Reprints/Preprints

                                                       The following reprints/preprints are available

                                                        in pdf format by clicking on the title.

1.     Are All Groups Finite?

2.     Automorphisms and Nonabelian Cohomology: An Algorithm

3.     Cells and q-Schur Algebras

4.     Cohomology of Finite Groups of Lie Type I

5.     Defect Groups and the Isomorphism Problem

6.     Derived Categories and Algebraic Groups

7.     Derived Categories and Morita Theory

8.     Failure of Neilsen's Theorem in Higher Dimensions

9.     Finite Dimensional Algebras and Highest Weight Categories

10. Graded and Non-Graded Kazhdan-Lusztig Theories

11. Infinitesimal Kazhdan-Lusztig Theories

12. Integral Equivalence of Permutation Representations

13. Isomorphisms of p-Adic Group Rings

14. Koszul Algebras and the Frobenius Automorphism

15. Lustig Conjectures, Old and New, I

16. Matrices and Cohomology

17. Maximal Subgroups of Finite Groups

18. Modular Elliptic Curves and Fermat's Last Theorem, by Wiles

19. Modular Permutation Representations

20. On a Conjecture of Zassenhaus and Beyond

21. Some Properties of Character Products

22. Quasihereditary Algebras and Kazhdan-Lusztig Theory

23. Quillen Stratification for Modules

24. Rational and Generic Cohomology

25. Recent Progress on the Isomorphism Problem

26. Representations in Characteristic p

27. Simulating Algebraic Geometry with Algebra, I

28. Simulating Perverse Sheaves in Modular Representation Theory

29. Endomorphism Algebras and Representation Theory

30. Generic and q-Rational Representation Theory

31. Linear and Nonlinear Group Actions and the Newton Institute Program

32. The q-Schur2 Algebra

33. Quantum Weyl Reciprocity and Tilting Modules

34. Stratifying Endomorphism Algebras Associated to Hecke Algebras

35. Subalgebras of Quasi-Hereditary Algebras Arising from Algebraic and Quantum Groups

36. Derived categories, quasi-heriditary algebras, and algebraic groups (originally published by Carleton University,                           1988)

37. Maximal submodules and the second Loewy layer of standard modules

38. Reduced standard modules and cohomology (older title: Reduced standard modules and enriched Grothendieck groups)

39. Some Z/2-based representation theory