This web page contains material for the workshop
Cohomology and representation theory for finite groups of Lie type.
Letter to participants
(read before commenting on the problem list)
Introduction to Kazhdan-Lusztig polynomials(Second half of Lin's lecture) (photos)
Monday afternoon discussion I (typed up)
Monday afternoon discussion II (modified version)
Monday discussion (directory of photos)
Calculating cohomology by J. Carlson
Computing (with) characters and respresentations by F. Luebeck
demo.txt Magma demonstration file by D.Roozemond
demo_defs.txt Magma demonstration file by D.Roozemond
magma1.txt Transcript of demonstration given by D.Roozemond(1 of 2).
magma2.txt Transcript of demonstration given by D.Roozemond(2 of 2).
Cohomology of finite groups by R. Guralnick
Reduced standard modules and cohomology by L. Scott
Categorification by B. Srinivasan and P. Webb
An introduction to the cohomology and modular representation theory of the symmetric group by D. Hemmer
LiE.txt a demonstration of the software LiE by D. Roozemond
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qua6-25.txt Gap demonstration (QuaGroup package) by C. Bendel
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The latest stand alone package Coxeter 3 by Fokko Du Cloux
GAP lessons by P. Webb
Irreducible Modular Representations of
Finite and Algebraic Groups Notes by Christopher Drupieski and Terrell Hodge,
based on lectures by Leonard Scott.
The organizers have begun a wiki with a bibliography and reference
material, located at http://modularrepresentations.wetpaint.com/.
That wiki is viewable by anyone and can easily be edited.
Instructions for Downloading GAP
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A list of registered participants is available.
Problem list
Problem list
Workshop notes
Monday
l-modular representations of finite reductive groups by B. Srinivasan
Tuesday
The Atlas of Lie groups and representations: Character Table by A. Noel
Wednesday
Website for the software LiE
Thursday
Group Photo I
Friday
Georgia VIGRE Group
Useful information
Schur algebra calculations by J. Carlson (motivated by workshop problem sessions)
Questions or comments to workshops@aimath.org
