.1892(14) 2.6768(14) RE-Al(5) x2 3.1555(11) Al(1)-Al(7) x2 2.6752(14) 3.1009(11) 2.6870(13) RE-A1(6) x2 3.2308(12) Al(1)-Al(9) x4 2.9551(11) 3.1890(11) 2.9162(10) RE-Al(7) x2 3.1751(11) Al(2)-Al(4) x2 2.8397(14) 3.1326(10) 2.8028(13) RE- A1(g) 3.2982(5) Al(2)-Al(6) 2.7004(19) 3.2717(3) 2.664(2) M( 1 )-Al( 1) x2 2.4497(5) Al(2)-Al(7) 2.7494(19) 2.4353(4) 2.7644(19) M(1)- 111(2) x2 2.5925(10) Al(3)-Al(4) x2 2.9316(14) 2.5874(9) 2.8834(14) M(1)-Al(4) 2.363 2( 1 5) Al(3)-Al(5) 2.687(2) 2.3470(14) 2.708(2) 101(1)- Al(7) x2 2.6029(10) Al(3)-Al(6) 2.740(2) 2.5804(9) 2.7887(19) M(1)-Al(9) x2 2.5740(16) Al(3)-Al(7) 2.710(2) 2.5576(15) 2.682(2) 196 Table 6-2-4. (Continued) bond lengths (A) for EuNi2-,,Fe,,Alg and YbNi2-,,FexAlg. Bond Distance Bond Distance M(1)-M(1) 2.7825(13) Al(3)-Al(9) x2 2.9980(15) 2.8051(12) 2.997(2) M(2)-Al(3) x2 2.5270(9) Al(4)-Al(5) x2 2.812503) 2.5177(9) 2.8048(13) M(2)-Al(4) 2.3638(15) Al(4)-Al(7) x2 2.8612(14) 2.3653(14) 2.8470(14) M(2)-Al(5) 2.5885(10) Al(5)-Al(6) 2.7004(19) 2.5892(10) 2.717(2) M(2)-Al(6) 2.5432(10) Al(5)-Al(7) 2.8717(19) 2.5256(9) 2.8349(19) 197 The negative value of Weiss constant (0 = 492.2 K) implies strong antiferromagnetic coupling and/or a Kondo effect. However no magnetic ordering was observed down to 3 K. Below 20 K, the inverse magnetic susceptibility deviated from a linear behavior, probably due to thermal depopulation of the crystal field effects. The magnetization behavior of YbNiz-,,Fe,,Alg with the field perpendicular or parallel to the c-axis is Shown in Figure 6-2-4B. In both cases there was no sign of magnetic saturation up to 55000 G; and substantial magnetic anisotropy was observed. When the field was perpendicular to the c—axis, the magnetization values were higher than those when the field was parallel to the c-axis. This orientation dependent behavior implies that the magnetic spins are confined to the ab plane. In the case of applied field perpendicular to the c-axis, the magnetization reached 0.16 1.13 at 55000 G, which is only about 4% of the saturation value. Figure 64245A shows the temperature dependent electrical resistivity p(T) of YbNi2-,,Fe,,Alg, which indicates metallic behavior of this material. The resistivity value at room temperature was ~185 uQ-cm, and it decreased with decreasing temperature tending towards a constant value at low temperatures. A broad shoulder was observed 9 The thermoelectric around 160 K, characteristic of intermediate valence systems.l power, shown in Figure 642458, was about 41 uV/K at room temperature. The small magnitude of the therrnopower is also indicative of the metallic system of YbNi2_,,Fe,,Alg; and the negative values suggest that it is an n-type material. 198 0.025 700 - 600 0.02 :5 -1 500 ——> i: 0.015 . 400 1: a a" 3E 0.01 ‘ 300 x 4 200 0.005 100 “.0 . Q . . . . . . O l I l l L O 0 50 100 150 200 250 300 350 Temperature (K) B) 0.20 :3 V H i c axis E 0.16 - O Hiso , ' - ; AH || caxis , ' c ' q a 0.12 1- ' 8 v '13 0.08 4 v 4 N '4': v g v 35’ 0.04 - v' . . . - 2 " e ' . . . :. a A o .1233. 9 ‘ i ‘ 1 1 0 210‘ 410‘ 610‘ Field (G) Figure 64244. A) Temperature dependent magnetic susceptibility of a polycrystalline sample of YbNi2-,,Fe,,Alg under the field of 1000 G. B) Molar magnetization of YbNiz- xFe,,A13 single crystals oriented with [001] axes perpendicular, parallel to the external magnetic field and isotropic in fields up to 55000 G. 199 A) 188 186 1' o 184 4 .- 182 "' o. 180 " o. Resistivity (119-cm) 178 - .° I 176 La" nnlnnlnnlnnlnnlnnlnn 0 50 100 150 200 250 300 350 Temperature(K) 13) Thermopower S (11V/K) -7 I 14 LI I I I I I I I I I I I I I 300 320 340 360 380 400 Temperature (K) Figure 64245. A) Temperature dependence of the electric resistivity on a polycrystalline pellet of YbNi2-xFe,,Alg. B) Temperature dependence of the thermoelectric power on a single crystal of YbNi2-,,Fe,,Alg. 200 Mo'ssbauer Spectroscopy: To further probe the electronic state of Fe in RENi2-,,Fe,,A13, 57Fe Méssbauer spectroscopy was taken at temperatures of 80 K and RT and the spectrum was fitted with Lorentzian form, shown in Figure 642-6. The Méssbauer spectrum parameters are listed in Table 642-5. Each spectrum consists of two doublets indicting two Fe atomic sites (M1 and M2) in the structure. The doublet with large quadrupole splitting is assigned to site Fe(l) while the doublet with the smaller quadrupole value is attributed to site Fe(2), because Fe(l) is also bonded to another Fe(l) atom besides nine Al atoms and the principal electric field gradient at Fe(l) is larger than that of Fe(2). For the Fe(l) site, the quadrupole splitting values AEq at RT and 80 K are the same — 063(2) mm/s; For the Fe(2) site, the AEq values are 0.37(2) mm/s and 0.41(2) mm/s at RT and 80 K, respectively. The similarities of the quadrupole splitting values AEq at different temperatures suggest the absence of any transition in this temperature range. The isomer shift value of Fe(l) is 0.25(2) mm/s at 80 K, very close to the values of metallic Fe; however the isomer shift value of Fe(2) is much higher — 0.42(2) mm/s which has more ferric character. Similar nonmagnetic character of the Fe atoms was observed in other Fe-containing intermetallic compounds, such as REFezAllo,22 REzFe3Si5,23 RE4Fe2+xAl7- xSi324 and RE4FeGa12_,,Ge,,.25 201 100 99- 80K 98- ’3 °\ . v c: 974 .9. .12 J g 96 . , i c: 44 42 2 1‘3 5" 100 0) .2 3 99 o _ m 98— 974 RT %‘ 44 -2 0 2 Velocity (mm/s) Figure 642-6. 57Fe Mbssbauer spectrum of YbNi2-,,FexAlg at 80 K and RT. 202 Table 642-5. 57Fe Méssbauer spectra parameters for YbNi2-,,Fe,,Alg at RT and 80 K. Site M(l) Site M(2) IS 6 AEq Area IS e AEq 0 Temperature (K) (mrrl/S) (mm/S) (%) (mnli/s) (mm/s) Area (/o) 300 015(2) 063(2) 67(2) 028(2) 037(2) 33(2) 80 025(2) 063(2) 66(2) 042(2) 041(2) 34(2) 642-4. Conclusions New quaternary intermetallic aluminides RENi2-,,Fe,,Alg (RE = Eu and Yb) were synthesized by using Al as a high temperature solvent. The RENi2-,,Fe,,Alg species are the first quaternary analogues of the CaCozAlg structure type. Mixed occupancy is present on both transition metal sites (M1 and M2) by Ni and Fe. Both magnetic properties and Méssbauer spectra show that the Fe atoms do not carry magnetic moments. Temperature dependent magnetic susceptibility indicates that the Yb atoms are in an intermediate oxidation state with effective magnetic moment ucfr = 2.19 113. The magnetization behavior studies point out that the ab plane is the easy plane on which the magnetic moments are confined. Both resistivity and therrnopower measurements exhibit metallic character of YbNi2_,,Fe,,Alg. Furthermore ”Fe M(‘Sssbauer spectra investigations confirm the absence of magnetic ordering in this material. 203 References: ' Singh, Y.; Ramakrishnan, 8. Phys. Rev. B 2003, 68, 054419. 2 Kaczorowski, D.; Andraka, B.; Pietri, R.; Cichorek, T.; Zaremba, V. 1. Phys. Rev. B 2000, 61, 15255. 3 Trovarelli, O.; Geibel, C.; Buschinger, B.; Borth, R.; Mederle, S.; Grosche, M.; Spam, G.; Steglich, F.; Brosch, O. Donnevert, L. Phys. Rev. B 1999, 60, 1136. ‘1 Doniach, s. Physica B&C 1977, 913, 231. 5 Bauer, E. D.; Bobev, S.; Thompson, J. D.; Hundley, M. F.; Sarrao, J. L.; Lobos, A.; Aligia, A. A. J. Phys. : Condens. Matter 2004, I6, 4025. ‘1 Czech, E.; Cordier, G.; Schaefer, H. J. Less-Common Met. 1983, 95, 205. 7 Koterlin, M. D.; Morokhivskii, B. S.; Lapunova, R. V.; Sichevich, O. M. Sov. Phys. Solild State 1989, 31, 1826. 8 Tamura, I.; Mizushima, T.; Isikawa, Y.; Sakurai, J. J. Magn. Magn. Mater. 2000, 220, 31. 9 Tougait, O.; Kaczorowski, D.; Noel, H. J. Solid State Chem. 2005, 1 78, 3639. ‘0 Sichevits, O. M.; Lapunova, R. V.; Grin, Yu. N.; Yarmolyuk, Ya. P. Izv. Akad. Nauk SSSR, Metally 1985, 6, 117. ‘1 Gladyshevskii, R. E.; Yarmolyuk, Ya. P.; Grin, Yu. N. Kristallografiya 1983,28, 1090. ”- Schliiter, M.; Jeitschko, w. Inorg. Chem. 2001, 40, 6362. '3 P6ttgen, R. Kumann, D. z. Anorg. Allg. Chem. 2001, 62 7, 55. '4 SMART, version 5; Siemens Analytical X-ray Systems, Inc.: Madison, WI, 1998. '5 Saint, Version 4; Simens Analytical X-ray Instruments Inc., Madison, WI. '6 SADABS, Sheldrick, G. M.; University of Géttingen, thtingen, Germany. '7 G.M. Sheldrick, 1995, SHELXTL. Structure Determination Programs, Version 5.0. Siemens Analytical X-ray Instruments, Inc. Madison, WI. ‘3 CrystalDiffract is © 1995-1996, Dr. David C. Palmer. 204 ‘9 Sales, B. C.; Wohlleben, D. K. Phys. Rev. Lett. 1975,35, 1240. 2" Salvador, J. R.; Guo, F.; Hogan, T.; Kanatzidis, M. G. Nature 2003, 425, 702. 2' Singh, Y.; Ramakrishnan, S. Phys. Rev. B 2003, 68, 054419. 22 Tiede, v. M. T.; Bbel, T.; Jeitschko, w. J. J. Mater. Chem. 1998, 8, 125. 23 Moodenbaugh, A. R.; Cox, D. E.; Vining, C. B.; Segre, C. U. Phys. Rev. 1984, 829, 109. 24 Sieve, B.; Sportouch, S.; Chen, X. Z.; Cowen, J. A.; Brazis, P.; Kannewurf, C. R.; Papaefthymiou, V.; Kanatzidis, M. G. Chem. Mater. 2001, 13, 273. 25 Zhuravleva, M. A.; Wang, X.; Schultz, A. J.; Bakas, T.; Kanatzidis, M. G. Inorg. Chem. 2002, 41 , 6056. 205 CHAPTER SEVEN Synthesis and Characterization of New Zintl Phases: Yb3Ale3 and ngAl3Sb9 741. Introduction In the past decade, there has been increasing interest in Zintl phases composed of an alkaline-earth metal (Ca, Sr, Ba) or divalent rare earth metal (Eu, Yb), a transition metal (Mn, Zn, Cd) or a group 13 element (Al, Ga, In) and a pnicogen element (P, As, Sb, Bi).l In these systems, the classic octet rule (8-N) is satisfied and closed shell configuration is achieved. These Zintl phases present a striking variety of structural features and interesting electronic and magnetic properties. The 1441-11 family R14(TM)Pn11 ( R = Ca, Sr, Ba, Eu, Yb; TM = Mn, Zn, Cd; Pn = P, As, Sb, Bi) is such an example that offers a wide range of interesting properties. Eu14MnSb11 is an intermetallic collosal magnetoresistive material, presenting a metal-insulator transition associated with a ferromagnetic phase transition at 92 K.2 EulaMnBin orders antiferromagnetically and shows a large negative magnetoresistance possibly associated with strong ferromagnetic 3 Yb14MnSb1, exhibits a ferromagnetic transition at 52 K with well- fluctuations. separated Mn3+ ions acting as local moments.4 Yb14A1Sb11 is a nonmagnetic nonmetallic Zintl compound; when substituting trivalent aluminum ions with divalent Zn, the isostructural compound Yb142nSb11 is formed with Yb ions in intermediate valence to balance the charge.5 The 1441-11 family is not the only example that is reluctant to deviate from balanced charge. ngZnaBig crystallizes in the orthorhombic CaglnaBio structure type, and magnetic susceptibility measurements indicated intermediate oxidation state of Yb2+/Yb3+.6 So this compound was rationalized as (Yb3+)(Yb2+)g(Zn2' 206 )4(Bi2')2(Bi")7. This discovery raised questions as to the nature of the parent compound CaolnaBio, which contains the same [ZnaBig]‘9' ribbons.7 However, there are only nine divalent cations (Ca2+) in this compound and obviously the electron count falls one electron short. Later Kauzlarich and co-workers reported Zintl compounds ngZn4+be9 and Caozna58b9, the structure of which can be regarded as an interstitially stabilized variant of the Ca9ZmBi9 structure type.8 The charges of these two compounds can be balanced by accommodating additional Zn atoms, with both ytterbium and calcium ions in +2 oxidation state, which is supported by magnetic measurements. This discovery opened up the opportunity to reexamine the nature of previously reported fully stoichiometric compounds AEgTM4Pn9 (AE = Ca, Sr; TM = Zn, Cd, Mn; Pn = Sb, Bi). It might be interesting to study this system by substituting divalent Zn with trivalent Al atoms in an attempt to tune the electronic properties. Herein we describe the synthesis, structural characterization and physical properties of new Zintl phase Yb9A13Sb9 grown from A1 flux. It also crystallizes in the CaoznaBio structure type; the Zintl concept in this compound still holds with one of the Al sites half occupied. During an attempt to explore the quaternary system Yb/Al/Sb/Si in liquid A1, another new phase Yb3Ale3 was formed. It crystallizes in the Ca3Ale3 structure type and is the first rare earth analogue of the family AE3MPn3 (AB = Ca, Sr, Ba; M = A1, Ga; Pn = Sb, Bi). Notably, Yb3Ale3 has the same stoichiometry as YboAl3Sb9, while they present different structure types and properties. In this chapter, synthesis, crystal structure, physical properties and electronic structure calculations of Yb3Ale3 and Yb9A13Sb9 Will be described. 207 742. Experimental Section Reagents: The following reagents were used as obtained: Yb (Cerac, 99.9%), Sb (Cerac, chips, 99.999%), Al (Cerac, 99.5%, 420 mesh). Synthesis: All manipulations were performed in a nitrogen-filled dry box. Yb, Sb and Al metals were loaded in alumina crucibles, which were then put into the silica tubes (13mm in diameter). These silica ampoules were sealed under vacuum (~104 Torr). Initially Yb9A13Sb9 was obtained by combining 1 mmol Yb metal (0.173 g) and 1 mmol Sb (0.122 g) with a large excess amount of Al (0.810 g). The sample was heated to 1000 °C in 15 h, maintained at this temperature for 36 h, then slowly cooled to 250 °C in 3 (1. Finally the temperature was brought down to 50 °C in 5 h. The excess aluminum was removed by soaking the crucible in aqueous 5M NaOH solution overnight. The solid product remaining after the isolation procedure was rinsed with water and acetone. The yield of Yb9A13Sb9 was about 60% with the side products mainly Yb14Ale111° and Ale". After the structure of YboAl3Sb9 was determined by single crystal X-ray diffraction, we tried to produce a pure phase of Yb9A13Sb9 by stoichiometric reactions. The mixtures of the elements in ratio of 3:1 :3 for Yb:Al:Sb were heated to 750 °C in 2 d, stayed at this temperature for 24 h and then slowly cooled to room temperature. Yb9A13Sb9 was obtained as the major phase (80% yield) with trace amount of impurity phases Yb1 1Sb1010 and Yb14Ale115. 208 Yb3Ale3 was found during an attempt to explore the system Yb/Al/Sb/Si using Al as a flux. 1 mmol Yb metal (0.173 g), 3 mmol Si (0.084 g), 1 mmol Sb (0.122 g) and 20 mmol Al (0.270 g) were combined in an alumina crucible. The sample was heated to 1000 °C in 48 h, maintained at this temperature for 36 h, then cooled to 500 °C in 36 h. Yb3Ale3 can also be formed by direct combination reactions. The mixture with molar ratio l.5:0.5:l.5 for Yb:Al:Sb was heated to 1000 °C in 15 h, maintained at this temperature for 4 h, then cooled to 850 °C in 2 h. It was annealed at 850 °C for 8 (1, followed by Slowly cooling down to 50 °C at a rate of 8 °C/h. Yb3Ale3 was found as the major phase with traces of Yb5Sb3 as the side product.11 Differential Thermal Analysis: Differential thermal analysis (DTA) was performed on Yb3Ale3 and Yb9A13Sb9 with a Shimadzu DTA-50 thermal analyzer. The ground samples (~20 mg) were sealed in carbon-coated Silica ampoule under vacuum. A silica ampoule containing equal amount of alumina was sealed and placed on the reference side of the detector. The samples were heated to 1000 °C at 10 °C/min and held for 5 min, followed by cooling at —1 0 °C/min to 50 °C. The residue of the DTA experiment was examined with powder X- ray diffraction. X-ray Crystallography: Single crystal X-ray diffraction data were collected for ngAthg and Yb3Ale3 at room temperature on a Bruker AXS SMART CCD X-ray diffractometer. Single crystals grown from A1 flux were selected and mounted on glass fibers. The data 209 collections (Mo K01 radiation, A = 0.71073 A) were acquired covering a full sphere of reciprocal space. The data acquisition and cell reduction were done with the SMART12 software package and data processing was performed with the SAINTPLUS software package. '3 An empirical absorption correction was applied to the data using the SADABS program.14 The structures were solved using direct methods and refined with the SHELXTL package program. ‘5 Inspection of systematic absence conditions of ngAthg revealed two possible space groups: centrosymmetric space group Pbam (#55) and non-centrosymmetric Pba2 (#32). These two candidates presented similar figure of merit. The centrosymmetric space group Pbam was chosen and later structure refinement confirmed this choice. Direct methods gave a structure solution with five Yb sites, five Sb sites and two Al sites. Among them there were four atomic Sites — Al(2), Yb(4), Yb(5) and Sb(5) showing unreasonable high thermal parameters. Examination of Al(2) site revealed that it was only 50% occupied (Al is the lightest element in this compound). After this cycle of refinement, the R, factor dropped to 12.54% and the thermal parameters of Al(2) changed back to normal. All the other three atomic sites Yb(4), Yb(5) and Sb(5) were found fully occupied; and an analytical absorption correction was applied but could not solve the problem of high thermal parameters. The bond distances between Al(2) and Yb(4) or Yb(5) atom are 2.879(11) A, 3.044(11) A and 3.106(17) A, respectively, which are Shorter than the other Yb-Al bond distances (3.262(2) A ~ 3.503(17) A); while the bond distance from Al(2) to Sb(5) is 3.027(17) A, much longer than the other Al-Sb bond distances (2.728(9) A ~ 2.768(9) A). We believe that it is the disordered Al(2) site that 210 raises the thermal shifts of Yb(4), Yb(5) and Sb(5) atoms resulting in high thermal parameters, position uncertainty and high standard deviations of bond distances. The structure of Yb3Ale3 was solved in a straightforward fashion. Inspection of the systematic absence conditions brought two possible space groups: Pna21 (#33) and ana (#62). ana is a centrosymmetric space group; plus its figure of merit is much lower (2.59), so ana was chosen and later structure refinement proved that this was the right one. Moreover, review of the literature revealed that Ca3Ale3 has similar cell parameters and same space group: ana, a = 12.835(5) A, b = 4.489(2) A, c = 14.282(5) A.16 This implies that Yb3Ale3 is an isostructural compound of Ca3Ale3_ All the seven atomic sites were proved to be fully occupied and refined anisotropically. The R, factor finally dropped to 2.44% with highest residual peak 1.98 e'/A'3, almost the same as the deepest hole 441.87 e'/A'3. Data collection parameters and refinement details for Yb9A13Sb9 and Yb3Ale3 can be found in Table 741. Atomic positions, displacement parameters and anisotropic displacement parameters for ngAthg and Yb3A1Sb3 are listed in Tables 7-2, 7-3, 744 and 745. X-ray powder diffraction data were collected at room temperature with a CPS 120 INEL X-ray diffiactometer (Cu Ka) equipped with a position-sensitive detector. Experimental powder patterns were compared to the patterns calculated from the single crystal structure solution (by the CrystalDiffract program 17) to determine the phase identity and purity. 211 Charge transport measurements: Electrical conductivity and therrnopower measurements were made on Yb9A13Sb9 and Yb3Ale3. The samples were ground and made into pellets. Conductivity measurements were performed in the usual four-probe geometry. Thermopower data were from 300 K to 400 K with a MMR Technologies, Inc. Seebeck measurement system. Magnetic Susceptibility Measurements: Magnetic susceptibility measurements were performed with a MPMS Quantum Design SQUID magnetometer. The data were collected in the temperature range 34300 K at 1000 G, while field dependent magnetic measurements, conducted at 5 K, were carried out in fields up to i 55000 G. A diamagnetic correction was applied to the data to account for core diamagnetism. Band Structure Calculations: To understand the bonding ian3Ale3, we carried out ab initio band structure calculations using the density functional theory (DFT) formalism. The calculations were performed using the self-consistent full-potential linearized augmented plane wave method (LAPW), with the generalized gradient approximation (GGA) for the exchange and correlation potential. Spin-orbit interactions were included in the calculations. 212 Table 7-1. Selected crystal data and structure refinement details for Yb9A13Sb9 and Yb3A1Sb3. Empirical formula Yb9A138b9 Yb3Ale3 Formula weight 2734.05 911.35 Temperature 293(2) K 293(2) K Crystal system Orthorhombic Orthorhombic Space group Pbam (# 55) ana (#62) Unit cell dimensions Volume Z Density (calculated) Absorption coefficient F (000) Crystal size Theta range for data collection Limiting indices Reflections collected Independent reflections Completeness to theta = 37.000 Refinement method Data / restraints / parameters Goodness-of-fit on F 2 Final R indices [I>28igma(l)] R indices (all data) Largest diff. peak and hole a = 12.433(2) A b = 21.916(4) A c = 4.5876(9) A 1250.1(4) A3 2 7.264 Mg/m3 42.905 mm'l 2256 0.16 x 0.12 x 0.10 mm3 1.86 to 27.94° 455h515 -28$k£28 465135 12689 1612 [R(int) = 0.0765] 95.7 % a = 12.838(5) A b = 4.502807) A c = 14.220(5) A 822.0(5) A3 4 7.364 Mg/m3 43.497 mm'l 1504 0.43 x 0.26 x 0.33 mm3 2.14to 28.21° 416Sh516 455k55 41751518 8651 1099 [R(int) = 0.0512] 97.3 % Full-matrix least-squares on F2 1612 / 0 / 73 1.282 R, = 0.0648 wR2 = 0.1010 R, = 0.0838 wR2 = 0.1053 5.987 and — 7.848 6A3 2 2 2 2 172 R1 = Z(lFol-IFeIVZIFol; wR2 = [2[W(Fo - Fe ]/ [2(WlFol ) l 213 1099 / 0 / 44 1.092 R, = 0.0244 wR2 = 0.0517 R, = 0.0339 wR2 = 0.0541 1.978 and —1.868 e.A'3 Table 742. Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Yb9A13Sb9. Wyk. Atom Symbol x y z Occu. U(eq). Yb(l) 2b 0 0 5000 1.0 14(1) Yb(2) 4g -1347(1) 2366(1) 0 1.0 11(1) Yb(3) 4g 1247(1) 1325(1) O 1.0 9(1) Yb(4) 4g 4844(1) 4153(1) 0 1.0 33(1) Yb(5) 4h 42910(1) 958(1) 5000 1.0 25(1) Sb(l) 4h 4451(1) 1498(1) 5000 1.0 10(1) Sb(2) 4h 42031(1) 3303(1) 45000 1.0 8(1) Sb(3) 4g -3932(1) 1920(1) 0 1.0 9(1) Sb(4) 4g 41886(2) 38(1) 0 10 10(1) Sb(5) 2d 0 5000 45000 1.0 53(2) Al( 1) 4h 1097(7) 23 80(4) 45000 1.0 9(2) Al(2) 4h -2298(l 3) 4545(8) 45000 0.5 9(6) U(eq) is defined as one third of the trace of the orthogonalized Uij tensor. 214 Table 743. Anisotropic displacement parameters (A2 x 103) for Yb9A13Sb9. Atom Yb( 1) Yb(2) Yb(3) Yb(4) Yb(5) Sb( 1) Sb(2) Sb(3) Sb(4) Sb(5) Al( 1) Al(2) U11 12(1) 11(1) 10(1) 11(1) 26(1) 8(1) 10(1) 7(1) 11(1) 123(5) 10(4) 0(9) U22 14(1) 6( 1) 8(1) 8(1) 28(1) 11(1) 3(1) 6(1) 5(1) 28(2) 4(4) 8(10) U33 15(1) 15(1) 10(1) 78(3) 21(1) 11(1) 10(1) 14(1) 14(1) 9(2) 12(4) 19(11) C I») DJ OOOOOOOOOOOO (3.. OOOOOOOOOOOO 2(1) 2(1) 2(1) -3(1) 16(1) 0(1) 0(1) 42(1) 0(1) 41(3) 1(3) -3(6) 42n2[h2a*2U1l+...+2hka*b*U12] 215 The anisotropic displacement factor exponent takes the form: Table 744. Atomic coordinates (A x 104) and equivalent isotropic displacement parameters (A2 x 103) for Yb3AISb3. Atom Symbol x y 2 U(eq). Yb(l) 4c 9404(1) 2500 6114(1) 13(1) Yb(2) 4c 2272(1) 2500 7212(1) 13(1) Yb(3) 4c 6500(1) 2500 4941(1) 14(1) Sb(l) 4c 7562(1) -2500 6190(1) 11(1) Sb(2) 4c 8864(1) 2500 3905(1) 11(1) Sb(3) 4c 9599(1) 2500 8507(1) 11(1) Al 4c 9334(3) 2500 2031(2) 13(1) Um) is defined as one third of the trace of the orthogonalized Uij tensor. Table 745. Anisotropic displacement parameters (A2 x 103) for Yb3Ale3. Atom U11 U22 U33 U23 U13 U12 Yb(l) 10(1) 13(1) 16(1) 0 0(1) 0 Yb(2) 12(1) 11(1) 16(1) 0 42(1) 0 Yb(3) 14(1) 13(1) 15(1) 0 41(1) 0 Sb(l) 10(1) 8(1) 15(1) 0 1(1) 0 Sb(2) 11(1) 11(1) 10(1) 0 0(1) 0 Sb(3) 9(1) 9(1) 14(1) 0 1(1) 0 Al 12(1) 12(1) 14(1) 0 1(1) 0 The anisotropic displacement factor exponent takes the form: 42n2[h 2211 a*U +. . .+2hka*b*U'2] 216 743. Results and Discussion Synthesis and Differential Thermal Analysis: Initially both YboAl3Sb9 and Yb3Ale3 were prepared in molten Al. The isolated crystals were shiny and black with needle morphology. The stoichiometries of the two compounds are identical, however they adopt different structure types which will be described in detail in the crystal structure section. Both compounds can be made by stoichiometric reactions, and small amount of impurity phases such as YbnSbm and Yb5Sb3 were also detected by powder X-ray diffraction analysis. YboAl3Sb9 was synthesized at 750 °C, but reactions at high temperatures (850 °C) formed Yb3Ale3, which suggests that Yb3A1Sb3 is probably a more thermodynamically stable phase. This argument is also supported by DTA experiments. Powder X-ray diffraction pattern after DTA showed that Yb9A13Sb9 converted to ngAle; along with some Yb5Sb3. The more thermodynamically stable phase Yb3Ale3 melts at 820 °C and recrystallizes at 801 °C. Crystal Structure of Y boAl 3Sb9: The crystal structure of ngAlngo is shown in Figure 741. The main feature of this structure, as described elsewhere,” is the ribbon-like chains (Figure 742A) composed of four Alea tetrahedral units running along the c-axis. The four Ale4 units are connected with each other by Sharing Sb corners. Sb(2), Sb(3) and Sb(4) atoms are shared by Al(1)- and Al(2)-centered tetrahedra to form a ribbon, see Figure 7-2A. The Sb(S) atom is bridging two double-chains in a linear fashion with Al(2)-Sb(5)—Al(2) angle of 180°. The five different Yb cations occupy the empty spaces between the chains to 217 counter-balance the charge. Their coordination environments are shown in Figure 7- ZB~F, all featuring a distorted octahedral geometry composed of Sb atoms. The bond distances between Yb and Sb atoms fall in the range of 3.090(2) ~ 3.423(2) A. For the Yb(3), Yb(4) and Yb(5) atoms, they are also capped by four, two and one Al atom, respectively. The disorder of Al(2) results in unusual close contact of Yb(4)-Al(2) which is 2.879(11) A, much shorter than the other Yb-Al bond distances (3.044(11) ~ 3.503( 17) A). An interesting feature of the structure of YboAl3Sb9 is on the Al(2) site. There are two independent Al Sites: Al(l) is fully occupied, while Al(2) Site is only 50% occupied. The possibility that this site could be occupied by a lighter element was excluded since EDS analysis did not detect any other element. According to the Zintl concept, the formal charge of a four-bonded Zn atom can be assigned as an' and those one-bonded Sb and two-bonded Sb atoms can be assigned as sz' and Sb". So for the .413ngan family (AB = Ca, Sr; TM = Zn, Cd; Pn = Sb, Bi), the anion lattice can be described as [(TMZ')4(1b-Pnz')2(2b-Pnl’)7]'9’, which requires 19 electrons to balance the charge. However the divalent alkaline metal cations can only provide 18 electrons, which challenges the correctness of this structure. The publication of the charge-balanced Zintl phase ngZmBig first raised this concern.6 In this formula the Yb ions are mixed-valent of Yb2+/Yb3+ instead of divalent, and this argument is supported by magnetic susceptibility measurements. So YbolmBio can be rationalized as [(Yb3+)(Yb2+)3][(Zn2')4(lb-Biz')2(2b-Bil')7]. Later two other members ngZn45Sb9 and CaoZn45Sb9 were discovered.8 Additional Zn atoms were found in these two structures which connect two [Zme9]'9' ribbons to form a [Zna.5Sb9]'8’ anionic sub-lattice. 218 Therefore the ytterbium or calcium cations in ngZn4,5Sb9 and Ca92n4_5Sb9 are in divalent oxidation state. The present compound Yb9A13Sb9 demonstrates its Zintl nature by requiring less Al components since divalent Zn ions are substituted by trivalent Al atoms. According to the simple formal oxidation rules, this Yb9A13Sb9 composition gives a complete charge balance: (Yb2+)9[(Al3+)3(Sb3')9]. Crystal Structure of Yb3Ale3: AS mentioned before, Yb3Ale3 crystallizes in the Ca3Ale3 structure type.16 Ca3GaAS3, Ca3InP3 and Sr3InP3 are isostructural compounds that belong to this family.'8 As shown in Figure 743, this structure is composed of Ale4 tetrahedra which form an infinite chain along the b-axis by sharing Sb corners; these [Ale3]6' anionic species are separated by Yb ions, which occupy the empty spaces and provide charge balance. Interestingly, Ba3Ale3 and Ba3GaSb3 have the same stoichiometry as Yb3Ale3; however in these two compounds two distorted MSb4 (M = A1, Ga) tetrahedra are connected by a common Sb-edge to form an isolated dimeric anion [MZSb6]'2'. Another compound with the same stoichiometry was reported by Cordier 4— Sr3GaSb3, in which distorted GaSb4 tetrahedra are connected by common Sb corners, to give strands with groups of four tetrahedra as the repeating unit.18 It is not clear at this point whether size determines the structure type; since Yb and Ca are similar in size, although Sr is a larger cation than those two. Figure 744A depicts how the Ale4 tetrahedra form a polymeric chain by sharing Sb atoms. The MPna (M = A1, Ga; Pn = As, Sb, Bi) tetrahedron is a very common unit and it has been observed in many Zintl phases, such as A5M2Pn6,l9 A11MPn920 and 219 A14MPn,,.20"’ 2' In Yb3Ale3, the Al-centered tetrahedra are built of three crystallographically inequivalent Sb atoms: Sb(l), Sb(2) and Sb(3). The bond distances are quite similar: 2.713(4) A, 2.732(4) A and 2.744(2) A for Al-Sb(l), Al-Sb(2) and Al- Sb(3) respectively. The Ale4 tetrahedron unit is in a distorted fashion with Sb-Al-Sb angles 112.46(8)° and 108.96(9)°, which are deviated fiom the ideal tetrahedral angle of 1095". The three independent Yb sites occupy the space between the Ale4 tetrahedra; and their local coordination environments are shown in Figure 744B,C&D. Both Yb(l) and Yb(3) atoms are sitting in distorted octahedral geometries composed of six Sb atoms. The Yb-Sb bond distances are in the range of 3.1173(9) A ~ 3.4113(15) A, which are comparable to the sum of the covalent radii of Yb and Sb atoms (3.20 A). The Yb(2) atoms are also in distorted octahedral geometries; in addition, the Yb(2) atom is also bonded to two capping Al atoms with Yb-Al distance 3.237(3) A. According to the Zintl concept, the formal charge of a four-bonded Al atom can be assigned as Al" and those one-bonded and two-bonded Sb atoms can be assigned as sz' and Sb". So the formula Yb3Ale3 can be rationalized as (Yb2+)3[(Al")(1b-Sb2' )2(2b-Sbl')]. Alternatively one can also describe the formula as (Yb2+)3[(Al3+)(Sb3')3] using formal oxidation numbers. Charge Transport Measurements: To assess the thermoelectric properties of these two Zintl phases, we conducted preliminary studies of the electrical conductivity and thermoelectric power on Yb3A1Sb3 and Yb9A13Sb9. Yb3Ale3 and Yb9A13Sb9 exhibit similar charge transport properties. 220 The electrical conductivity for Yb3Ale3 and Yb9A13Sb9 at room temperature was 230 S/cm and 272 S/cm, respectively, comparable to the other Zintl phases such as BaaIn3Sb16' (135 S/cm) and Yb5m2Sb6 000 S/cm).22 The thermoelectric power of polycrystalline pellets of Yb3Ale3 and ngAl3Sb9 was measured as a function of temperature (Figure 745). So far the therrnopower of Yb9A13Sb9 could only be measured up to 400 K due to the fact that pressed pellets often lose contact at higher temperatures. In both cases of ngAle; and Yb9A13Sb9, the positive values of thennopower indicate holes as the charge carrier. The value of the therrnopower for Yb3Ale3 was about 10 uV/K at room temperature and rose to ~21 uV/K at 700 K. For Yb9A13Sb9, the therrnopower varied from +29 to +45 uV/K between 300 and 400 K, and showed a linear increase with rising temperature. Magnetic Susceptibility Measurements: Single crystals of Yb3Ale3 and ngAl3Sb9 grown from Al flux were picked and ground into powders for the magnetic susceptibility measurements. In both cases, the high temperature (above 60 K) magnetic susceptibility data was nearly temperature independent, as expected for divalent Yb ions (pm = 0). This observation is consistent with electron counting and band structure calculations. The low temperature magnetic susceptibility might come from impurities such as szO3. 221 Band Structure Calculations: In order to compensate for the inability of Density Functional Theory (DFT) to accurately model the highly correlated f-electrons, the calculations were performed on four different compounds Yb3Ale3, Lu3Ale3, La3Ale3 and Ca3A1Sb3, three of which have different f-level configurations. The Ca system does not have an f-level in the energy range of interest and it is isostructural with the three rare earth systems. The density of states (DOS), as computed for the above mentioned compounds are shown in Figure 746. There are several similar features in these diagrams: a narrow band located at 410 eV, corresponding to the S levels of the Sb ions, a smaller band at 46 and 45 eV, due to the Al s level and finally the wide valence and conduction bands which indicates the strong hybridization between the Al s, p and Sb p states. The Sharp, narrow bands corresponding to the f-level of Yb, Lu and La are visible in Figure 7-6A, B and C respectively. In the cases of Yb and Lu, the f-levels are very narrow (0.1 eV) and are energetically split in two groups because of the spin-orbit coupling. The crystal field splitting can also be seen on the f-level of the Lu ion. In contrast the empty f-level of La is much broader (0.5 eV), due to strong hybridization with the conduction band. The DOS at the Fermi level of LU3Ale3 and La3A1Sb3 is nonzero, indicating metallic character of these compounds. In the case of the Yb system, the bands near the Fermi level are composed of f states of Yb, p and S orbitals of Al and p states of Sb. The nonzero DOS at the Fermi level suggests that this is also a metallic system. However, the number of electrons occupying the conduction band may be very small. Further a small downward shift in the position of the f-level will make Yb3Ale3 a semiconductor. In 222 this case the Yb ions are in a 2+ oxidation state, consistent with our charge balanced formulism and the diamagnetic nature of the compound. The DOS plot in Figure 746D shows a semiconducting gap of about 0.4 eV for Ca3Ale3. Since DFT tends to underestimate the band gap value, the actual semiconducting gap may be larger than 0.4 eV. 223 Figure 7-1. Crystal structure of Yb9A13Sb9 viewed down the c-axis. Large empty circles: Yb; black small circles: Al; gray medium circles: Sb. 224 ease .3 co aeoeeoeseo eoeeeecoou a z a donor 3.74547; co accuse ofi 2 32.34;. co 2368a .3 new; 5,5 I :5 3 0“ A E 38$th N are E . Com 3% G a $5 5 . 2 m 0 a? 333.. Am .m 2:. E 2 .m 2 225 Oo '- Oom 06 "S- Figure 743. Crystal structure of Yb3Ale3 viewed along the b-axis. Large empty circles: Yb; black small circles: Al; gray medium circles: Sb. 226 A) Sb(2) Sb(l) l Sb(2) Sb(3) D) Sb(2) O ' ? Sb(3) *7me Sb(” 5%: Sb(2) swig? Sb(l) . Sb(3) Sb(3) Sb(3) Figure 744. Structure of Yb3Ale3. A) Polymeric chain [Ale3]6‘ viewed down the a-axis. B) C) D) Immediate coordination enviromnent of Yb atoms. 227 Table 7-6. Selected bond lengths (A) for Yb9A13Sb9. Bond Distance Bond Distance Yb(1)-Yb(3) x4 4.0117(11) Yb(4)-Al(2) 3.044(11) Yb(1)-Sb(1) x2 3.330(2) Yb(4)-Sb(2) 3.3029(17) Yb(1)-Sb(4) x4 3.2813(14) Yb(4)-Sb(3) 3.345(2) Yb(2)-Yb(3) 3.9506(19) Yb(4)-Sb(4) 3.423(2) Yb(2)-Yb(3) 4.1452(19) Yb(4)-Sb(5) 3.1318(10) Yb(2)-Yb(4) x2 3.967(2) . Yb(4)-Yb(4) 4.265(3) Yb(2)-Yb(5) x2 4.3084(19) Yb(4)-Yb(5) x2 4.317(2) Yb(2)-Sb( 1) x2 3.1818(17) Yb(5)-Al(2) 3.106(17) Yb(2)-Sb(2) x2 3.1937(16) Yb(5)-Sb(1) 3.278(3) Yb(2)-Sb(3) 3.359(2) Yb(5)-Sb(3) x2 3.3653(18) Yb(2)-Sb(3) 3.386(2) Yb(5)-Sb(4) x2 3.3086(18) Yb(3)-Yb(4) x2 3.765(2) Yb(5)-Sb(5) 3.3404(18) Yb(3)-A1( 1) x2 3.262(6) Sb(1)-Al(l) 2.728(9) Yb(3)-Al(2) x2 3.489(12) Sb(2)-Al(l) 2.767(9) Yb(3)-Sb(l) x2 3.1404(16) Sb(2)-Al(2) 2.743(17) Yb(3)-Sb(2) x2 3.2427(17) Sb(3)-Al(1) x2 2.760 (5) Yb(3)-Sb(4) 3.090(2) Sb(4)-Al(2) x2 2.730(9) Yb(4)-Al(2) 2.879(11) Sb(5)-Al(2) 3.026(16) Table 747. Selected bond lengths (A) for Yb3Ale3. Bond Distance Bond Distance Yb(1)-Yb( 1) x2 4177203) Yb(2)-Sb(3) 3.158204) Yb(1)-Yb(3) 4.0839(15) Yb(3)-Sb(l) x2 3.1747(10) Yb(1)-Sb(1) x2 3.2670(11) Yb(3)-Sb(2) 3.3733(14) Yb(1)-Sb(2) x2 3.1645(11) Yb(3)-Sb(3) x2 3.3500(10) Yb(1)-Sb(3) 3.4113(15) Yb(3)-Sb(3) 3.2910(12) Yb(2)-Al(1) x2 3.237(3) Sb(1)-Al(1) 2.713(4) Yb(2)-Sb(1) x2 3.2205(10) Sb(2)-Al(1) 2.732(4) Yb(2)-Sb(2) x2 3.1173(9) Sb(3)-Al(1) x2 2.744(2) 228 A) M bh I I 20 4 I ' . A I g is 4 3 I w 2 16 4 ' ' a I o E E 14 - l- I I 12 ~ I lor l 1 I I I 1 l 300 350 400 450 500 550 600 650 700 Temperature (K) B) 50 45 4 I g . > 3 404 I m I 3‘ I g I 8- 35 E I ' 15 c 304 ' I 25 L 1 L I L l L l A l 300 320 340 360 380 400 420 Temperature (K) Figure 745. A) Temperature dependence of the therrnopower for a pressed pellet of Yb3Ale3 from 300 to 700 K. B) Temperature dependence of the therrnopower for a pressed pellet of chAl3Sb9 from 300 to 400 K. 229 100 . . ' ; . ~ 100 80 ' A) 80 . B) 8 60 ~ 60 . a I 40 i 1 I»; : III», 1 40 i i ' ' I M. q .51 1I 1 ‘ f." m; ‘ ,- 3 M '(F . ~ , 1’ ‘ -’ ‘I I , 1' , A . 0 1.6:! i I) I ‘1 ' i": . 0 {PJ- : 1' I" if") 1“)"; A 15 -10 -5 O 5 10 15 15 —10 -5 0 5 10 15 100 ' f f ' ' 100 . . . C) I 1 , D) J 80 “ l i ‘ 8O . ‘ I l . i I I 60 ' ' I . 60 I I 3 III . . (1,91; 1’1 D 40 . j ' . 4O I ”I! I .1" 3.1‘1'11'111'115' 20 . 1 1,311“, If" ‘IIIMIIV’YI « 20. Ill '1 II .1 1 J11} M, I ‘I .I i I" l"! Ii 1 1, 1 O z . . l ‘i .‘ I; l a L 0 A i 1.1 1' - A 15 -10 -5 O 5 10 15 15 -10 -5 0 5 10 15 Energy (eV) Energy (eV) Figure 7-6. (A) The total DOS of Yb3Ale3. The upper spin-split f-band (fm) is located near the Fermi level. (B) The total DOS of Lu3Ale3. The filled f band is located below -5 eV. (C) The total DOS of L33AISb3 with the empty f-level located in the conduction band. (D) The total DOS of Ca3AISb3. A band gap of about 0.4 eV shows the semiconducting character of the Ca compound. 230 7-4. Conclusions: We have synthesized and structurally characterized the new ternary zintl phases Yb3AISb3 and Yb9A13Sb9. Both phases can be obtained by the Al flux method and direct combination reactions. The fact that Yb3Ale3 was obtained at higher temperature implies that Yb3Ale3 is a more thermodynamically stable phase, and DTA experiments confirmed this conclusion. Although these two phases present the same stoichiometry, they exhibit different structure types. Yb3Ale3 is composed of Ale4 tetrahedra forming infinite chains along the b-axis; while the main feature of ngAthg is a ribbon-like chain composed of four Ale4 tetrahedra which connect with each other by sharing Sb comers. The discovery of Yb9A13Sb9 demonstrated the zintl nature of the 9-4-9 family: this structure managed to maintain charge-balance by reducing ‘A of the Al atoms. 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M.; University of Gottingen, Gottingen, Germany. 232 '5 GM. Sheldrick, 1995, SHELXTL. Structure Determination Programs, Version 5.0. Siemens Analytical X-ray Instruments, Inc. Madison, WI. '6 Cordier, D.;Sohaefer, H.;Stelter, M. Z. Naturforsch. B 1984,39, 727. '7 CrystalDiffract is © 1995-1996, Dr. David C. Palmer. ‘8 a) Cordier, G.; Schafer, H.; Stelter, M. Z. Naturforsch. B 1987, 42, 1268. b) Cordier, G.; Schafer, H.; Stelter, M. Z. Naturforsch. B 1985, 40, 1100. ‘9 a) Cordier, (3.; Schafer, H.; Stelter, M. z. Naturforsch. B 1984,39, 727. b) Cordier, (3.; Schafer, H.; Stelter, M. Z. Naturforsch. B 1985, 40, 975. c) Cordier, G.; Schafer, H.; Stelter, M. Z. Naturforsch. B 1985, 40, 1100. d) Kim, S.; Ireland, J. R.; Kannewurf, C. R.; Kanatzidis, M. G. J. Solid State Chem. 2000, 155, 55. 20 a) Cordier, G.; Schafer, H.; Stelter, M. Z. Naturforsch. B 1985, 40, 868. b) Bobev, S.; Fritsch, V.; Thompson, J. D.; Sarro, J. L.; Eck, B.; Dronskowski, R.; Kauzlarich, S. M. J. Solid State Chem. 2005, 1 78, 1071. 21 a) Cordier, G.; Schafer, H. Z. Anorg. Allg. Chem. 1984, 519, 183. b) Brock, S. L.; Weston, L. J .; Olmsted, M. M.; Kauzlarich, S. M. J. Solid State Chem. 1993, 107, 513. 22 Kim, S. J .; Ireland, J. R.; Kannewurf, C. R.; Kanatzidis, M. G. J. Solid State Chem. 2000, 155, 55. 233 CHAPTER EIGHT Conclusions and Future work It has been demonstrated that the Al flux method is an effective approach to synthesize single crystals of new intermetallic phases. To better understand the reaction pattern of A1 with a transition metal and silicon or germanium, we systematically investigated the system RE/Au/Al/Ge in liquid Al. In this system, Al is serving as a reactive solvent and it tends to form quaternary compounds with Ge. In addition, parallel chemistry was found between the first row and the third row transition metals, especially between Au and Ni. The hexagonal phase RETMAhGez can be formed both with Au and Ni; REAuA14(AuxGe1-x)2 and RliNiA14(Si2.,.Ni,.)l are isostructural phases which have a transition metal and tetrelide on the mixed-occupied site. Our results in the system RE/Au/Al/Ge also gave a clear comparison between Si and Ge chemistry. Au reacts with RE and Si in liquid A1 to form a number of new phases such as the Th2(AuxSi.-x)[AuA12]nSiz homologous series,2 REAu4A13Si,3 REzAuA16Sia4 and REAu3Al7.S The common feature of these compounds is the hexagonal antifluorite- type slabs regarded as fragments of the bulk AuAlz structure, which is absent fiom our Ge-containing compounds REAuAl4Ge2 and REAuA14(AuxGet-x)2 (x = 0.4). To further understand both the similarities and differences between Si and Ge systems, reactions with the second row transition metals especially Ru, Rh and Ag should be looked at in the future. Our investigations of the ternary systems V/Al/Ge and Co/Al/Si led to the discovery of three new phases: VzAlsGes, C019A145Si.0-,, (x = 0.13) and CosAlMSiz. V2A15Ge5 was the first known ternary member in the V/Al/Ge system. Its structure 234 features unusual pentagonal columnar building blocks with a one dimensional V-V chain running along the central axis of the pentagonal columns. Magnetic susceptibility measurements indicate Pauli paramagnetism for this compound, which is consistent with the metallic behavior predicted by electronic structure calculations. C019A145Si 10., (x = 0.13) and C05A114Siz are two new silicides exhibiting highly complicated structures and large unit cells. C05A1.4Siz shows remarkable oxidation resistance with only less than 3% weight gain up to 900 °C. These ternary systems can be extended to the quaternary ones TMl/TMz/Al/SKGe). Although some alloys formed in these systems have been used as advanced materials, there is a significant lack of structural information about these phases. Considering the fact that the metal flux method is very powerful to grow single crystals of intermetallics, explorations on the systems TM.fTM2/Al/Si(Ge) might be helpful in understanding the composition, structure and properties of these alloys. Given the fact that there are more than twenty transition metals available, a rich chemistry is expected from the systems TMI/TMz/Al/SKGe). The systems TM/Al/Si(Ge) and TMrfTMz/Al/SKGe) are of particular interest not only from a viewpoint of discovering new materials but also desirable properties, especially oxidation resistance properties. Of all the rare earth-containing intermetallic compounds, Yb-based ones are particularly interesting because they often exhibit unique properties associated with mixed valency of Yb2*/Yb3*. ngNisAlto and YbNi3Alo have been characterized and both show intermediate valence behaviors. Other rare earth analogues of Yb3Ni5A119 have also been synthesized, among which the Sm3Ni5Allo analogue shows interesting magnetic properties. It has two different magnetic ordering events occurring at 5 K 235 (antiferro-) and 150 K (ferro-) with the applied magnetic field perpendicular to the a-axis. When the field is parallel to the a-axis, these transitions are far less significant and it could be due to the fact that the spins are confined to the bc-plane. The discovery of YbGaGe, which showed zero thermal expansion (ZTE) between 10 K and 300 K, prompted us to carry out more investigations on the Yb-containing compounds.6 Since YbGaGe and Yb3Ni5Allo show similar intermediate valence behavior, Yb3Ni5A119 could be a good candidate to study the unusual zero thermal expansion property. We successfully substituted Ni in Yb3Ni5A119 with Fe and other transition metals and observed larger cell voltune of the substituted compounds. Substitution of Ni by Fe or Mn did not significantly change the thermal expansion property of Yb3Ni5-xTMxA119 from 100 K to 298 K; while the thermal expansion coefficient of Yb3N15-xCuxAl|9 was much lower than that of the parent compound Yb3N15AlIo, however, no clear trend was observed when the x values increased. On the other hand we found that substitutions of Ni with other transition metals, especially Cu, can modify the magnetic properties of the parent compound ngNisAllo. The substitution of Ni by Cu causes cell volume expansion so this system is driven by negative chemical pressure towards the Yb2+ regime while still in the YbZVYb3+ intermediate state. With more Cu added into the structure, the effective magnetic moment 11ch for Yb3N15-xCuxAl.9 (x = 1) appears to be very close to that of the free Yb3+ ion (theoretical value pea = 7.86 113 per formula), which could be due to an increment of the number of conduction electrons, and hence a rise of the Fermi level. Therefore the hybridization between the 4f electrons and the conduction band is decreased, causing a quenching of the Kondo effect. In order to explain the changes in the hybridization between 4f electrons and the 236 conduction band, both volume and Fermi level modification have to be taken into account. The use of chemical pressure to tune Yb hybridization can be also applied to the other Yb-containing compounds, such as the charge-balanced Zintl phase YboAl3Sbo in which the Yb ions are in a divalent oxidation state. The partial substitution of Al ions by larger Zn ions might cause changes of the 4f-conduction electron hybridization, which can be tracked by magnetic susceptibility measurements. When we tried to substitute Ni with Fe in Yb3Ni5A119, new quaternary intermetallics RENi2-xFexAlg (RE = Eu and Yb) were isolated from liquid aluminum. The RENi2-xFexAlg species are the first quaternary analogues with the C3C02A13 structure type.7 Both magnetic properties and Mossbauer spectra of YbNi2-xFexAlg show that the Fe atoms do not carry magnetic moments. Temperature dependent magnetic susceptibility measurements indicate that the Yb atoms are in an intermediate oxidation state with effective magnetic moment peg = 2.19 113. The magnetization behavior studies indicate that the ab plane is the easy plane on which the magnetic moments are confined. The discovery of these new phases might give us a direction to explore the systems RE/TMl/TMz/Al using Al as a flux. It has been discovered that in the presence of a divalent rare earth metal or alkaline earth metal, Au reacts with an early transition metal to form cubic phases M3Au6+xA126T (M = Ca, Sr, Eu, Yb; T = early transition metals from groups 4-7).8 The crystal structure is a stuffed variant of the BaHgn type and the transition metal site can be a host for a variety of early transition metals. Therefore it would be interesting to examine the systems containing a rare earth metal, an early transition metal, a late first row transition metal in liquid aluminum. We would be 237 especially interested in Ce— and Yb-containing intermetallic phases with an eye on the behaviors associated with 4f-conduction electron interactions. 238 References: ‘ Sieve, B. Ph. D. Dissertation, Michigan State University, 2002. 2 Latturner, S. E.; Bilc, D.; Mahanti, S. D.; Kanatzidis, M. G. Chem. Mater. 2002, 14, 1695. 3 Latturner, s. E.; Kanatzidis, M. G. Chem. Commun. 2003, 18,2340. 4 Latturner, s. E.; Kanatzidis, M. G. Inorg. Chem. 2003, 42, 7959. 5 Latturner, s. E.; Bilc, D.; Ireland, J. R.; Kannewurf, C. R.; Mahanti, s. D. ; Kanatzidis, M. G. J. Solid State Chem. 2003, 170,48. 6 Salvador, J. R.; Guo, F.; Hogan, T.; Kanatzidis, M. G. Nature 2003, 425, 702. 7 Czech, E.; Cordier, G.; Schaefer, H. J. Less-Common Met. 1983, 95, 205. 3 Latturner, s. E.; Kanatzidis, M. G. Inorg. Chem. 2004, 43, 2. 239 AR IIIIIIIIIIIIIIIIII