Algebraic Groups and their Representations

Table of Contents

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   Book Overview
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   Chapter 1 Linear and Nonlinear Group Actions, and the Newton Institute Program
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   Chapter 2 Tilting Modules for Algebraic Groups
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   Chapter 3 Semisimplicity in Positive Characteristic
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   Chapter 4 Homology Bases Arising from Reductive Groups Over a Finite Field
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   Chapter 5 Highest Weight Modules Associated to Parabolic Subgroups with Commutative Unipotent Radicals
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   Chapter 6 Symmetric Groups and Schur Algebras
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   Chapter 7 Branching Rules for Symmetric Groups and Applications
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   Chapter 8 Endomorphism Algebras and Representation Theory
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    Chapter 9 Representations of Simple Lie Algebras: Modern Variations on a Classical Theme
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    Chapter 10 The Path Model, the Quantum Frobenius Map and Standard Monomial Theory
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    Chapter 11 Arithmetical Properties of Blocks
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    Chapter 12 The Isomorphism and Isogeny Theorems for Reductive Algebraic Groups
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    Chapter 13 Double Cosets in Algebraic Groups
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    Chapter 14 Dense Orbits and Double Cosets
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    Chapter 15 Subgroups of Exceptional Groups
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    Chapter 16 Overgroups of Special Elements in Simple Algebraic Groups and Finite Groups of Lie Type
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    Chapter 17 Some Applications of Subgroup Structure to Probabilistic Generation and Covers of Curves
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    Chapter 18 Quasithin Groups
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    Chapter 19 Tame Groups of Odd and Even Type