PLACE IN RETURN BOX to remove this checkout from your record. To AVOID FINES return on Of More data due. DATE DUE DATE DUE DATE DUE Wfi MSU Is An Affirmative Action/Equal Opportunity Institution ORBITAL PARAMETERS AND SEYFERT GALAXY TYPES by Karl Erwin Hoisch Jr. A THESIS Submitted to Michi on State University in partial ent of the reqmrements for the degree of MASTER OF SCIENCE Department of Physics and Astronomy 1991 ABSTRACT ORBITAL PARAMETERS AND SEYFERT GALAXY TYPES by Karl Erwin Haisch Jr. The rate of pairing of Seyfert galaxies is explored by utilizing a sample of 79 Seyfert. galaxies selected from the “Catalog of Seyfert Galaxies and Related Objects” by N. Kaneko. Using computer simulations and data from the CfA Redshift Catalog, the fraction of Seyfert galaxies found in pairs or groups is observed to be significantly higher than that found in many previous investigations. The corrected pairing rate lies between 60 and 70 % for bright companions. This study supports the suggestion by Kollatschny and Fricke that many Seyferts reside in groups. Seyferts appear to have pairing rates similar to those for a sample of nearby normal spiral galaxies. An excess of projected angular momentum values was observed for the Seyfert pairs, im- plying the Seyfert companions are more bound than control companions. No evidence for Seyferts having a significant population of elliptical companions as compared to normal spirals was observed. In addition, no evidence that the physical separation between Seyfert 1 galaxies and their companions differs from that for Seyfert 2’s. ACKNOWLEDGEMENTS I would like to thank my advisor, Dr. Susan Simkin for suggesting this problem and for her support and guidance during my graduate study. I am also grateful to her for reading and correcting the manuscript. I would also like to thank Debbie Benedict for taking the time to listen when problems were encountered. It was greatly appreciated. Finally, I would especially like to thank my best friend, Susan Shotkin for her encouragement and support through the last few years. Her understanding and kind words helped make the completion of this work possible. iii TABLE OF CONTENTS Page List of Tables ................................................................. v List of Figures ................................................................ vi Chapter 1: Introduction and overview of previous work ......................... 1 Chapter 2: Analysis of galaxy pairing ......................................... 12 I. Seyfert companions from the CfA catalog ...... ' ................. 12 II. Comparison with Non-Seyfert pairs ............................ 16 III. Analysis of results in section II. ............................... 27 IV. Angular Separation ......................... . .................. 36 Chapter 3: Morphology of the companions for Seyfert and control galaxies ..... 41 Chapter 4: Further analysis of galaxy pairing ................................. 44 Chapter 5: Conclusions ....................................................... 57 List of References ............................................................ 59 iv LIST OF TABLES Pase Table 1: Table of Seyferts from list of Kaneko ................................. 13 Table 2: Statistics of companions for Kaneko Seyferts ......................... 16 Table 3: Mean Number of Companions (25 runs) .............................. 19 Table 4: Average velocity and pair average for 25 runs ........................ 26 Table 5: Comparison of morphologies of Seyfert and control companions ....... 42 Table 6: Companion number breakdown (20 runs) ............................ 54 Table 7: Companion number breakdown ...................................... 56 Figure 1: Figure 2: Figure 3: Figure 4: Figure 5: Figure 6: Figure 7: Figure 8: Figure 9: LIST OF FIGURES Page Plot of multiple pairs to the Seyfert galaxies of Simkin (1990). Note that the companions of the Seyfert 2’s lie closer to their host than for the Seyfert 1’s .................................. 11 Velocit distributions of the CfA and Cases A, B and E. Also plotte is the velocity distribution of the Seyferts ................... 21 Plot of the mean number distribution of companions found for the ensembles in Cases A, B, D and E. Also plotted is the mean number distribution of the Seyferts ....................... 23 Plot of the mean number distribution of companions found for the ensembles in Cases A, Cl, E and F. Also plotted is the mean number distribution of the Seyferts ....................... 25 Number distribution for all companions in Case E ................... 29 Number distribution for multiple companions in Case E ............. 31 Plot of “projected angular momentum” for the Seyferts and Case E ............................................................ 33 Number distribution of companions of Seyferts and Case E with total an ar momentum < ZOOOIcms'l s kpc. There is an excess 0 low J values for the Seyferts as opposed to the control sample ..................................................... 35 Plot of projected separation against radial velocit difference for each Seyfert alaxy and its closest companions. o evidence for a kinematic distinction between Seyfert 1 and Seyfert 2 galaxies is observed ................................................ 38 Figure 10: Plot of the companions with the smallest “projected angular momentum” in Case E ............................................ 40 vi Figure 11: Velocity distribution of the Seyferts. The Virgo cluster is included .......................................................... 46 Figure 12: Velocity distribution of the Seyferts. The Virgo cluster has been excluded ..................................................... 48 Figure 13: Histograms of the apparent magnitude of the companions for the given cases. The apparent magnitudes of the companions at greater velocities are fainter as is expected ...................... 51 Fi 14: Hist ams of the absolute m 'tude of the com anions for 8“" the gen cases. The absolute‘rsnflgnitudes of the gompanions at larger velocities are brighter due to their greater distances ......................................................... 53 CHAPTER 1: INTRODUCTION AND OVERVIEW OF PREVIOUS WORK I. Introduction The majority of galaxies we observe are ordinary galaxies which show little ac- tivity beyond what is expected for a collection of stars and gas. In a small percentage of observed galaxies, however, there is violent activity well beyond the norm. Seyfert galaxies, a particular class of active galaxy, emit strongly in the radio, infrared and X-ray. Unlike ordinary galaxies, which have a spectrum consisting of a thermal con- tinuum plus absorption lines, Seyferts exhibit a nonthermal continuum plus emission lines. Seyfert galaxies can be classified into two types depending on their emission spectra. Type 1 Seyferts have very broad H I, Be I and He II emission lines with full widths at half maximum (FWHM) on the order of 1 to 5 x 103kms“. The forbidden lines, like [0 HIM/M959, 5007, [N II]AA6548, 6583 and [S H]AA6716, 6731 have FWHMs of order 5 x 10’kms‘1. The forbidden lines, therefore, are broader than the emission lines in most starburst galaxies. Type 2 Seyferts have permitted and forbidden lines with approximately the same FWHMs, typically of order 500kms‘1. This is similar to the FWHMs of the forbidden 2 lines in Seyfert 1’s. Seyfert 2’s also possess relatively strong [0 III] emission lines, with [0111p 5007/HB _>_ 3. There are, however, lower-ionization Active Galactic Nuclei (AGN) called Low- Ionization Narrow Emission-Line Regions (LINERs). These can be distinguished from starburst or fill galaxies in that LINERs have relatively strong [0 I] and [5 II], and seem to be photoionized by the same type of hard spectrum as other AGNs. LINERs, however, seem to have a smaller ionization parameter, I‘, which is the ratio of number densities of ionizing photons [ f 01'3"] to free electrons. This sets the general level of ionization (Osterbrock 1989). In it’s most general sense, an ”active galaxy” refers to those few percent of all galaxies which display an anomalous energy output from their nuclei compared to that from. a ”normal” galaxy. It is generally accepted that this activity arises from the interaction of matter with a supermassive black hole with a mass of ~ 103 — 10’°M@. The problem which exists is in ”fuelling” the AGN. This is a two-fold problem; we need to know what the fuel source is and how the fuel is transported to the black hole. In this work, the question of fuel transportation is addressed, with a focus on companion galaxies acting as possible mechanism in sustaining nuclear activity. II.Overview of previous work Almost a decade ago, the morphological similarities between patterns seen in Seyfert galaxies and those produced by gravitational forcing led to the suggestion that Seyfert activity might be fueled by material inflow induced by either a central bar or a perturbing companion (Simkin, Su, and Schwarz, 1980). More recent theoretical 3 calculations suggest that such a feeding mechanism may involve a central bar-like structure even if initially induced by the tidal effects of a companion galaxy (Noguchi, 1988a,b). The recent literature on the prevalence of Seyfert galaxy companions, however, is somewhat confusing and, at initial glance, contradictory (Byrd, et al., 1987, Dahari, 1984, 1985, Fuentes-Williams, and Stocke, 1988, Keel, et al., 1985, Kennicutt, and Keel, 1984, Kollatschny and Fricke, 1989, Petrosian and Turatto, 1982, 1986). Most studies find either a weak correlation between excess companions or none at all. All of these studies involve complex (and incommensurate) selection criteria. Most authors have attributed their disparate conclusions to selection effects (op. cit.). It would be instructive to look at the literature in greater detail. Dahari (1984) has examined the region of the sky between -45 deg _<_ 6 S 90 deg and z 5 0.03 for companions of 103 Seyfert galaxies, 18 of which were marginal or uncertain Seyferts. The redshift limit was chosen so that cosmological evolutionary effects would be umimportant. Dahari searched the Palomar Observatory Sky Survey (hereafter POSS) plates for possible companions within three times the major axis to the Seyferts (S=3D). This criterion was chosen specifically to avoid finding multiple companions. 15% of the Seyferts had physical companions, compared to an upper limit of 3.1% for the control sample. Calculating a factor denoted Q, which is the gravitational interaction strength between two galaxies, Dahari found that 7.5% of the Seyferts have very close companions, as opposed to 1% for the controls. Q will be large for close and large companions. 4 One hundred sixty seven systems of interacting and asymmetric galaxies were observed spectrophotometrically by Dahari (1985) in the range 4700-7100 A . Results were compared with a sample of isolated galaxies. N o Seyfert nuclei were found in elliptical or dwarf irregular galaxies. An excess of Seyfert nuclei among interacting spirals was observed at the 90% confidence level. This became statistically significant (98%) when only strongly interacting spirals were included. Byrd et al. (1987) found (unlike Dahari) that Seyferts are more likely to have close and/or more massive companions to perturb them, rather than simply being more likely to have companions. Using the list of Dahari (1985) as their sample, surroundings more distant than S=3D were studied using different catalogs. 12/14 Seyferts were found to have probable companions and 7/12 are confirmed by their radial velocity. They conclude that 19/26 (73%) or even 24/26 (92%) of Dahari’s Seyfert sample have companions. This seems to indicate that tidal interaction may be the predominant cause of Seyfert activity. Fricke and Kollatschny (1988) analysed 113 galaxies: 15 groups around Seyfert galaxies and 9 control groups around non-Seyfert galaxies of the same morphological type. Membership in these groups was confirmed spectroscopically. It was found that on average near the Seyfert galaxies, companions are more active (strong emission-line activity) than further out. They interpreted this in terms of interactions of closer companions with their Seyfert galaxy. Fuentes-Williams and Stocke (1988) have measured the density of galaxies within 1 Mpc of 53 Seyfert galaxies chosen from the list of Weedman (1977) and 30 control galaxies chosen from the CfA redshift survey. The selection criteria used were: 1. 6 Z -10 deg 2. Ibnl Z 20 deg 3. 0.009 5 I. S 0.05 Criterion 1. was chosen so that the galaxies were accessible on the POSS plates on which measurements were made; 2. allowed for the avoidance of areas of high ex- tinction and confusion with foreground galactic objects and 3. excluded members of the local supercluster and less luminous but significant galaxies. The controls matched. the morphology, absolute magnitude and redshift distribution of the Seyferts. They found that the Seyferts didn’t possess a clear excess of luminous (M . S -18) com- , panions relative to the control sample of normal spirals. No statistically significant difference was observed between the Seyfert and control samples in any of the quan- tities measuring local galaxy density. When companion galaxies with diameters less than 15 kpc. were included, the Seyferts showed a statistically significant excess of companions, however this significance was less dramatic than found by Dahari or MacKenty. Using the same selection criteria as Dahari, MacKenty (1989) constructed a sample of 51 Seyfert and 51 control galaxies from the Markarian and N GC catalogues, and compared their environments. He found that 71% of the Seyferts had apparent companion galaxies within 10 galaxy diameters as opposed to only 26% for the 6 controls. Since no explicit correction for background noise was made, the true fraction of companions will be lower in both samples by similar amounts. MacKenty also found a higher fraction of Seyfert 2’s had close companions than Seyfert 1’s, however the statistical significance is marginal. In addition, he found that the non-Seyfert Markarians had the same frequency of companions as the Seyfert Markarians. Heckman (1989) expressed several possiblities for reconciling the differences in the results found by Fuentes-Williams and Stocke with those of Dahari and MacK- enty. These are: 1. ”Bad Luck” at the 2-30’ level. 2. A true excess of companions to Seyferts exists, but only for intrinsically faint companions. 3. The' stronger excesses of companions found by Dahari and MacKenty are (in part) artifacts of the way they defined a control sample. 4. An excess of close companions may be stronger for Seyfert 2’s than for Seyfert 1’s. Kollatschny and Fricke (1989) systematically studied the occurrence and qual- itative properties of Seyfert 1 and Seyfert 2 galaxies as a function of the galaxy environment. They selected 242 galaxies from the Catalogue of Quasars and Active Nuclei (Veron and Veron 1989) with the criteria: 1. m, 515 7 2. Listed as Seyfert 1, 2 or 3 3. 11...; S 2000121'ns'1 The environments of the Seyferts were inspected on the POSS and ESO/SRC plates. A search for companions was made out to 0.5 Mpc. A companion was defined as having a size between 20-200% the Seyfert size. The galaxy density within an environment of 500 kpc radius was considered. No size dependence of morphology on density class was observed. They concluded that a suitable group environment provides only a necessary condition for the development of Seyfert activity which in addition requires favorable conditions in the host galaxy itself. MacKenty et a1. (1989) have investigated the morphologies of the Markarian sample of 1500 UV excess galaxies and their environments using the 20 minute V plates obtained for the construction of the Hubble Space Telescope Guide Star Cat- alog. They find that the type of nuclear activity present in the Markarian sample is not dependent on either the morphology or the local environment of the galaxy. An independent analysis of the material in many of these papers (Simkin, 1990) seems to suggest an excess of nearby companions for Seyfert 2 galaxies, but not for Seyfert 1 galaxies. On the other hand, two of the cited studies show no significant difference in excess companion density between the two Seyfert classes (Byrd, et al., 1987, and Kollatschny and Fricke, 1989). Both of these latter studies, however, deal with small numbers of objects. In addition, all of the studies use different criteria to define the term “companion.” 8 An indiscriminant compilation of all of the data for objects with cz S 4000 Isms“, taken from all of the studies noted above, seems to suggest that Seyfert 1 galaxies are found preferentially in wide pairs while Seyfert 2’s have companions which are closer (Simkin, 1990). This is shown in Figure 1, where most of the Seyfert 2 galaxies appear to lie within 100 Kpc of their companions while most of the Seyfert 1’s are found at distances beyond 100 Kpc (with Ho=100). If this effect is real, it would explain the apparent deficiency of paired Seyfert 1 galaxies found in those studies which selected only companion candidates within a few galactian diameters of the target Seyfert. Using a galaxy diameter approach to find companions may bias the number of‘ companions found if the mean diameters of the galaxies in the samples differ. That is, if one sample has a mean galaxy diameter that is larger than another, the sample with the larger mean galaxy diameter will have a greater number of companions associated with it. An approach using galaxy diameters would be better suited for potential tidal effects. Chapter 2 outlines the use of velocity and physical separation as constraints on determining companionship to the Seyfert galaxies. This gives a physical basis for defining companionship. A comparison with non-Seyfert pairs is discussed. In Chapter 3, the morphologies of the companions to Seyfert and control spirals is discussed. Fuentes-Williams and Stocke (1988) found a nonnegligible population of ellipticals as companions to Seyfert galaxies as opposed to mostly spiral companions for a control sample of normal spirals. It is demonstrated that no evidence was observed for Seyferts having an overabundance of ellipticals as companions compared to a sample of normal spirals. In Chapter 4, the question of galaxy pairing is readdressed with a focus on the frequency of pairing given different selection criteria. Also discussed are the results of multiple simulations using randomly selected control samples. Chapter 5 summarizes the results found in this study. 10 Figure 1: Plot of multiple pairs to the Seyfert galaxies of Simkin (1990). Note that the companions of the Seyfert 2’s lie closer to their host than for the Seyfert 1’s 11 BEE: mafia + IL coo cam can can 2: ._._.1-..._. .._q...dn.q.-co_.. I a r .. «hum .— r _hum - Locum:— .._.._...._...._...._...._.... O 2?; (nos/um) squ 63. coo CHAPTER 2: ANALYSIS OF GALAXY PAIRIN G I. Seyfert Companions from the CfA catalog To investigate more rigorously the apparent differences in results, possibly due to selection effects, found in the studies listed in Chapter 1, a sample comprised of 79 Seyfert galaxies was selected from the “Catalog of Seyfert Galaxies and Related Objects” by N. Kaneko (see Table 1). This was chosen to include all Seyferts with cz _<_ 4000 Isms" and excluding the Virgo cluster. The ratio of Seyfert 1’s to Seyfert 2’s in this sample (approximately 1:2, Table 2) is similar to'that found for nearby, volume limited samples of Seyfert galaxies irrespective of their status as companions (Simkin, Su, and Schwarz, 1980). After experimenting with the various criteria used to characterize “companions” in the studies noted above, the following selection rules were adopted to identify pos- sible physical pairs for these Seyferts from amongst all other galaxies with known redshifts in the CfA catalog: 12 13' Table 1: Table of Seyferts from list of Kaneko Object N 424 N1052 N1068 N1097 M1066 N1241 N 1358 N1365 N1386 N1566 N1808 N2110 MK3 N2273 0722-095 MK1210 N2639 N2691 0942+098 N2992 0945-307 N3031 N3081 N3079 N3185 N3227 N3281 1034+061 N3312 N3393 N3516 N3718 N3783 Sy type NHNHNNNHHNNNNNNHNHNNNNNNN rs N HHHNHNN RA 1 9 9.8 23837.0 240 7.1 24412.0 25649.0 3 848.0 33112.0 33142.0 335 0.0 41854.0 5 6 0.0 54948.0 6 948.4 64538.4 72234.4 8 127.0 840 6.0 85130.0 94248.8 94317.0 94528.4 95130.0 95712.0 95836.0 101454.0 102048.0 102936.0 1034 0.0 103441.4 1046 0.0 11 322.8 112948.0 113630.0 De£_ V, (km/s) Dim (’) -382056 3496 2.2 1.1 - 828 6 1475 1.8 1.0 — 01331 1153 9.0 8.0 -3029 0 1275 5.0 4.5 363718 3600 1.0 0.5 - 9 7 0 2168 3.3 2.2 - 51530 4013 2.0 1.5 -3618 0 1652 7.0 3.2 -3610 0 924 2.0 0.8 -55 4 0 1487 13.0 9.0 -3734 0 977 10.0 7.0 - 718 0 2311 0.7 0.5 71 311 3900 0.5 0.4 605416 1842 3.6 2.4 - 934 5 2400 1.8 1.6 51522 3900. 0.2 0.2 5023 0 3226 2.0 1.5 3944 0 4048 1.6 1.0 95048 3600 1.1 0.9 -14 549 2305 1.1 0.5 -304257 2500 1.6 0.6 6918 0 350 26.0 14.0 -2235 0 2413 1.1 0.9 5555 0 1114 8.7 1.6. 2156 0 1218 2.0 1.2 20 7 0 1138 6.5 4.5 -3436 0 3460 2.1 0.6 6 9 0 3600 0.6 0.4 -271814 2863 2.5 1.0 -245347 3730 4.0 4.0 725020 2602 2.1 1.8 5321 0 987 11.0 5.0 -3728 0 2550 0.9 0.8 14 Table 1 (cont’d). Object N 3786 MK745 N3982 N 3998 N 4051 N 4117 N4151 N4253 N4258 N 4278 ' N4507 N4594 F312 N4968 N5005 N5033 N5077 1331-234 1333-340 MK270 N5273 N 5347 N5427 N 5506 MK670 N5643 N5728 Sy Type H NNNHNNHNHNHHNNNHNHNHHNI—IHNN RA 1137 4.9 113720.6 115353.0 115520.9 12 036.4 12 512.0 12 8 1.1 121555.6 121630.0 121736.2 123254.0 123724.0 1238 9.0 13 424.0 13 836.0 1311 9.2 131652.8 133151.2 1333 1.8 133941.2 133955.1 1351 5.4 14 049.0 141042.0 1412 0.2 142728.0 1439360 171355 5524 0 554355 444835 4324 0 3941 2 30 526 4735 0 293331 -3938 0 -1121 0 -362920 -232440 3719 0 365130 -122342 -232526 -34 228 675536 355421 3344 0 - 54726 - 258 0 265849 -435712 -17 2 0 Dec IV, (km/s) 321111 2723 3000 1188 1028 710 958 962 3876 449 643 3523 1128 3300 2957 1022 892 2823 2600 2300 2700 1089 2335 2730 1753 1700 1180 2834 Dim (’) 2.2 1.1 1.0 1.0 2.4 2.2 3.0 2.5 6.0 5.0 2.5 0.9 7.0 6.0 0.9 0.9 22.0 9.0 3.5 3.5 1.0 0.9 6.0 2.5 0.7 0.7 2.5 1.4 6.3 3.0 11.5 5.5 1.0 0.9 1.1 0.6 1.3 0.7 0.6 0.6 2.8 2.3 1.7 1.4 1.2 1.1 2.0 0.5 1.0 1.0 2.1 2.0 2.0 0.9 15 Table 1 (cont’d). Object N 5899 N5929 N5953 N6217 N 6221 N6300 14870 N6814 N6890 F348 15063 N7213 15201 N7314 N7 450 N7 496 N7 582 N 7 590 N7 672 Sy Type M NNNNHNNHNNNHNNNNNN RA 151312.0 1524169 153212.0 1635 0.0 1648260 171217.0 1932460 193954.0 2014460 203324.0 204812.0 22 612.0 2217560 2233 0.0 2258160 23 7 0.0 2315360 231612.0 2324568 Dec 4214 0 415041 1522 0 7818 0 -59 8 0 -624554 -6556 0 -1027 0 -445748 -501550 -5716 0 -4725 0 -4617 0 -2618 0‘ -131114 -4342 0 -423836 -4231 0 12 635 V, (km/s) 2554 2550 1983 1370 1478 1107 852 1552 2419 2400 3402 1769 915 1430 3100 1657 1576 1509 4010 Dim (’) 2.8 1.2 1.0 0.9 1.7 1.3 3.6 3.6 6.2 5.0 7.1 5.3 2.2 1.2 1.3 1.1 1.4 1.2 0.7 0.6 4.4 3.0 2.5 2.5 14.4 7.9 3.0 1.0 1.6 1.6 2.1 1.2 8.0 3.0 1.9 0.6 0.5 0.4 l6 c2,“ - cramp] S 600 Isms"1 and physical separation 5 720 kpc. An upper limit of the physical separation of 720 kpc was selected based on measure- ments of Schneider and Salpeter (1989). They constructed a detailed model in which they traced orbital parameters for a' full population of galaxy pairs from the time of their formation, at which time they would have been expanding with the Hubble flow. It was observed that an upper limit of the physical separation of 720 kpc is a naturally occurring quantity. The characteristics of candidate pairs chosen with the criteria listed above are shown in Table 2. Table 2: Statistics of companions for Kaneko Seyferts Galaxy Type Sy1T2‘ (90) Syl (%) Sy2 We) Total Sample (oz 5 4000 Isms") 79 (100) 26 33 53 67 Number with Companions 61 77 22 85 39 74 Number with 2.1 Companions 46 58 20 77 26 49 II. Comparison with Non-Seyfert pairs To assess the significance of the results in Table 2, various tests were devised to estimate the probability that a suitably chosen “random” sample of galaxies from the CfA would exhibit a similar companion density. These are described below: 17 CASE A: An ensemble of 25 sets of 79 galaxies was constructed from objects chosen at random from the CfA (with the only restriction that their radial velocity be less than 4000 Isms"). The Virgo cluster dominates the velocity distribution at lower redshifts and strongly biases towards finding companions. It has, therefore, been excluded in this analysis. The CfA was then searched with the same technique as was used to identify Seyfert companions, using each simulated set in place of the original Seyfert list. The mean number of companions found for these sets is shown in Table 3 and the distribution in this number is shown in Figures 2, 3 and 4 respectively. The velocity distribution of this sample is (as expected) similar to that of the CfA (Figures 2A and B). CASE B: To assess the possibility that galaxies with velocities chosen “at random” from the CfA catalog exhibit more than average clustering, an ensemble of 25 sets of 79 galaxies was constructed from objects chosen at random fi'om the CfA with the further restriction that the radial velocity of each galaxy chosen match that for its corresponding Seyfert to within 50 Isms". The velocity distribution for this case and the Kaneko Seyferts with Virgo excluded is shown in Figure 2C. Using the same search technique as above, yields the mean number of companions for the galaxies in this ensemble shown in Table 3 and the corresponding distribution plotted in Figure 3. The companion density is slightly higher for this case than for the unconstrained random sample. 18 CASE C: To test the possibility that the areas surounding nearby Seyfert galaxies have been surveyed more extensively and thus have a higher percentage of measured red- shifts than areas not graced by Seyferts, the following tests were set up: a. C1: Catalog limit = 4000 Isms" The CfA catalog was searched for all galaxies with measured redshifts less than 4000 Isms" in a conical solid angle of 6 deg, centered on each Kaneko Seyfert. Of the 163 objects which fit these restrictions, 24 fit the criteria for ‘pairing’ with the Kaneko Seyferts. The remaining 139 (distributed over 40 fields) were then used to construct an ensemble of 25 sets of 40 “random” galaxies which were analyzed for pairing as before. This simulation yielded a significantly lower. percentage of “pairs” than did either Case A or Case B (Table 3, and Figure 4). b. C2: Catalog limit = 6000 Isms" The CfA catalog was then searched for all of the galaxies with measured redshifts less than 6000 Isms" in a conical solid angle of 6 deg, centered on each Kaneko Seyfert. Of the 229 objects which fit these restrictions, 24 fit the criteria for ‘pairing’ with the Kaneko Seyferts. The remaining 205 (distributed over 52 fields) were then used to construct an ensemble of 25 sets of 52 “random” galaxies which were analyzed for pairing as before. This simulation again yielded a significantly lower percentage of “pairs” than did either Case A or Case B (Table 4). This, along with C1 above, 19 suggests that galaxies in the Seyfert fields are not over-represented in the catalog. Table 3: Mean Number of Companions (25 runs) Galaxy Type Sy1+2 Kaneko Seyferts 61 Case A (Random) 49.2 . Case B (restricted V,) 52.8 66.8 18.3 70.4 34.5 65.1 Case Cl restricted sky positions 53.3 67.5 22.9 72.5 30.4 64.2 Case 02 restricted sky positions 35.3 44.7 15.7 57.3 19.6 (38.) Case D An ensemble of 25 sets of 79 galaxies was chosen at random from the CfA with the restriction that the morphology and inclination of each galaxy match that for its respective Seyfert. The velocity was constrained to v, S 4000Isms" for the controls. The CIA was searched for companions as before. The results for the average velocity and pair average is shown in Table 4. The average velocity is higher than that for the Seyferts. Case E Again an ensemble of 25 sets of 79 galaxies was selected at random from the CfA, in this case matching morphology and recessional velocity to within 600Isms". The average velocity and average number of pairs is shown in Table 4. The velocity and number distributions are plotted in Figures 2, 3 and 4. It is apparent from Figure 2 that the velocity distribution for this case is not as good a match as that for Case B. This is due to the fact that the velocities of the controls in Case B were matched 20 Figure 2: Velocity distributions of the CfA and Cases A, B and E. Also plotted is the velocity distribution of the Seyferts. 21 m 9.de 3...... $2,595.99 E03? as. g g- 8: a g g g. 08— o 1 \.\\\ \k\\\ .x..\\\.1m. H\\\\ .\\\\.\\\\x\\\\.x.V..x\x. n1 \ tt.\\x\\ " \.\\\\ l...‘ H1 Axl- \.\\\\\\\. .«\.\\.\\\\. l - \ .31...“ . we“ I w-" m. .8 6. .me n. v\\\ m .H 53...... m. ..................1. :3 T. w card” :3 .m :88 alt-II. E al.-ll ......................8 .._................... 08. g g gu o g g g g— a rs..14...q........_:.1uuo 3..........-.-:....“1. .1.1 1 1 11 1 . . .1.11..1.1. r11 .1 . ....._.... .1 1. W..- .1 L n .1. 1 .8358. 1... n. fall... 1.. can”. guns. ..............1.......... ......._.............. 22 Figure 3: Plot of the mean number distribution of companions found for the ensembles in Case A, B, D and E. Also plotted is the mean number distribution of the Seyferts. 23- mzouamfioo 4:3 mmmzbz or so om maaeaom oxenovm m @903 ow 2! d s s to d s u d A I. ”.0— . .II‘.I.I.-. IJ.M.I.I .I. I.FI.I.- x l4.I. .I.’ I I.I. I n .14! I 1 3|...- » 1.1. .1.1.1 1.1. .1.1. 11.4. v.1 1.. . . .1 1 .1.1...v..111 .1..1, ...... 1 1. -.II... . . .I.I.~ r... 3..... . I :vnu ’s’s’H’.’.1. I [al./al.,.‘e ’e’.’ ’0’.‘ Isle/.Jlo’II/o 1.Iu1m . .I I. 1.1.I.Im Ifolse 1o (:3 .4 NOLIJIHRLLSICI to s-l om 24 Figure 4: Plot of the mean number distribution of companions found for the ensembles in Case A, C1, E and F. Also plotted is the mean number distribution of the Seyferts. 25- 9492453400 4:3 mmmfiDz cm cv . - _ «6.31 , wgmflwnfl ..1.. .. “3... l 1% - Lflubnnnnv .../1.1%.-.. 1. _ m.....~.. . . ..... 09.1.9 rl ..HYIL ...... ..1/w ...... U...“ H “Nu“.nnun. 1 xx. 1 «v.0. 1 m omoo :11 1 maaoaem 33:62 1 .m undo l 1 l1 #0 Gmdo 11111 1 w ”5503 . l 4 Omdo l r _ _ _ _ _ _ . _ _ _ _ _ _ _ _ _ _ _ _ NOLLDGIHISICI 26 to within 50kms" of their respective Seyferts, whereas in this case a velocity range of 600Isms" was allowed. This produced a smearing of the three peaks found in the Seyfert velocity distribution. The velocity and pair average match that for the Seyferts very well. This was concluded to be the correct control sample in modelling Seyfert companionship. Case F In order to examine the effect of morphology on finding companions, an ensemble of 25 sets of 79 galaxies was chosen at random from the CfA which match their respective Seyfert in recessional velocity but have a large difference in morphology. In this case, elliptical galaxies were selected. See Table 4 and Figure 4 for results. Case G The same analysis has been done here as in the previous case, but now the morphologies were selected to be late type spirals. The results are shown in Table 4. Table 4: Average velocity and pair average for 25 runs Case Avera e 1:, pair average A 25 5 49.7 B 2131 52.8 CI 2690 53.3 C2 3508 35.3 D 2321 60.04 E 2176 60.16 F 2180 66.4 G 2096 55.56 Kaneko 2131 61. 27 111. Analysis of results in section II. Number distributions for Cases A, B, D and E and Cases A, C, E and F are plotted in Figures 3 and 4 respectively. Again, it is concluded that Case E was the best match for the Seyferts and is the correct control sample to use when modelling the Seyfert pairing rates. The lower average pair values found in Cases A, B and C is postulated to be due to a combination of: 1. The higher mean velocity in Case C2 implies that there are fewer high velocity galaxies in the CfA catalog. 2. Random picks with random morphologies include late type spirals which yield fewer pairs. The Seyfert type distribution for Case E is plotted in Figures 5 and 6 respectively. Figure 5 shows all companions while Figure 6 plots only multiple companions. Also shown is the distribution for the Kaneko Seyferts. It is concluded that the distribution of single pairs is the same for the Seyferts and controls, BUT there may be a deficiency of multiple pairs for the Seyfert 2’s and an excess for the Seyfert 1’s. The “projected angular momentum”, J, for the pairs in Case E was then ex- amined. Plotted in Figure 7 is the distribution of “projected angular momentum” for pairs with the minimum J. There appears to be an excess of low J values for the Seyfert pairs as opposed to the control pairs. The total number of companions for the controls and Seyferts is plotted in Figure 8. The average number of Seyfert pairs with J 5 2000 km/s*kpc is 24 as compared to 13.8 for pairs in Case E. The probability 28 Figure 5: Number distribution for all companions in Case E. 29 \ _ A \\\ \ \\\\\ \\\ 3:18 .2223“ \\\§§§\\§§§\\1 ,_ . .... \§\\\\ \\\ \§§\\ \-\\\\\§§ _ -48.; --.. 4.x\\\\§\\\\\\\\\ \\\\\ \ \\\ \\ _ Lax»; .. \\\\\\ 00 \\\\\\\\\\V _ >.. >335; \ _ m 8:. _ 1-1 I * " _ >-' L—_I m _ _ m _ 1-1 ._ _ :3 co _ 1:- .~ I: _ 1 I 1 l 1 1 1 l 1 1 1 s 8 ° NOIIflHRIlSICI 50 30 NUMBER with COMPAN IONS 20 10 30 Figure 6: Number distribution for multiple companions in Case E. 31 PR2 Ee’.}-’ ...?" ’ I c ’. P ~74 I" 50 4O 30 20 1- Figure 6 .-.-'q ’.-.-’-.i" ’ ” I‘ 'I ’ ’ D ’ .”' I . ’ .I .’ . . ’ s . ‘ . r’ [’0 I ’ .I . I .l’o I .I.’ ...o’o-rl7c’ . ’ .0 o . ’0 I . I .0 c I . v ’ ' ’ . I e I ’ . . s I I ‘ I I ' . I s I I ‘ I . I I s I I ° I , ° ’ o s I.’ s I ".’ . ’ .’ s I I'.’ . ’ .’ e I ’ -.'.W-.7°"I. '0’. /.o’o I o ’I.. . /.o’0 I . ’I.". /.c’s A I’. ’ ...”. l”.”s .I’a ’0.”. I .I’c I’e”..”. ’ .I’O I . ’0.”0 ’0’ ' . o . ’ ° ' . g . I s . ' s . ‘ Llcs-I-eJ" I ’ ' s’s / ' 0 I ' I 0’. / ° 0 I ‘ I 0" /“1 I s ’ . I I’ e I . . I I s ’ . . ’ ‘ °"1"1."1. 1."I-”°1"’-‘ I, . ’ . I 0”. I "’.’ I, ' I 0”. ’ “’I. I . ’.o”. ’ o’ -(-‘.s‘o-’s-”o‘e‘s"/’e’ . I” I.”. ’f’,. ’I .../.- .’ . . I. ’II I I’..’ ’.. ’0 ’ I v ’ .l s I I. f I .I o I " I A ”‘0‘. s'd-e-o‘l.’0 . .' I o .‘F 1 ’1' 1 . , ' s 1 . ' . V 1 I - , 1 n‘e‘e Ids-0' ' o I > | - -l _1 d m _- NUMBER with COMPANIONS 10 0 60 I o 0 <11 NOLLQHIHISICI 32 Figure 7: Plot of“ pr oected angular momentum” for the Seyferts 11:3 CueE 33 cocoa 23.53502 £49024 Dahomnomm ocom coco can; seem a Eu llTllIlllll-Illlll figs} \\ \. ES QR ¢ -\ ‘ ‘ o er\ V\|\\ \ \ \ \ .... \ ‘ k \ \ \ \ t\ L\\\\ | l 1 '3' Eganoolnd 92 > I_( H .I c H 030 ...... .... 353% I H .l m h gamma how ouoaam m>< .. _________________CH NOLLHGJHLSICI 34 Figure 8: Number distribution of com anions of Seyferts and Case E with total angular momentum < 2000kms"1 :- kpc. There is an excess of low J values far the Seyferts as opposed to the control sample. 35 Aoaxtflaé 83.2... £3 .02 3o... ow on om cg 1 hem ego—BM m>< F I Eofinoolud no“ .332:me m 0.2—ma cm on NOLLflERLLSICI 36 that this occurs by chance is less than 4%. This implies that the companions to the Seyferts are different in some respect to those for the controls. One possibility is that the companions of the Seyferts are more bound than the control companions. IV. Angular Separation Converting to projected physical separation using a distance based on H. = 100, the Seyfert galaxy pairs were examined for any evidence of a difference in radial separation as a function of Seyfert class (such as appears in in Figure 1). No such distinction was found. Plotting projected separation against radial velocity difference for each Seyfert galaxy and its closest companion gives the results shown in Figure 9. Again, this plot shows no evidence for any difference in projected separation between Seyfert 1 and Seyfert 2 galaxies. Figure 10 plots the pairs with the smallest J values. Note the resemblance to Figure 9. Since the data in Figure 1 represent a compilation of multiple pairs subject to incommensurate selection effects, while those in Figure 9 represent only closest pairs from a much larger sample with uniform selection, it was concluded that there is no evidence for a kinematic distinction between Seyfert 1 and Seyfert 2 galaxies. 37 Figure 9: Plot of pro ected se aration against radial velocity diiference or each Seyfert galaxy and its closest companion. No evidence for a kinematic distinction between Seyfert 1 and Seyfert 2 galaxies is observed. 38 SEE: mafia com com cam c3 _.qu—___—_-__._ - w E. w «Em 0 V1. "hum X- a... 3“ a a; * + ____—__-——_ -__——- co“ _ _ r as a a 0.5m:— w $3 m L 9 com ccv con (ass/ant) sqo A 39 Figure 10: Plot of the companions with the smallest “projected angular momentum” in Case E. 4o_ EEaé mag com com can can 2: an o c _ _ _ _ q _ _ _ _ _ _ _ . - . _ . _ _ _ i . .. m _ _ _ _ H. . _ _ I. can w. * L .I , 2:. .. m Em C _ b _ _ _ _ _ — _ _ _ - _ — _ _ _ -. . _ _ . _ — _ — - _ _ _ cam (ass/um) sqo A CHAPTER 3: MORPHOLOGY OF THE COMPANIONS FOR. SEYFERT AND CONTROL GALAXIES Fuentes-Williams and Stocke (1988) have measured and compared the galax- ian environment around their sample of Seyferts and control spirals. Measurements were made using the two-dimensional Grant measuring engine at the Kitt Peak Na- tional Observatory on the blue copies of the Palomar Observatory Sky Survey. They . considered a circle of 1 Mpc projected radius centered on each Seyfert or control and measured only those galaxies whose sizes were greater than about 1/4 the size of the central galaxy. Morphologies of these galaxies were classified as either spiral or elliptical and a rough determination of Hubble types for galaxies with small angular diameters ($10 arcsec) was made simply by looking at apparent ellipticity. It was observed that there was a nonnegligible population of ellipticals as companions to the Seyferts as opposed to mostly spiral companions for normal spiral galaxies. To investigate this effect in greater detail, a sample of 51 normal spiral galaxies was constructed using the CfA redshift survey with as 5 4000kms'1. The control sample was matched with the Seyfert sample so that the only differentiating 41 42 characteristic was nuclear activity. To be precise, a good match was sought between redshift, morphology and inclination to the line of sight. A search for companions was performed in the same manner as for the Seyferts. The Virgo cluster is excluded in this analysis as it will bias the results in preferentially finding elliptical companions. The morphologies of all companions for the Seyferts and controls were found using the NASA Extragalactic Database through the IRAS Processing and Analysis Center (IPAC). Morphologies were able to be determined for 277 of the Seyfert companions and 192 of the control companions. The results are shown in Table 5. Table 51 Comparison of morphologies of Seyfert and control companions Morphology Seyfert Number We) Control Number 0 Spiral - 156— 56 ~—‘112 58 so 71 26 65 - 34 Elliptical 29 11 18 (9) Spiral + Ellip. 185 67 130 68 Spiral + $0 227 82 177 E92 No evidence for a significant population of ellipticals as Seyfert companions as op- posed to control companions is observed. One possibility is that many of the ellipticals observed by FW-Stocke were really 80’s mistaken for ellipticals due to their rough determination of morphologies. The Seyferts do exhibit 2.5 times more SO’s than ellipticals as companions. 50’s (or lenticulars) are smooth and featureless, like ellip- tical galaxies, but obey the exponential surface-brightness law characteristic of spiral 43 galaxies. This is given by: I(R) = Ioezp(-R/R4), where R4 is the disk scale length. The surface-brightness profiles for most ellipticals, on the other hand, are fit by the Rm or deVaucoulers law, I (R) = I (0)ezp(-IcR°°") E I.ezp{-7.67[(R/R.)°"‘ - 1]}, where the effective radius R. is the radius of the isophote containing half of the total luminosity and I. is the surface brightness at R. (Binney and Tremaine, 1987). This approach to determining morphology may eliminate the effect observed by FW- Stocke. The lack of a significant population of elliptical companions around Seyferts seems to suggest that the similarity in Seyfert and control environment, which is demonstrated in the following chapter, is real. The percentages of galaxies in a given location that are elliptical seem to decrease monotonically from the central regions of rich clusters to the ”field” (Dressler 1984). Had an overabundance of elliptical companions been observed around Seyferts, the environment of the Seyferts would have been expected to be of a higher density than that for normal spiral galaxies. A higher density environment around Seyferts was observed by FW-Stocke in their analysis because they found a significant population of ellipticals as companions to the Seyferts. CHAPTER 4: FURTHER ANALYSIS OF GALAXY PAIRING In order to examine the frequency of pairing of Seyfert galaxies as opposed to non-Seyferts, the following tests were set up: CASE 1: MATCH T, s, i As an initial selection criterion, a program was constructed to search the CfA Redshift Catalog and retrieve those galaxies which matched their respective Seyfert in morphology (denoted in the CfA by deVaucoulers T notation), recessional velocity and inclination to the line of sight. Histograms both including and excluding the Virgo cluster were made. These are shown as Figures 11 and 12 respectively. This was done for reference in the later cases. Each Seyfert had a list of potential controls after this was done. From this list, the best match for the Seyfert was obtained and the CfA was searched for companions of these galaxies. The “best’? match refers to the galaxy which most closely matches the selection criteria (in this case, T, z and i). This definition applies for the following cases as well. The results are shown in Table 7. The number of control companions is observed to occur with relatively the same frequency as the Seyfert companions. CASE 2: MATCH z, i The CfA was again searched for possible controls matching recessional velocity 44 45 Figure 11: Velocity distribution of the Seyferts. The Virgo cluster is included. 46 GEE: 583m; oomé cccv came cccm comm occm Gang 2:: can I I __.EJHWWq.—qd._w...1_..q__....__... m\:§ 22m u ._o> .25 fifi mhflmmh —P__.—_——-L..———-—b——pn-———.—-——_—_—-_—-———-— am am cm 3. cm HEHNDN 47 Figure 12: Velocity distribution of the Seyferts. The Virgo cluster has been excluded. 48 figs: :83? ccmv accv coma econ ccmN can can— :9: can a __.-..__...q._.._...._..,.....q._...._-.-..E11 «>5. Sam 1 ...: .23 3 0.53.; .. @— cm on av _-ppL———-——--——-—————-—-—b————-—-_-——-- on HHHNIIN 49 and inclination. The best match for each Seyfert was chosen and the CfA searched for companions. The results are listed in Table 7. Again the frequency of companions occurring is the same as in Case 1 above. CASE 3: MATCH T, i Again the CfA was searched for controls, this time matching morphology and inclination to the line of sight. The velocity was constrained to within 6000lm'ns‘l and the average velocity of the sample was over IOOOIems‘l greater than that of the Seyferts. The best match for each Seyfert was selected and the controls searched for companions as above (See Table 7). The number of controls with no companions as opposed to the Seyferts has increased. CASE 4: MATCH i .The CfA was searched for controls as above, in this case matching only inclina- tion to the line of sight. The velocity restrictions were the same as in Case 3 above. Companions were found for the best match and the results outlined in Table 7. There are more galaxies-that were found to have no companions. It should be noted that the Virgo cluster has been excluded in the above anal- ysis, as it introduces a bias toward finding multiple companions. Histograms of the apparent and absolute magnitudes of the companions in each of the above cases were made and are shown in Figures 13 and 14 respectively. Each histogram has been normalized to 100 galaxies. As can be seen, the average apparent magnitude in the velocity constrained cases is brighter than for the unconstrained cases. The average absolute magnitude is brighter for the case matching T and i. This was due to the 50 Figure 13: Histograms of the apparent magnitude of the companions for the given cases. The apparent magnitudes of the co mdpanions at greater velocities are fainter as is expecte . 51 2 2%: 6'; 8 8 8 2 a. o o , a I L . L I I .I l l L: .l I .I l _l I. t- l I 18 r- l _I L - 8.213 .1!!! . .I l Pump—pn-n—b-r-n—nb-n—p-D-Pb-b-‘ ill! 8 I 8 a. a. o o udjqquuq—q .—-q.. ...fi—ququfl .I I. I I 1 l f l I L8 _I l _I l . L .. 4 I 18 .I I. l l . 3.13 «annals-al.! . l F-Pn—unun—bbbb—nnpb—pppn—F-pna a H H 3 an n no r _l L r L l #8 .. 8.313 nuns-nasal! L 1 L bh-n—nnnb—hnhP-bbt—nb-n—-hba ill: a E 3 a. an I no ru 1 I L l I... . A ru 1‘ r .. .. 51X. i} 1 fiP-nb-b-bb—hb-nPbb-n—--b—-P-bs 52 Figure 14: Histograms of the absolute magnitude of the companions for the given cases. The absolute magnitudes of the companions at larger velocities are brighter due to their greater distance. 53 3 95mg field: 8.. 8.. 2.. T o «dud-1‘. —fi-——-----. 1 L I L..- .. L .. L T ......lav .38;an . Dunn—nppn-b-pp—n-Fb—b-pn—D-P a field: 8.. 8.. 8n :1 a... an a quad—... - 0 v .. T 1 I 18 I 18 . lilo—v Haas-III} . ub-p—nnbn—bpub—bubb—pb-D-ptha tel .11 a: '1 .31 2| 3| ... dddd-dud ITWTTFIII'IIII i vaults Dunn-bP-n—h-nb-hn-b—bhDn-bh-b I I I I I I I I I I #1 I L ill .11 ‘1 '1 T a... a... CI Isa-allit- bLPb-bbbb-bbhh-n-bbeP-n—hbb Skulls fiiirrrtrl'Ufirl -uq-d—mjiI-Jl—I-Ij I I I IJLJ I I I I I I 54 average velocity of the companions being greater in this case. The greater frequency of zero companions for the unconstrained velocity sample is postulated to be due to a selection effect in that dimmer companions are not observed around the more distant galaxies. To obtain more significant results, the following test has been constructed. A program was written to select 20 ensembles of control galaxies for each Seyfert. The controls were selected at random from the lists constructed in each of the above cases. These ensembles were then searched for companions as before. A match for T, a and i was expected to yield the same results as in Case 1 above since there were very few controls possible for each Seyfert. For this reason, the above test was not done for this case. The above test was run for Cases 2 and 3 above. The results are listed in Table 6 below. Table 6: Companion Number Breakdown (20 runs) Match z,i Number with 1 Companion 11.5 (14) Number with Z 1 Companion 50 (60) Number with 0 Companions 21.5 (26) Match T,i Number with 1 Companion 14.2 18 Number with 2 1 Companion 38.2 48 Number with 0 Companions 26.7 34 Comparing the above results with those in Table 7, it is observed that there is 55 good agreement between the results. The discrepancy between the numbers for the case of multiple companions is due to the presence of the Virgo cluster in Table 6. If Virgo is removed as was the case in Table 7, the data would agree very closely. This suggests that no bias exists in selecting the best control match for each Seyfert and examining them for companions. Similar results are hypothesized for Case 4. The similarity in the pairing rates between the Seyferts and controls matched to the Seyferts in every respect except nuclear activity seems to suggest that tidal interaction with companion galaxies is not suficient on its own to sustain the fuelling of AGNs. In fact, a large-scale nonaxisymmetric disturbance of a galaxy, such as a stellar bar, appears capable of inducing global shocks, which drives the inflow of ' gas towards the center. Shlosman et al. (1989) have proposed that the gas which accumulates in the central kpc or. so as a result of the inflow in the stellar bar forms a disk which under certain conditions goes dynamically unstable and forms a gaseous bar. A condition for this instability was derived using a simple model, and argue that the resulting inflow can extend all the way in to the center (the inner ~ 10 pc.). It may be that companions could induce a stellar bar, at which time the above process occurs, but it is not necessary. 56 Table 7: Companion Number Breakdown Match T,z,i Galaxy Type Seyferts ‘70) Controls (75) Number with 1 Companion 12 19 11 18 Number with Z 1 Companions 34 55 39 63 Number with 0 Companions 16 26 12 19 Match z,i Galaxy Type Seyferts %) Controls (70) Number with 1 Companion 14 20 11 16 Number with Z 1 Companions ~ 40 57 39 56 Number with 0 Companions 16 23 20 28 Match T,i Galaxy Type Seyferts (%) Controls (70) Number with 1 Companion 14 20 1.1 16 Number with _>_ 1 Companions 40 56 32 45 Number with 0' Companions 17 24 28. 39 Match i Galaxy Type Seyferts %) Controls (95) Number with 1 Companion 13 19 9 (13) Number with Z 1 Companions 40 59 28 41 Number with 0 Companions 15 22 31 46 CHAPTER 5: CONCLUSIONS A sample of 79 Seyfert galaxies with as S 40001¢ms"1 and excluding the Virgo cluster was constructed from the ”Catalog of Seyfert Galaxies and Related Objects” by N. Kaneko. A search for companions to these Seyferts was then performed using the CfA Redshift Catalog. The statistical tests which have been run suggest that approximately 60% of the nearby Seyfert galaxies have bright physical companions. This is similar to the number of bright IRAS galaxies with companions (Lawrence, 1987). This study shows none of the kinematic orbital differences found in the published studies of Seyfert companions. It does, however, find a substantial excess of companions for both Seyfert 1 and Seyfert 2 galaxies and supports the conclusion of Kollatschny and Fricke that these objects frequently reside in physical groups. Number distributions were plotted for the various cases studied in Chapter 2, and it was concluded that a match for T and z is the correct control sample to use when modelling Seyfert pairing rates. There is also evidence that the distribution of single pairs is the same for the Seyferts and controls, BUT there may be a deficiency of multiple pairs for the Seyfert 2’s and an excess for the Seyfert 1’s. The “projected angular momentum”, J, for the Seyfert and control companions 57 58 was plotted and an excess of low J values was observed for the Seyfert pairs as opposed to the control pairs. This would imply that the companions to the Seyferts are different in some respect to those for the controls. One possiblity is that there are more bound companions for the Seyferts than the controls. Seyfert galaxies appear to have pairing rates similar to that for a sample of nearby normal spiral galaxies. This seems to suggest that companion galaxies alone are not sufficient to serve as a mechanism for prolonged refuelling of an AGN. Indeed, large-scale nonaxisymmetric disturbances of galaxies, such as a stellar bar, appear capable of inducing global shocks which drive the inflow of gas towards the central regions. The passage of close companions may induce such stellar bars, but as noted by Shlosman et al. (1989), this is not necessary. Finally, the morphologies of the companions for the Seyfert and control samples were compared in an attempt to reproduce the results of Fuentes-Williams and Stocke. They observed a significant population of elliptical companions around Seyfert galax- ies as compared to their control sample. An examination of the companions of Seyfert and normal spirals yielded no evidence for Seyferts having a nonnegligible population of ellipticals compared to the normal spiral galaxies, which implies that the similarity of pairing rates for the control sample matching T, z and i and the Seyferts is real. 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W., McLean, B.,and Simpson, C., IAU Colloquium No. 124. Noguchi, M., 1988a, M.N.R.A.S. 288, 635. 59 60 Noguchi, M., 1988b, IAU Collquium No. 96. Osterbrock, D. E., ”Astrophysics of Gaseous Nebulae and Active Galactic Nuclei”, University Science Books, 1989. Petrosian, A. R., 1982, Astrofizika, 18, 548. Petrosian, A. R., and Turatto, M., 1986, Astr. and Ap., 163, 26. Schneider, 5. E., and Salpeter, E. E., IAU Colloquium No. 124. Shlosman, 1., Frank, J ., and Begelman, M. C., prepfl'iu. Simkin, S. M., Su, H-J., and Schwarz, M. P., 1980, Ap.J., 237, 404. Simkin, s. M., 1990 IAU Collquium # 124 "llllllflllllllllllllls