THESIS UNI”NIH!!!”HUIIUIIIIHIHW I 93 01565 6915 ilanAnv Mlchlgan State Unlverslty ”"" i — ‘.r.—‘_ AA AA.— This is to certify that the thesis entitled "New Techniques for Attaching Small Superconducting Niobium Leads to Current-Perpendicular-to-Plane Giant Magnetoresistacfg Samples" presente y MATTHEW WAYNE OONK has been accepted towards fulfillment of the requirements for M. S . degree in _hx11LLS__P ' we“; /m Major professor Date April 30, 1997 0-7639 MS U is an Affirmative Action/Equal Opportunity Institution PLACE N RETURN BOX to remove We checkout from your record. To AVOID FlNEs return on or before dete due. l DATE DUE DATE DUE DATE DUE “mg” 7’ 1.3 . fl7e.s 44 MAGIC 2 t 59.2 6. 2 7475-3 MSU Ie An Affirmative Action/Equal Opportunity Inetltwon Wan-9.1 NEW TECHNIQUES FOR ATrACHmG SMALL SUPERCONDUCTING NIOBIUM LEADS TO CURRENT-PERPENDICULAR-TO-PLANE GIANT MAGNETORESISTANCE SAMPLES By Matthew W. Oonk A THESIS Submitted to Michigan State University in partial fulfillment of the requirements for the degree of MASTER OF SCIENCE Department of Physics and Astronomy 1997 ABSTRACT NEW TECHNIQUES FOR ATTACHING SMALL SUPERCONDUCTING NIOBIUM LEADS To CURRENT-PERPENDICULAR-TO—PLANE GIANT MAGNETORESISTANCE SAMPLES By Matthew W. Oonk Giant Magnetoresistance (GMR) is the term used to describe large magnetoresistance behavior in magnetic multilayers. Studying multilayer samples in the Current-Perpendicular—to-Plane (CPP) direction allows straightforward determination of magnetic and spin-dependent parameters in the bulk and at interfaces while using superconducting leads permits uniform current density and low contact resistance to accurately measure CPP samples. This thesis outlines a process for fabricating superconducting CPP samples with small-scale Niobium (Nb) contacts. It demonstrates the advantages of measuring GMR samples using micron-sized leads and outlines the basic steps for sample fabrication. Test samples discussed demonstrate the feasibility of this process and show that predictable results can be obtained. A discussion of current densities illustrates that further reduction in the size of the top contacts will not destroy superconductivity in the samples. Finally an example of a system whose study would benefit from this technique is outlined: the exchange-biased CPP spin-valve. ACKNOWLEDGMENTS I wish to thank my advisor Professor William P. Pratt Jr. for giving me the opportunity to work on an interesting project and for always having the patience and time to help me through the problems. I would also like thank Professor Jack Bass for giving me the first opportunity to work with the GMR group here at MSU. I also am grateful to all the people who taught me all the things I needed to know about fabrication tools and thin film techniques. They always had an extra five minutes to answer any question, fix a problem, or point me in the right direction. This group includes Reza Loloee, Wen-Chung Chiang, Baokang Bi, Larry Henry, Shih-ang (Amy) Hsu, Carl Hofi‘, and Mike Jaeger. Special thanks to Baokang for repairing the RIE and Reza for fixing everything else. Also thanks to the rest of the group, Professor Peter Schroeder, Paul Holody, Carole Vouille, Anne Schaefer/Reilly and Wen-Chung, for making the working environment more enjoyable. Finally a special thanks to my wife, Angie, for making the rest of my life more enjoyable. The work of our group is funded by the U. S. National Science Foundation, Michigan State University Center for Fundamental Materials Research, and the Ford Motor Company. Their support is gratefully acknowledged. TABLE OF CONTENTS LIST OF TABLES .......................................................................................................................... v LIST OF FIGURES ....................................................................................................................... vi INTRODUCTION ........................................................................................................... 1 CHAPTER 1 GIANT MAGNETORESISTANCE, CPP AND NEW SAMPLE GEOMETRY .............. 2 CHAPTER 2 NEW SAMPLE FABRICATION ................................................................................... 15 CHAPTER 3 SAMPLES AND MEASUREMENTS ........................................................................... 26 CHAPTER 4 ISSUES AND FUTURE DIRECTIONS ........................................................................ 36 APPENDIX TEST SAMPLES AND RESULTING FIXES ............................................................... 42 REFERENCES .............................................................................................................. 52 LIST OF TABLES Table 3.1 - Physical Characteristics of Sample 820-6 .............................................. 28 Table 3.2 - Physical Characteristics of Sample 823-3 .............................................. 30 Table A] - SiO Films - Resistance Measurements .................................................. 47 LIST OF FIGURES Figure 1.1: Magnetic Multilayers ........................................................................... 2 Figure 1.2: Resistance vs. Field for a Co/Cu Multilayer Sample at the First Antiferromagnetic Coupling Peak ................................................................ 4 Figure 1.3: CPP vs. CIP ......................................................................................... 5 Figure 1.4: Present CPP Sample Geometry ............................................................. 7 Figure 1.5: Microfabricated Non-Superconducting CPP Sample ............................... 9 Figure 1.6: New Sample Geometry ........................................................................ 12 Figure 1.7: Current Transport in 3-Pillar Sample ..................................................... 13 Figure 2.1: Basic steps for new sample fabrication .................................................. 16 Figure 2.2: SiO Evaporation System. ..................................................................... 21 Figure 3.1: 2-Pillar 1mm Sample ............................................................................ 27 Figure 3.2: 3-Pillar 70um Sample ........................................................................... 27 Figure 3.3: Resistance vs. Current Plot for Sample 820-6 ......................................... 29 Figure 3.4: Resistance vs. Current Plot for Sample 823-3 ......................................... 31 Figure 3.5: Cross Section of Current Flow from a Nb Plane to a Nb Pillar ................ 33 Figure 4.1: CPP Exchange-Biased Spin-Valve with Small Current Leads ................. 41 Figure A. 1: Evaporator Crucible with Bafile ........................................................... 45 Figure A.2: SiO Test Sample ................................................................................. 46 Figure A.3: SEM Image of Holes in SiO Covered Sample ........................................ 49 Figure A.4: Lithography and SiO Test Sample ........................................................ SO INTRODUCTION For several years now, our group at Michigan State University has fabricated and studied sputtered polycrystalline metallic multilayer samples. When ferromagnetic layers are present in these multilayer structures, the system may exhibit an unusually large resistance change on the application of a magnetic field. This efl‘ect has been named Giant Magnetoresistance (GMR) and is useful as a study of an inhomogeneous, ordered, physical system as well as having a variety of industrial sensing applications. This thesis will attempt to introduce, develop and document a new method for attaching Niobium top leads to the Giant Magnetoresistance samples studied with the current flowing perpendicular to the layers. The new method employs lithography, plasma etching and evaporated insulating layers to make small, micron-scale top contacts. These tools have several advantages which will be briefly discussed and allow a much wider range of sample types. Unfortunately, implementation of these processes introduces many problems, and consistent results have been difficult to obtain. As a result, many of the results presented here are for a small number of test samples and not a large group of successful measure- ments. A very small amount of fine-tuning is needed to complete this process work and consistently produce GMR samples with this new procedure. It is therefore the goal of this document to lay down the basic groundwork for ongoing process-development work in this area and to define the progress and problems encountered to this point. Chapter 1 - Giant Magnetoresistance, CPP and New Sample Geometry Giant Magnetoresistance (GMR) Magnetoresistance is a phenomenon that arises in all metals. In the presence of a magnetic field the resistivity of a metal will increase due to the Lorentz force acting on the moving conduction electrons in that applied field. This “standard” magnetoresistance increase is usually a fraction of a percent at room temperatures in very high magnetic fields. Giant Magnetoresistance (GMR) is the term used to describe the large magnetoresistance seen in magnetic multilayers. A magnetic multilayer is simply a series of alternating ferromagnetic (F) and nonmagnetic (N) metallic layers. If the spacing between the F layers is chosen properly, magnetic coupling will align the domains in the F metals so that the magnetization of alternating F layers is antiparallel in the absence of a magnetic field as seen in Figure 1.1a. (a) (b) Applied Field Figure 1.1: Magnetic Multilayers The GMR effect can be seen when we apply a magnetic field in an in-plane direction to these antiparallel multilayer samples and measure resistance changes. The applied field aligns the magnetic layers in the sample, as seen in Figure 1.1b, causing the resistance to drop. At a sufficiently large applied field, all the F layers are aligned in the parallel direction and the resistance of the sample decreases no fiitther with applied field. Also, when the external field is turned ofi‘, the F layers return to their antiparallel state and the original peak value of the resistance is again reached. This resistance drop is symmetric about the center with an equal change in either applied field direction, and a resistance versus applied field curve is traced out in Figure 1.2. There are several unusual attributes of this system worth examining. The first thing to note is that, unlike in normal metals, this magnetoresistance is a negative MR. This means the resistivity decreases with applied magnetic field. Unlike magneto- resistance in normal metal samples, it is not the Lorentz Force on the conducting electrons that changes the resistance. Rather, it is the spin dependent scattering of the electrons in the bulk of the F metals and at the PIN interfaces for the parallel or antiparallel magnetization states that causes the resistance change. In this case, when the F layers are aligned parallel to each other, electrons of one spin direction experience less scattering and cause the resistance to drop. R/R(H=0) H (kOe) Figure 1.2: Resistance vs. Field for a Co/Cu Multilayer Sample at the First Antiferromagnetic Coupling Peak The other important aspect of these magnetic multilayers is the magnitude of the MR change. The percent change of a sample’s resistance is much greater than those of normal MR in metals, and therefore the term Giant Magnetoresistance is used. At liquid Helium temperatures, applying a saturation field can cause a resistivity decrease to 40% of the zero-field value and significant changes in resistivity can be seen in fields of a' few Oersteds. Although not as dramatic as cooled samples, room temperature resistivity changes are still an order of magnitude or more larger than regular MR efl‘ects. This “Giant” aspect of GMR makes it a very desirable phenomenon to utilize in magnetic sensing technology. As a result, GMR has become a very active area of study in industrial and academic labs since its discovery by Albert Fert in 1988 [1]. For example, because of their increased sensitivity, GMR read/write heads allow higher storage capacity on hard disk drives and position sensing. IBM Almaden Research Labs have already broken several storage density records for computer hard disk drives using a GMR “spin valve” head, and many difi‘erent companies now manufacture GMR heads for hard disk drives and other magnetic sensing applications [2]. The CPP Geometry Figure 1.3 below defines the two directions that current is passed in metallic multilayers. GMR effects are seen in both directions of current flow, and the Current in Plane (CIP) directions is the popular choice among researchers in the field of GMR. Because sample thicknesses are usually orders of magnitude smaller than lengths, CIP samples show much higher resistances (0.1 ohms or more) than CPP. samples, and CIP looks to be the initial direction for industrial sensing applications. Figure 1.3: CPP vs. CIP The group at Michigan State primarily focuses on the Current Perpendicular to the Plane (CPP) direction, where the transport theory is much simpler [3,4]. As a result, the CPP directions allows us to quantify the important parameters that describe the spin orientation-dependent scattering in the F layers and at the PIN interfaces that CIP would not allow. Unfortunately, due to the fact that the samples are made of thin films, the sample resistance is quite small (around 10'7 ohms) and therefore more difiicult to measure accurately. CPP Sample Fabrication The present CPP sample geometry is diagrammed in Figure 1.4. These samples sandwich a magnetic multilayer between two Niobium cross strips which become super- conducting when the sample is cooled to 4.2 K in liquid Helium. The strips only overlap in one small area, and the use of superconductors allows uniform current in the sample strips. Because the sample is much thinner than the width of the strips, current will pass straight down through the sample with little current flow in plane. Hence the area of the multilayer sampled is simply the overlap of the two perpendicular Niobium strips. This square is approximately 12-14 mm2 and is determined by scanning both leads in a Dektak stylus profile scanner. It should be noted that the circular multilayer also has thin leads mnning to rectangular contact areas. These thin leads allow measurement of the CIP resistance of the sample. Sample Area / CIP Contact Figure 1.4: Present CPP Sample Geometry The samples are fabricated in MSU’s four-gun sputtering system. This system contains four separate Simard Trimag sputtering guns placed at right angles from each other in a circular vacuum chamber. The 8-16 substrates are mounted on a sample positioning plate above the sputtering guns, and the plate is rotated to the proper gun using a computer-controlled stepping motor. Each gun has a chimney which is opened and closed via a vacuum feedthrough to ensure each metallic layer is not contaminated with other metals as the substrate rotates past other sputtering guns. The geometry of each metal layer is determined by stainless steel masks placed just below the samples, and CPP samples have four mask settings which can be changed by rotating the disks to difi‘erent positions using a vacuum-compatible wobble stick [5]. The system is pumped to better than 3x10'a Torr base pressure using a cryopump and liquid Nitrogen trap. The chamber is then filled with 2-3 mTorr of purified Ar gas for sputtering. All measurements made on the samples are performed at liquid Helium temperatures (4.2 K) employing a sensitive four-probe technique which uses a Superconducting Quantum Interference Device (SQUID) potentiometer circuit with the sample resistance and a 95 u!) reference resistor. When current is sent through the sample, the SQUID null detector feeds back current through the reference resistor until a potentiometer balance is attained. This system allows measurements of resistances in the picoohm range with great stability. Also, the system is designed to measure samples with resistances in excess of 100m as long as the applied current is low enough. This ability to measure higher resistances will become important as the Nb contacts are reduced to micron sizes. Small Scale CPP Measurements Although Nb superconducting leads provide highly uniform current densities in CPP samples, measurements are limited to 4.2 K. By abandoning the superconducting leads and reducing the area of the contact pads, it is possible to study perpendicular transport at higher temperatures and resistances that approach practical device operating conditions. One major problem that arises from such CPP measurements is that, because the samples are much thinner than they are wide and the contact pads have a finite resistance, current densities vary over the width of the sample. Therefore the sample areas must be made as small as possible to reduce the nonuniformity of the current. In an attempt to study temperature dependence in CPP multilayers, others have used various lithographic techniques to microfabricate multilayer samples and contacts with varying degrees of success [6, 7, 8, 9]. The major problem with such measurements can be seen when we examine Figure 1.5 which shows the sample geometry used by Krebs et aI [ 6,7]. In this case the square multilayer is sandwiched between two normal metal leads with a circular top contact that is 1.2um in diameter. To prevent current from entering the voltage leads all the leads are made as narrow as possible. I- |‘_ 1pm __>| V- Figure 1.5: Microfabricated Non-Superconducting CPP Sample This type of CPP system allows measurements over a large temperature range, but it has several problems. First, because no superconductors are used, the sample has non- uniform current density, and current is concentrated on the left edge of the sample, as seen in Figure 1.5. Therefore expressions must be derived for the current densities in various 10 samples, and GMR measurements have to be corrected accordingly. Secondly, the situation becomes more complicated because the temperature dependence of resistivity is difi‘erent in the leads and the multilayer. As a result, the current density changes as the sample is cooled, and MR curves therefore depend on the contact diameter. Also Gijs et al, and Spallas et al have found that significant contact resistances are observed between the leads and the sample [8,9]. Advantages of Superconducting Microfabricated Samples Lithographed CPP samples made with one or more small superconducting top contacts have several unique properties. Micron-sized leads allow highly localized resistance measurements of multilayer samples with uniform current density and low contact resistance. Using multiple top contacts also allows study of the reproducibility of measurements made at various places on an otherwise uniform sample. In addition samples of varying thickness (wedge-shaped profiles) could allow CPP measurements for a variety of layer thicknesses that have been grown under the same deposition parameters. Finally, as the size of the contact area become comparable to ferromagnetic domain size, novel magnetic effects could be observed. In an effort to take advantage of these attributes of lithographed samples and not abandon the uniform current characteristics of superconductor contacted samples, we have developed a technique that uses lithographed Nb top contacts. Microfabricated superconducting Nb samples have been explored in other areas of study and techniques have been developed to study Josephson Junction samples as small as a micron with ll reliable characteristics [10]. If we can successfully adapt these techniques to fabricating GMR samples, we will be able to explore a host of new effects, as outlined in the previous paragraph. New Sample Geometry An example of a sample fabricated using new methods is shown on the following page in Figure 1.6. This sample uses the same CPP structure as discussed before but instead of one large top Nb lead, the new sample has several (in this case three) smaller Niobium pillar contacts separated by electrically insulating materials. On top of these small pillars there are larger Nb contact pads that make superconducting contact to the small pillars in the sample. These pads are added to the top to allow easy connection of soldered voltage and current leads in order to measure the sample resistance. Advantages of the New Sample Geometry The many advantages of using a combination of lithography and superconductors have already been discussed. But, there are a few more benefits that come from this new sample geometry. Figure 1.6: New CPP Sample Geometry The first advantage of the new sample geometry can be seen in Figure 1.7 which shows a possible transport of current through the sample. With three individual pillars current can be sent from one pillar to the other while voltage (V+, V.) is measured between two contacts as shown. Since negligible current is flowing between the bottom superconductor and the V. contact, this V. contact is actually measuring the voltage of the bottom superconductor. Other combinations of I and V will allow CPP measurements of the other two pillars and connecting the I. and V. to the same pillar allows the measurement of two in series. Thus the three pillar design allows several measurements per sample and does not require that contact be made to the bottom superconducting layer. Because the new sample fabrication process uses lithography to control the geometry of the top Niobium layer, no contact masks are used during the sputtering process. This lack of masks will be particularly usefirl when epitaxial CPP sputtered 13 samples are made. Such epitaxial growth requires the first Niobium layer to be deposited with the substrate heated to about 1000 °C and the presence of masks would greatly complicate this sample fabrication process. Epitaxial growth will allow the study of magnetocrystalline effects that have not been explored in the CPP configuration. Figure 1.7: Current Transport in 3-Pillar Sample There are many aspects of microfabricated GMR samples that have not yet been well studied, particularly in the perpendicular direction. For example by microfabricating CPP samples, interfacial and bulk properties of small samples could be studied. Overall, 14 developing a consistent process to make these samples would open up many new avenues of study of CPP multilayers. 15 Chapter 2 - New Sample Fabrication The basic steps for the fabrication of a three-pillar sample are outlined in Figure 2.1 on the following page. Changing the mask for the photoresist, and consequently the geometry of the top Nb leads, does not affect the basic method of creation. Thus samples of all sorts of geometries can be made using the same basic procedures. Sputtering the Multilayer The first step of sample creation is sputtering a multilayer sandwiched between two layers of Nb. Samples are DC sputtered onto Sapphire in the UHV compatible four- gun system described before with or without masks according to need. The system is pumped down to less than 2x10'8 Torr and then filled with Ar sputtering gas to a pressure of 2.5 mTorr. The sample consists of a base of Nb of at least 250nm thickness which is covered with a multilayer or single layer of metal which is topped with 20nm of copper. This coating of copper is needed to act as a stop layer during the Reactive Ion Etching (RIE) of the top Nb. The top layer of Nb is added last to the sample, and its thickness is also 250nm. In later samples a 20nm capping layer of gold was placed on top of the Nb to prevent oxidation of the Nb when the sample was removed from the sputtering system. Photoresist Covering The sample is removed from the sputtering system and is placed in a test tube with isopropyl alcohol and agitated in a Branson ultrasonic cleaner for approximately one minute. A. Sputter Multilayer 'llll’;lllllllIIll:III}:litrel(I!!!IIIt!!!ltlllll’lllllllllltr;III!t/IrlllllrlttI'll/Illlllll ""1”"..uunu .\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\ B. Deposit Photoresist Pattern C. Etch Niobium/Gold Layer I 'll/llll VIII/ll. x\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\ D. Deposit SiO Insulating Layer E. Remove Photoreist Multilayer Copper Figure 2.1: Basic steps for new sample fabrication 17 The sample is blown dry with compressed Nitrogen and photoresist (PR) is spin coated onto the top surface of the Nb. Covering the surface with a few drops of photoresist and spinning at 4000 rpm for 30 seconds consistently produces photoresist layer thicknesses between 1.3 and 1.6 urn. After being spun, the resist is baked for 20 minutes at 70°C to remove excess solvents from the resist. The PR is then patterned by exposing it under a Mercury UV lamp (365nm) using a black and white photo negative or iron oxide coated glass slide as a contact mask. The smallest dimensions of the pattern are limited by the sharpness of the mask and the wavelength of the UV light. Using photo negatives, dimensions as small as 2-4 pm can be achieved; but if smaller dimensions are required, the photo negatives can be transferred to the iron oxide films on glass slides using projection mask photolithography and chemical etching. Iron oxide, a UV absorbing material, allows smallest dimensions to be as low as 0.5 urn. The sarnple is then developed in Shipley 452 developer for one minute using de-ionized water as a stop. Afier patterning the sample is again baked at 70°C for 20 minutes, and this is a hard-bake that strengthens the resist. Although early samples did not have the advantage of a cleanroom, most samples discussed in this paper were spun, baked and developed in a Class 1000 Microfabrication room. This facility keeps dust from being imaged on or trapped in lithographed samples. Etching the Top Nb Layer The top layer of Nb is etched ofl‘ the multilayer using a Sulfur Hexafluoride (SF5) plasma in a 7” Plasma Therm Batchtop Plasma Processing System. Plasma etching or 18 Reactive Ion Etching (RIE) is an effective technique to perform controlled etching that leaves the desired pattern of Nb protected by photoresist. In plasma etching various gasses are placed in an RF field to create a plasma that chemically reacts with materials in the sample. By using different gasses and RF settings, it is possible to etch away one type of layer while leaving other layers relatively unaffected by the plasma. Also, since RIE etch rates are often slow, it is easy to control the amount of material taken off by simply controlling the plasma time. First, the samples are placed in the RIE system and pumped down to below 15mTorr and etched with an Oxygen plasma for 30 seconds (19 watts, 50 mTorr total pressure is used in this low-power, low- pressure etch). This plasma serves as a “descumming” process to eliminate any excess unexposed photoresist that may be left on the sample after developing. The samples are left in the system and, immediately following the Oxygen de- scum, the Sulfur Hexafluoride process is run. At 125 watts of RF power and approximately 25 volts of DC bias, the Sulfur Hexafluoride etches Nb at a rate of approximately 100-150nm/minute which means that a 250nm layer can be etched in approximately 3 minutes. The Sulfur Hexafloride reacts with the copper layer to form various copper fluoride compounds on top of the film, and since these compounds do not etch away, they serve as a shield for lower layers of the sample. Thus, using the copper layer as a stop for the etch, it is permissible to run the plasma for a few extra minutes to ensure the Nb is completely cleaned ofi‘ the sample. Although the gold capping layer does not react with the SF5, at this higher power setting the gas will sputter ofi‘ the gold layer at 19 a rate of lO-20nm/minute. Thus by adding two minutes to the plasma time we can effectively remove the gold as well as the Niobium. It is important, though, that the process is not run too long because Sulfur Hexafluoride also etches photoresist, silicon and many metals. The plasma eats away at silicon at a rate much faster than Nb so sapphire substrates are used for etched samples instead of the usual (100) silicon. As for the photoresist, the process will remove approximately 80-100nm/minute of photoresist at the same settings. This is not critical since our PR layers are much thicker (a factor of 10 or so) than the Nb we want to etch and thus are still relatively thick after both plasmas are run. The other problem arising from over-etching the sample is the possibility of undercutting. Although the top and bottom Nb layers, as well as any metals in the multilayer, are all covered with a copper or photoresist layer, the plasma may attack them from the side and eat away layers underneath. But, similar to the photoresist, most horizontal dimensions are much larger than layer thickness so the efi‘ect is normally minuscule. Undercutting can really only become an important issue if pillar sizes are shrunk down to sub- micron size. The samples discussed in this thesis were all etched for between 5 and 10 minutes in the Sulfur Hexafluoride. This etch visibly takes ofi‘ all the Niobium (the top surface of etched areas of the samples are copper colored), and Dektak scans of samples show that all 250nm of Nb is removed. 20 Silicon Monoxide Deposition After the sample is etched properly, a layer of Silicon Monoxide (SiO) is deposited on top of the sample with the photoresist pattern still present. SiO films of 100-1000nm are excellent insulating thin films; and when grown properly, they exhibit resistances in the mega-ohm range for areas in the centimeter range. Unfortunately getting consistent films with no pinholing and good adherence is somewhat of a challenge. As is discussed in the Appendix of this thesis, many methods were used in to deposit SiO with varying degrees of success. SiO is deposited onto the samples using an R. D. Mathis SO-22 SiO evaporation source. The source heats the SiO to 1200°C using a current of up to 250A, and the vapor then passes through several baffles to a chimney. The baffling system ensures the source does not have a direct line of sight to the substrate because it has been found that spitting of large particles by the source causes pinholing and thereby shorts. The evaporation oven is mounted in a large, bell-jar vacuum system shown in Figure 2.2. This system is designed as a resistance boat evaporator and the contacts have been reconfigured to accommodate the SiO oven. The sample is mounted on a small copper plate that is attached to a rotating motor directly above the chimney of the boat. The sample is spun at a slow rate (20-30 RPM) to ensure even coverage. The whole system is pumped using a turbo pump and can achieve base pressures of 4-6 X10‘6 Torr. The current on the oven is slowly ramped up over a 5 minute period until the desired current of 235-240 Amps is reached. During this period the shutter is closed and the sample is not spinning. After the boat has been at the desired current for a few 21 minutes, the sample spinning motor is turned on and the shutter is open. The thickness of the deposition is measured using a crystal film thickness monitor (FTM) which is placed just above the sample. With a current of 23 5-240 Amps and a source-sample distance of 18cm, a deposition rate of 35-80 A/sec is achieved. Thus to achieve the desired SiO thickness of 3500-5000A, the shutter is left open for 60-100 seconds. This short evaporation time is important because longer evaporation time could heat the sample and melt the photoresist. If the photoresist edges are not sharp, it can be difiicult or impossible to lift off after the evaporation. To prevent further substrate heating, the samples are put in thermal contact with a copper plate; but if the evaporation time is too long, even the copper plate will overheat. Film Thickness Monitor (FTM) Spinning Motor Shutter Control Shutter Sample on Copper Plate SiO Oven Figure 2.2: SiO Evaporation System 22 Using the R D. Mathis SiO sources produces high quality films provided the underlying multilayer is clean and smooth. The Appendix will discuss the results of resistance measurements made on films made with the SiO oven and with an open source evaporator. Test samples outlined in Chapter 3 will show that, with carefiil monitoring of the deposition parameters, the desired resistance characteristics can be achieved. Removal of Photoresist, Ion Milling and Top Nb Contact Pad Deposition The photoresist mask which served to protect the top Nb pillars during the RIB process also prevents this same layer fi'om being coated with insulating SiO. Once the SiO layer is added to the sample, the photoresist is removed to create shafts or vias in the insulating layer into which we sputter the top Nb contact pads. SiO evaporated on top of the photoresist is taken away when the photoresist is removed, leaving exposed Nb. To remove the photoresist from the sample, it is placed in a test tube of acetone for approximately one minute. This step dissolves the bulk of the photoresist. To ensure clean removal, the sample is usually “squirted” with acetone and blown dry with nitrogen This step dislodges extra residue in the vias. It is extremely important that the exposed Nb pillars be as clean as possible before sputtering the contact pads. Any photoresist residue or other impure layers left on the exposed areas will impede the superconducting contact between the top Nb pads and the Nb pillars. To ensure total liftofi‘, the sample is cleaned in the RTE using the same descumming oxygen plasma as before. This thirty second etch cleans ofi‘ the remainder of the photoresist left on the Nb. 23 Two methods have arisen to deal with the oxidized Niobium left after the photoresist is cleaned ofi‘. For samples with no capping layer ion milling is an important step that can ensure good superconducting contact. Upon exposure to the atmosphere, Nb immediately forms an oxide which does not superconduct, and exposing the sample to an oxygen plasma in the RIE undoubtedly compounds the problem. Although sputtered Nb can penetrate some of this top layer, it does not break through all of it. Hence it is necessary to ion mill the exposed Nb for a short amount of time to remove some of the oxidized Nb before we sputter on the top contact pads. Samples not capped with gold are put into a small ion milling chamber. This turbo pumped system contains an ion mill and a small magnetron sputtering gun and can be pumped down to 2x10"6 Torr which takes approximately four hours using only a small turbo pump. After pumping down, a regulated flow of Argon is bled into the chamber and the ion mill is turned on. The sample is ion milled (500 volts acceleration and 5 mA beam current) for 30-45 seconds. At the settings used, the ion mill etches at about 8-15 A/sec depending on the material being milled. It is equally important to keep the ion milling short in duration. Unlike RIB, ion milling is not selective in which materials is etches off and ion milling too long could lead to erosion of the SiO insulating layer. Ion milling could even knock ofl‘ SiO atoms and deposit them on top of the Niobium pillars, making the surface even more impure. Immediately following the ion milling, the argon flow is increased and the top Nb contact pads are sputtered on the sample through a contact mask. As mentioned before, these large Nb top pads make it easier to attach leads to the sample. Because the chamber 24 has a base pressure of 2x10" Torr or better, is filled with purified argon, and the sputtering gun takes only a few seconds to warm up, there is not suficient time or oxygen for a thick Nb205 layer to form. The contact pads are made to be approximately 2500A thick, and this takes about 5 minutes at 200 Watts of power. The finished sample is removed from the system following the sputtering of the top contact pads and checked at room temperature with an ohmmeter to verify good contact. Because of the unreliability of the ion mill to properly clean the surface while keeping the SiO untouched, a new method has been developed. With the recent addition of a fifth sputtering gun to the UHV sputtering chamber, it is now possible to deposit a capping layer of gold to the surface of the Niobium immediately after the top Nb layer is deposited. Gold does not oxidize in the atmosphere and therefore protects the Nb. Also, a thin layer of gold in contact with the Nb will go superconducting at liquid Helium temperatures by the proximity efi‘ect. Therefore a superconducting contact can be achieved without the use of an ion mill. In this case, the samples are put back in the large four-gun system, pumped overnight to a pressure of 3x10" Torr, and Nb is sputtered through contact masks to make the contact pads. Using the large system gives the advantage of lower base pressure and therefore higher quality Nb. This Nb has a higher superconducting critical current and therefore allows more current to be passed through the vias during measurement. The next chapter will discuss measurements made on a few samples fabricated using this entire process. Because of the complex nature of the fabrication and our relative inexperience with many of the tools involved, a few steps were tested individually 25 before the full combination of fabrication techniques was applied to a sample. These step- by—step tests served to define and adjust sample and deposition parameters referred to in this chapter and are discussed with some detail in the appendix. 26 Chapter 3 -Samples and Measurements This section will discuss two samples made using the process described in Chapter 2. . Both samples are gold-capped samples that were not ion milled before deposition of top Niobium contact pads. In these samples the multilayer is replaced by a 20 or 40 nm layer of cobalt (capped with the 20 nm of copper.) This single layer system is easy to study and allows us to ignore the complexity of any multilayer efl‘ects in our early measurements. All other parameters are as discussed in Chapter 2. Details of Sample Physical Parameters Two types of sample were created for final measurement: A two-pillar l-mm- square contact sample and a 3-pillar 75 umx75 um-square sample. In both cases the Nb/Co/Cu/Nb multilayer was sputter deposited using the CPP 1mm-wide stainless steel contact masks. The two-pillar sample is outlined in Figure 3.1. This sample has two large lithography holes 1mm. wide placed across the multilayer strip. The multilayer CPP area is determined by the size of the hole made. This sample has three top contact pads sputtered on top of the insulator with a middle pad that does not make any connection to a pillar. This is used to test the integrity of the SiO layer The second type of sample is a 3-pillar sample exactly the same as the ones outlined in Chapter Two. The nominal pillar dimensions are 75x75 pm, but the actual area may be smaller due to a little undercutting. The geometry is shown in Figure 3.2, but it is 27 important to note that for easy illustration purposes the dimensions of the pillar have been exaggerated so it is visible in the drawing. Special Solder Contact " Top Nb Contact Pad Figure 3.1 : 2-Pillar 1mm Sample Figure 3.2 : 3-Pillar 75pm Sample 28 2-Pillar Sample : 820-6 The actual physical characteristics of 2-pillar sample number 820-6 are summarized in Table 3.1. The size of the hole is determined by Dektak scanning the pillar afier lifiofi‘ (Step E in Figure 2.1) and taking an average of the width of the hole where the SiO is only 250A or less off the bottom of the depression and averaging three scans. These scans of the vias are in good agreement with measurements of the PR/Au/Nb pillars left on the sample after the RIE stage (Step C in Figure 2.1). Since we scan the samples prior to Nb pad deposition to ensure good lifiofl‘, measuring the vias seems the logical method for determining sample area. SiO thickness is also the average of three scans of the film edge at different parts of the sample. All errors are the largest difi‘erence between the mean value and an individual scan. The SiO-layer resistance measurement is also included in this table. The SiO resistance is determined at room and liquid He temperatures by attaching leads to the center contact and the base of the multilayer and measuring with both an Ohmmeter and 4- probe resistance. The area measured is approximately 1.6 mm2 and, in the case of this sample, resistances were too high to measure at liquid He temperatures. The SiO film resistance of this sample goes up when it is cooled. Table 3.1 - Physical Characteristics of Sample 820-6 Lithography Hole Length Pillar 1: 1021i12 um Pillar 2: 1034118 urn Lithography Hole Width: Pillar 1: 1041i23 um Pillar 2: 1024i15 um Sample Area: Pillar 1: 1.06i0.04 mm2 Pillar 2: 1.0mm mm2 SiO thickness: 5149i183 A Resistance of SiO layer Room Temp: 200i20 KS2 Liquid He Temp: > 200 M!) 29 Figure 3.3 shows a graph of resistance vs. current at 4.2°K for sample 820-6. The two curves represent the resistance of two l-pillar-to-base measurement and a 2-pillar in series measurement. Recalling the current transport discussion Chapter 1, we see that one-pillar measurements can be made on this 2-pillar sample if the current is sent from one pillar to a special solder contact on top of the multilayer (shown in Figure 3.1) and voltage is measured between the pillar and the other pillar. The mean resistances for Pillars 1 and 2 are 8.10:h0.12 n!) and 8.28:1:0.05nfl respectively while in series the resistance is 16.65:|:0. 12 n9. The sum of the two pillar resistance measurement is consistent with the measurement of the series resistance as it should be and sample shows stable resistance measurements over a range of 1-100 mA. l6 14 12 Resistance (rt-ohms) 10 Iljlrllrrllrlrfim" I ? u 2 Pillars in Series 0 Pillar 1 0 Pillar 2 X Pillar 1 + Pillar 2 ,Minlrnr1rlalrmrlm4‘ 10'2 Current (Amps) fl q Figure 3.3 Resistance vs. Current Plot for Sample 820-6 30 3—Pillar Sample: 823-3 Unfortunately, due to a number of problems with liftoff and the Reactive Ion Etching system, no three-pillar samples have been constructed that have all three pillar contacts working. The photoresist liftofl‘ process and oxygen plasma have left residue on most three-pillar samples that leads to a very high resistances. Repairs to the RIE will most likely solve this problem (see the Appendix) and Sample 823 -3, the only 3-pillar sample run on the newly repaired RIE, has shown promising results in at least one pillar that cleanly lifted off. Table 3.2 summarizes its physical characteristics. Area is also determined by scanning the hole in both directions three times. Table 3.2 - Physical Characteristics of Sample 823-3 Lithography Hole Area: Pillar 1: 73.713 um x 74.1:31 mm = (5.46 10.44) x 10'9 m2 SiO thickness: 4884i63 A Figure 3.4 shows a graph of resistance vs. current at 4.2 K for sample 823-3. The mean resistances for Pillar 1 was 1333:0003 u!) and the readings are consistent fi'om SOuA to SOmA. Measurements at 7 SmA and lOOmA cannot be made in the SQUID system on this small a sample because it was not designed to handle voltages at such high CUITCIIIS. 31 1.4 C : A b r 1.35 I. .j 3 I _ ii _,tLl trii t1 - g 2 ti ; v 1.3 r -: 9 : : E 1.25 E. .; 1.2 ' lo" 10‘ 10'3 10'2 10 ‘ Current(Amps) Figure 3.4: Resistance vs. Current Plot for Sample 823 -3 Analysis of Resistance Measurements Using independent measurements on Cobalt made previously by this group, we will now try to look at the conductance per unit area or AR. of our samples. AK which is simply the total resistance times the sample area is the quantity of interest in CPP-GMR measurements because measurements all involve a wide range of areas. For CPP samples it is simple to predict both the zero field resistance and the GMR of a sample using a basic model that adds the resistances of each layer and interface in series. For a single layer of Cobalt, assuming the Copper and Gold are superconducting by the proximity efl‘ect, we can write the AR. as [5]: ARt=2ARNbICo+pCotCo (3-1) Here peak;o is simply the resistivity of our sputtered Cobalt layer times the thickness. The first term is the contribution of the two Nb/Co interfaces on each side of the Co film. 32 From previous independent measurements of Nb/Co/Nb films, we know that 2ARWC°= 6i] a2 m2 and that pa(, = 68:1: 10 n!) m [5, 11]. Therefore by substituting into (3.1), we get AR. = 7.36d:1.2 in m2 for our 20nm Co samples. Now we look at our two measured samples. We have seen that the resistance measurements have very small uncertainties and are stable over a large range of current. Therefore, as is the case with present CPP samples being made, the area contributes the primary error in our measurements. Therefore we shall look at AK IR and compare it to our Dektak data. For 820-6 we have resistances for Pillars l and 2 as 8.10i0. 12 n!) and 8.28:1:0.05nQ and this corresponds to pillar areas of 0.91:h. 15 mm2 and 0.89115 mmz. These numbers are a little lower than the approximate 1mm2 Dektak size, but the measured values are within the large tolerances of the predicted areas. For 823-3 we have a resistance for Pillars 1 of 1.333i0.003 it!) and this corresponds to a pillar area of (5.51i0.88) x10'9m2. This number is very close to the (5.46 $0.44) x 10'9 m2 measured by the Dektak for this sample area. Current Density Issues It is important to look at current densities as the sample size decreases. As the sample area decreases higher current densities may drive the sample pillars into the normal regime although none of the samples measured thus far has had any problems superconducting at 100 mA or less. We will take a brief moment to explore critical currents and look at values and size limits. 33 Consider the geometrical situation whose cross section is represented in Figure 3.5. Here we have made our conduction contact circular instead of square, and we have idealized the top contact pads as large circular planes. In this case a circular pillar of radius R is connected to a top contact plane of a set thickness d which we assume is much larger than the penetration depth 2. When potential is put across the top Nb superconducting plane current will only flow along edge of the plane to as deep as the penetration depth A. Also, by symmetry the current will flow radially inward toward the pillar and then down. To explore this problem we will look at two flow densities. We will define in-plane flow as J I ,and flow through the via as, Ji. We will look at their relative magnitudes and explore possible number for each. 142m Figure 3.5: Cross Section of Current Flow from a Nb Plane to a Nb Pillar 34 Assuming that the flow along the superconductor is radial and to a depth of 71. and assuming that flow in the superconducting pillar is uniform over the same depth, we can define current densities for input current i at a radius r from the center as: J I = i/21rr). and Ji=i/1r(R2 —(R-A)2). For R>>A, which is the case here, we have Ji=i/21rRk. So at r=R, J I = JL as it should to conserve current flow, and J I is at its maximum. Thus we should look at 1...... = i/ZrtRk. By approximating our pillar in sample 823-3 as a circular shaft of diameter 75 pm (this is the closest the parallel current gets to the center and thus maximizes J I and also underestimates the area), we get Jm = 2.12 x 105A/cm2 at SOmA. This is well below the critical current density for sputtered Niobium in our cryopumped system which has been measured as Jc ~ 5x106 A/cm2 [12]. On the other hand, at it’s maximum density in a 1 um radius pillar the current density is approximately equal to Jum = (i(Amps))(1.6x108)/ cmz. Thus a current in excess of 30 mA will likely cause Jm to be greater than Jc for a l-um— radius pillar. Therefore it appears we must be careful when we go to smaller areas to ensure that J“...x does not exceed Jc. This approximation is for Nb in the presence of no magnetic field and measuring some GMR samples can require fields well in excess of 100 gauss. These high fields could push the critical current down significantly. Also, it should be noted that Niobium sputtered in the ion milling system is of lower quality and has a lower critical current. Thus, the need for magnetic fields further compounds the issue of critical current dependence. 35 However, most of our samples will not experience any critical current problems for two reasons. First, many or our early GMR studies with l-um-scale Nb contacts will use perrnalloy F-layers which only require 10-20 0e fields. Secondly, we must keep in mind that the resistance of our sample scales like the inverse of the area and our SQUID measuring system has a limiting sample voltage of around 100 nV. Thus we must have (AR.)J’i SIOOnV where J ’i is the perpendicular current density in the multilayer. So for our 75 umx75um samples we obtain J ’15] .4x103 A/cmz, a value that is independent of area A. Ifthe pillar diameter of this sample were reduced to a 2pm diameter, we would have Jms 7x105 A/cm2 which is well below 1,. Hence, we anticipate no dimculty with reduced superconducting critical currents because it is the measuring system that limits our value for i. 36 Chapter 4 - Issues and Future Directions Developing a Consistent System As stated in the introduction, this is work is just the foundation for the development of a consistent process. Numerous problems (many of which are documented in the Appendix) have already been solved, and present work is being done to update a number of other steps: The installation of an 810 boat into the small ion mill system will be completed soon. This system will have a longer source-sample distance, better control of current and a much lower base pressure. The latter may improve the adherence of SiO films to the sample. This system will also allow ion milling prior to evaporation to clean and roughen the sample. This system can also monitor the film thicknesses more accurately. Numerous repairs have been done to the RIE which have solved the plasma problems (see Appendix on RIE etching.) The addition of a mask aligner to the cleanroom will allow easier and more reliable methods to make small, sharp samples. This system has better masking and exposure control. With the addition of all these new processes and the progress that has already been made, sample fabrication should become routine in a short time. When this process is implemented, it will allow study of some interesting systems. The system most likely to be studied first is the microfabricated CPP Exchange-Biased Spin-Valve. 37 The Spin Valve A diagram of a CPP Exchange-Biased Spin-Valve can be seen in Figure 4.1. This system consist of 4 layers wedged between the Niobium leads. The layers are, in order, an antiferromagnetic layer (usually iron-manganese), a ferromagnetic layer, a nonmagnetic spacer layer and a top ferromagnetic layer. The antiferromagnetic layer serves as a “pinning” layer and holds the magnetization of its neighboring ferromagnetic layer in one direction. With the proper post-deposition annealing, the bottom ferromagnetic layer magnetization is pinned and will not rotate in reasonable fields. The magnetization of the top “free” layer rotates with the field and can be aligned parallel or antiparallel to the magnetization of the pinned layer causing an MR change. The CPP spin-valve, which has already been fabricated and studied here at MSU, has several unique properties that make it an ideal sample for rnicrofabrication. [13]. Using the new process, lithographed top Nb contacts can be placed on top of the sample that have lateral dimensions much less than those of the actual spin-valve. Thus the CPP current flow will occur in a highly localized region of the spin-valve structure First, the spin valve is a low-field system that exhibits high MR. A suitably thin sample has a saturation field on the order of 10 Oersteds, and this low field will not significantly lower the superconducting critical current values discussed in Chapter 3. Also the layers in a spin valve are thin and small in number and this makes the device easier to grow. External Magnetic Field Figure 4.1 : CPP Exchange-Biased Spin-Valve with Small Current Leads 39 Most importantly, the spin valve is a popular device in industry because it has a low switching field. Spin valve GMR heads are becoming the industry standard in the hard disk arena, and many groups are exploring microfabricated read heads. By making localized CPP measurements on these devices we could gain insight into how these devices work at a basic level as well as study some unique effects. For example, with the addition of small CPP contacts, domain wall movement in the free layer would be observable in these devices by gradually increasing the field. This type of measurement could explore the fundamental nature of the ferromagnetic layers in the system. Conclusions Although some adjustments need to be made to existing equipment, we have demonstrated both the feasibility and the advantages of making CPP samples with micron- sized superconducting contacts. These samples open up a host of new avenues for study by simply modifying existing CPP structures. Giant Magnetoresistant (GMR) multilayer samples have many device applications and are a unique study of an inhomogeneous system. These samples show large changes in resistivity in the presence of an applied field. Studying these multilayers in the CPP direction allows determination of important electron-scattering parameters in the bulk of the layers and at the interfaces. We demonstrated the many advantages of small scale superconducting measurements in Chapter 1. Small samples approaching ferromagnetic domain sizes are 40 useful in studying unique small-scale efl‘ects as well as allowing multiple measurements per multilayer sample. By continuing the use of superconducting contacts, we do limit ourselves to measurements at temperatures less than 4.2 K, but we also maintain uniform current densities and small contact resistance not seen in other microfabricated CPP samples. The measurements outlined in Chapter 3 show that stable and predictable results can be achieved and that the reduction in size does not limit the current enough to make stable micron-scale superconducting measurements impossible. These samples show no current dependence and agree, within error, with theoretical calculations of AR. Also, as calculations Showed, currents are only limited by the voltage maxima of our highly- sensitive SQUID measuring system and not by superconducting critical current even as we go to micron sized contacts. Finally we outlined a simple system, the exchange biased spin valve, that could be studied using the new sample fabrication techniques. This system, which is popular for sensing applications, has never been studied in the CPP direction at the micron-level. By putting small contacts on the spin valve, magnetic domain-wall movement could be studied in the free layers of the system and this could lead to greater understanding of the fundamentals of this unique device. Problems with the process are outlined in the Appendix and, to some extent, in Chapter 2. These problems are all easily corrected with future modifications to the systems involved in fabrication. Most of these modifications are already underway on 41 various deposition and etching tools, and these repairs will lead to a consistent fabrication process for small-scale superconducting CPP samples. Appendix 42 Appendix - Test Samples and Resulting Fixes Desirable Parameters in a Complete Sample In order to be able to measure the CPP resistivity of the multilayer with confidence, a number of things must go right. The desired result of all the processing done on the top Nb layer is to have a superconducting pillar of well established area that is in intimate contact with the top of the sample. The top contact pads must also be in intimate contact with the Nb pillars, and they have be large enough to allow easy voltage and current connections that are electrically isolated from neighboring contacts. Although this seems simple enough, we must have control over several things simultaneously for this to happen. First and foremost we need the SiO insulating layer to be a reliable electrical insulator. After the sputtering of top contact pads for soldering, it is the SiO layer that prevents this Niobium fi'om making contact with the exposed Copper top of the multilayer. Ifthe SiO layer fails in any way to electrically insulate, then the sample has no definable geometry and resistivity determinations become impossible. Therefore we should try to have a film that over the entire contact pad area has a resistance of more than 1000 times the pillar resistance. The second major measurement issue lies in the superconducting paths. Remembering that current densities must be uniform in CPP measurements, it is important that there be a continuous superconducting current flow from the top contact pads through to the top surface of the multilayer. This superconducting contact must also be stable at reasonably high current densities for GMR measurements. So the Nb-Nb or Nb- .— 43 Au-Nb interface on the top of the sample has to be fiee of any impurities such as photoresist scum or Nb205 layers. Finally the removal of layers in the RE must be complete and must not affect underlying layers. It is essential that the RIE removal of the unwanted top Niobium layer be complete or else the area of the top Nb pillars becomes undefined. To have a well defined geometry, the etching must also leave the photoresist-protected pillars and not affect their size or shape. The top copper layer must protect from the etch, leaving the underlying multilayer unaffected by the SFG. What follows is a brief item-by-item description of test samples and problems they isolated. Much of this section is also more qualitative than quantitative in nature and only a few numbers have been included where they were deemed useful. On the other hand, this is where, by far, most of the work has gone and therefore it bears some documenting. (i.e. It is intended to make sure that history does not repeat itself.) Silicon Monoxide Deposition When properly grown, a thin layer of SiO (30-40 nm) serves as an excellent electrically insulating layer with resistances in the MD range. The problem with SiO is that if it is evaporated incorrectly it has a tendency to produce a large number of pinholes and free silicon, making reproducible results difficult to obtain. Therefore developing a process for growing consistent SiO insulating films has been a major part of the development work. Present samples use a commercially made boat, but older samples were made using a small evaporator with a bafiling system. Because many test samples 44 were made using this system, I have included a brief description of this evaporator and the early problems with silicon monoxide layers. SiO sublimes in a vacuum at temperatures around 1100°C and high quality films can be quickly deposited at temperatures between 1200°C and 1300°C. Because silicon monoxide sublimes instead of melting or evaporating, the source is subjected to spitting which causes pinholes and defects in the film. As a result, high quality SiO films which have high resistances and no pinholing cannot be achieved by evaporating with an open source. Others have found that using a boat or chimney design that eliminates the direct line of sight between the source and the sample will greatly reduce the spitting and pinholing that lead to lower quality films [14]. SiO was originally deposited onto the samples using a Luxel Radak I evaporator. This evaporator heats a small (1” High and 0.4” in diameter) Alumina crucible to temperatures of up to 1500°C using simple radiating coils that surround the crucible. The power controller system for the evaporator contains both a temperature and a current controller that allow precise setting of temperature and current limits. By setting the temperature and limiting the current to 2 or 3 amps, the source can be slowly heated for 15 minutes under a closed shutter until the proper deposition conditions are met. The evaporator is mounted in the same chamber as the ion mill described in Chapter 2 . As mentioned before the entire system can be pumped down to pressures below 10‘6 Torr using the turbo pump. Iflower pressure or faster pumping is necessary, the small nitrogen trap on the system can be filled to help remove water vapor. For these particular samples, the nitrogen trap was not used. 45 At first films were deposited directly from the open crucible. These films were of very poor quality, having low electrical resistance and poor adherence to the substrate. To minimize pinholing in our system, we constructed a small baffle that is placed inside the ceramic crucible and contains only indirect paths from source to substrate. A diagram of the baffle can be seen in Figure A. 1. I/ . \_I"\l \ \ |L[\ I F I ,I I Figure A.1: Evaporator Crucible with Baffle 46 The bafile is machined out of graphite and then coated with boron nitride paint to make it chemically inert. The painted baffle is then baked dry in the evaporator for 10 minutes at 1290 °C. With the baffle in place the evaporator will deposit SiO onto substrates at a rate of 12-17 A/sec at a temperatures between 1230-1275 °C and a pressure of 3-5x10'5 Torr. Unfortunately, even with the bafile in place the results are inconsistent and dificult to control, and, as a result, the evaporator was abandoned in favor of a commercially produced boat. Figure A.2 shows a basic sample used to test SiO. This sample has two Niobium strips sandwiching a SiO film. Samples were grown on both silicon and sapphire substrates. Top Nlobium Contact __~ /SiOInsulator\ I Bottom Nrobium Strip \ Substrate \ Figure A2 : SiO Test Sarrple To produce more consistent results on future samples, it became necessary to purchase a commercial fumace to make SiO films. A smaller version of the oven 47 described in Chapter 2 was used at first but later the system was switched to the larger 80-22. This fumace is much larger and requires high current leads but it does consistently produce high quality fihns with a higher depostion rate. Films measured with all the sources are outlined in Table A.1 Table A.l - SiO Films - Resistance Measurements Sample #’s Source Thickness lmm-square 1mm -square Resistance Resistance At Room At 4.2 K Temp 011096-020296 Open Evaporator l400-3300A 70-500 (2 0* - 10 (I, 021396-081496 Baffle Evaporator 2100-5600 A 1509-101“) 0* - 20 Mo 099096412696 Small SiO Oven 600-5100 A 3009—1001(5) 20 (22001149 112696-Present Large SiO Oven 3000-7000A IKQ-IMQ loco->200Mo * Samples showed superconducting pinholes with critical currents in the mA range. Known and Possible Problems With the SiO Films Several problems existed in past films that required some adjustment of deposition parameters, and they consist of: Pinholing and Spitting: Many samples had serious problems with unseen holes on their surface that led to poor resistance of the film. Most of this was reduced with the addition of the commercial oven. 48 Poor Adherence: This continues to be a problem with some films, although most of the SiO covered by the contact pads appears to be protected from cracking and peeling. The SiO ovens should be used at a base pressure of better than 5x106 Torr, and this is often difficult to obtain in the large evaporation system. The addition of a boat in the ion mill chamber should solve this problem by allowing a lower base pressure. Also the fixing of the RIB (discussed later) will help to de-scum the surface better. Surface or Trapped Dirt: Figure A.3 show an SEM of a top Nb strip deposited on an SiO film. The large holes in the system appear to run all the way to the substrate. (There is no white conductor seen at the bottom of the holes.) This probably means that trapped gasses and dust particles may gather on the substrate during the initial deposition and escape during one of the next pump down cycles. During SiO deposition, samples are heated and subjected to a low pressure simultaneously, and this could help trapped particles migrate to the surface. These large holes on the SiO are coated inside during final Nb sputtering, shorting out the sample layers. Many of the samples which had bottom contacts sputtered in the small system had this particular problem; and after the samples are lithographed, they cannot be cleaned with solvents until the liftofl‘ occurs. This was never seen as an issue but the addition of the cleanroom may have helped to some extent. Holes may still arise occasionally but they appear to be avoidable with more carefiil substrate cleaning and deposition techniques (such as using the large, cryopumped system). 49 FIGURE A.3: SEM Image of Holes in SiO Covered Samples Lithography and Superconduction Test Samples Figure A.4 shows the samples used to test SiO films that have been lithographed. This sample has two top strips with one maldng contact through a via and the other testing the integrity of the SiO. Lithography holes are about 90m x 90 um square. Lithography and Superconduction Problems A few lithography and superconductor lead problems have arisen: Clean liftofi‘: This problem has mostly to do with poor SiO oven control and bad RIE etching. Ifthe RIB etch is having difliculty etching the Nb top layer, it may take several extra minutes to clean it away. This eats away at the photoresist and can cause it 50 to be only 400 or 500 nm thick at the end of etching. If a 500 nm film of SiO is then deposited on top, the sample will not liftoff properly. Also if the SiO deposition rate is too slow, the sample will heat causing the resist will flow and liftofi‘ fails to occur. Top Niobium Contact - Lithography Via \1 . ' SiO Insulator \ Bottom Niobium Strip. ” Substrate \ . Figure A.4 : Lithography and SiO Test Sample Clean Nb under the PR after liftoff: It is critical that the Nb be completely free of PR after liftoff. This problem has also been remedied with RIE improvements. Low Tc Nb: This has only been an issue on a couple of occasions in the ion mill system and is never a problem in the large UHV sputtering system. The RIE Many of the liftofi‘ and etching problems occurred due to Nitrogen and Air leaks in the RIE. These large leaks have been repaired by Baokang Bi, and the system has 51 improved dramatically. The SF6 plasma now etches at twice the rate it had previously. Oxygen plasmas appear to clean better as well. Still the SF6 etch can be a problem. Some sample require high power (130 Watts or more) to begin etching the Nb, even if there is not a gold cap. This may be due to residue or oxides that need sputtering off, but it still poses a hazard to photoresist on the sample if higher power is used for long periods of time. 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