COMPUTATIONAL PROBLEMS IN ABSTRACT ALGEBRA.

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402 List of participants PROFESSOR S. J. TOB<strong>IN</strong>, Department of Mathematics, University College, Galway, Eire. MR. A. L. TRITTER, University of Oxford Mathematical Institute, 24/29 St. Giles, Oxford, England. PROFESSOR H. F. TROTTER, Department of Mathematics, Fine Hall, Box 708, Princeton University, Princeton, New Jersey 08540, U.S.A. DR. A. WAGNER, Department of Mathematics, Queen Elizabeth College, 61-67 Campden Hill Road, London W.8, England. PROFESSOR G. E. WALL, Department of Mathematics, The University, Sydney, Australia. PROFESSOR K.W. WESTON, Department of Mathematics, University of Notre Dame, Notre Dame, Indiana 46556, U.S.A. PROFESSOR H. ZASSENHAUS, Department of Mathematics, The Ohio State University, 231 West 18th Avenue, Columbus, Ohio 43210, U.S.A.
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COMPUTATIONAL PROBLEMS IN ABSTRACT
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vi Contents E. KRAUSE and K. WESTON
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X Preface I am indebted to the auth
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4 J. Neubiiser 2.3.5. Added in proo
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8 J. Neubiiser Investigations of gr
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12 J. Neubiiser For 1 es 4 r, ws is
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16 J. Neubiiser Investigations of g
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Some examples using coset enumerati
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40 C. M. Campbell Some examples usi
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44 N. S. Mendelsohn for example, in
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48 H. Jiirgensen Calculation with e
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60 V. Fe&h and J. Neubiiser 2. The
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64 L. Gerhards and E. Altmann Autom
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68 L. Gerhards and E. Altmann Autom
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72 L. Gerhards and E. Altmann ni E
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76 W. Lindenberg and L. Gerhards Se
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80 W. Lindenberg and L. Gerhards Se
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84 K. Ferber and H. Jiirgensen The
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7 The construction of the character
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92 John McKay defining multiplicati
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96 John McKay Construction of chara
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100 John McKay In the table, c indi
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104 C. Brott and J. Neubiiser irred
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108 C. Brott and J. Neubiiser eleme
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112 J. S. Frame The characters of t
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116 J. S. Frame 3. The decompositio
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TABLE 5. The Z, character block for
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132 R. Biilow and J. Neubiiser Deri
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A search for simple groups of order
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140 Marshall Hall Jr. Simple groups
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148 Marshall Hall Jr. otherwise no
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152 Marshall Hall Jr. easily found
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160 Marshall Hail Jr. This leads to
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164 Marshall Hall Jr. b= (OO)(Ol, 0
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168 Marshall Hall Jr. 11. R. BRAUER
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172 Charles C. Sims THEOREM 2.3. Th
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176 Charles C. Sims has a set of im
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180 Degrc - No. Order t N (-63 Gene
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An algorithm related to the restric
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A module-theoretic computation rela
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192 A. L. Tritter expressed in the
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196 A. L. Tritter a question is mos
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200 John J. Cannon stack. The Cayle
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, I The computation of irreducible
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208 P. G. Ruud and R. Keown product
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212 P. G. Ruud and R. Keown TX wher
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216 P. G. Ruud and R. Keown 4. L. G
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220 N. S. Mendelsohn where it is kn
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224 Robert J. Plemmons such class [
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228 Robert J. Plemmons ! TOTALS Sem
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232 Takayuki Tamura 8” = 0B if an
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236 Takayuki Tamura Case ,Q = {e).
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240 Takayuki Tamura The calculation
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244 Takayuki Tamura We calculate46
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248 Takayuki Tamura Immediately we
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252 Takayuki Tamura Let U be a subs
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256 Takayuki Tamura TABLE 8. AI1 Se
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I The author and R. Dickinson have
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264 Donald E. Knuth and Peter B. Be
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Page 155 and 156: 300 Lowell J. Paige Non-associative
Page 157 and 158: 304 Lowell J. Paige We may lineariz
Page 159 and 160: 308 T(n) U(n) 0) [VI R-4 C. M. Glen
Page 161 and 162: 312 C. M. Glennie where in each cas
Page 163 and 164: 316 A. D. Keedwell of the elements
Page 165 and 166: A projective coqfiguration J. W. P.
Page 167 and 168: The uses of computers in Galois the
Page 169 and 170: 328 W. D. Maurer mod p; for a facto
Page 171 and 172: 332 J. H. Conway Enumeration of kno
Page 173 and 174: J. H. Conway Enumeration of knots a
Page 175 and 176: 340 J. H. Conway -thus our symmetry
Page 177 and 178: 344 J. H. Conway 2 string links to
Page 179 and 180: 348 J. H. Conway 3 and 4 string lin
Page 181 and 182: 352 Non-alternating J. H. Conway L
Page 183 and 184: 356 J. H. Conway Alternating 11 cro
Page 185 and 186: H. F. Trotter Computations in knot
Page 187 and 188: 364 H. F. Trotter to a. Schubert [1
Page 189 and 190: 368 Shen Lin sequence of squares, t
Page 191 and 192: 372 Harvey Cohn We also consider GZ
Page 193 and 194: 376 Harvey Cohn In the case of Fig.
Page 195 and 196: 380 Harvey Cohn always dictated by
Page 197 and 198: 384 Hans Zassenhaus A real root cal
Page 199 and 200: 388 Hans Zassenhaus the elements A,
Page 201 and 202: 392 Hans Zassenhaus It is clear fro
Page 203 and 204: 396 R. E. Kalman Invariant factors
Page 205: 400 List of participants DR. J. J.
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