The Arcata conference on representations of finite groups, Part 1 (Google eBook)

Front Cover
American Mathematical Soc.
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Contents

Families of irreducible characters of Weyl groups
13
Varieties for modules
37
The Hecke algebra of a finite Coxeter group
51
On the BrauerSuzuki theorem
57
Arithmetical conditions on character degrees and group structure
65
Good filtrations of rational modules for reductive groups
69
Noncommutators and the number of projective characters of a finite group
71
Fully ramified characters
83
Representations and maximal subgroups
275
Blocks and Brauer trees for groups of type G2q
283
Green functions of reductive groups over a finite field
289
Constructing representations from group geometries
303
Geometrical Gelfand models tensor quotients and Weil representations
305
The values of irreducible characters of the symmetric group
317
Toward Lusztigs classification of characters
323
Related topics
327

Holonomic Pmodules in representation theory
87
Character degrees of finite pgroups
89
Finite Groups of Lie Type
99
Characters of solvable groups
103
Representations of Chevalley groups in their own characteristic
127
Shintani lifting and GelfandGraev representations
147
The Lusztig conjecture
149
Composition factors of induced modules for algebraic groups and their
163
Introduction to character sheaves
165
A Hopf algebra associated to the cohomology of the symmetric groups
171
Finite groups and modular functions
181
Cohomology of irreducible modules with large weights
187
On the generic cohomology
195
Some representations of special linear groups
207
Representation theory and translation planes
211
On hyperoctahedral hyperplane complements
219
Leading coefficients of character values of Hecke algebras
232
Cohomology of algebraic groups
233
Stratifying representation
248
Double cosets and modular representation theory
249
The algebraic theory
259
Coding theory and representation theory
339
The study of distanceregular graphs from the algebraic i e character
343
Raising and lowering operators for sin with applications to orthogonal
351
Weights for finite groups
369
On block induction
395
Symmetric powers of cyclic sets and the definition of A Weils zetafunctions
407
Extending selfdual modules
409
The geometry of homogeneous extension categories
413
On selfnormalizing cyclic subgroups
419
Hypercohomology varieties for complexes of modules the realizability cri
431
Blocks of projective representations of the symmetric groups
439
The Loewy structure of projective indecomposable modules for some
447
On maximal subgroups and maximal factorizations of almost simple groups
449
Youngdiagrammatic methods for the representation theory of the groups
460
On the generalized exponents of classical Lie groups
463
On the cohomology of pconstrained groups
467
On the Loewy structure of the modular groupalgebra over a group of small
475
Picard groups of integral group rings of nilpotent groups
477
Blocks of defect zero and degree problems
481
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