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Computational Methods for Representations of Groups and Algebras

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Cover of 'Computational Methods for Representations of Groups and Algebras'

Table of Contents

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    Book Overview
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    Chapter 1 Classification Problems in the Representation Theory of Finite-Dimensional Algebras
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    Chapter 2 Noncommutative Gröbner Bases, and Projective Resolutions
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    Chapter 3 Construction of Finite Matrix Groups
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    Chapter 4 Derived Tubularity: a Computational Approach
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    Chapter 5 Problems in the Calculation of Group Cohomology
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    Chapter 6 On a Tensor Category for the Exceptional Lie Groups
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    Chapter 7 Non-Commutative Gröbner Bases and Anick’s Resolution
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    Chapter 8 A new Existence Proof of Janko’s Simple Group J 4
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    Chapter 9 The Normalization: a new Algorithm, Implementation and Comparisons
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    Chapter 10 A Computer Algebra Approach to sheaves over Weighted Projective Lines
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    Chapter 11 Some Open Problems in the Theory of Kazhdan-Lusztig polynomials and Coxeter groups
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    Chapter 12 Relative Trace Ideals and Cohen-Macaulay Quotients of Modular Invariant Rings
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    Chapter 13 On Sims’ Presentation for Lyons’ Simple Group
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    Chapter 14 A Presentation for the Lyons Simple Group
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    Chapter 15 Reduction of Weakly Definite Unit Forms
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    Chapter 16 Decision Problems in Finitely Presented Groups
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    Chapter 17 Some Algorithms in Invariant Theory of Finite Groups
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    Chapter 18 Coxeter Transformations associated with Finite Dimensional Algebras
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    Chapter 19 Condensation of induced Representations and an Application: the 2-Modular Decomposition Numbers of Co 2
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    Chapter 20 Bimodule and Matrix Problems
Attention for Chapter 20: Bimodule and Matrix Problems
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Chapter title
Bimodule and Matrix Problems
Chapter number 20
Book title
Computational Methods for Representations of Groups and Algebras
Published by
Birkhäuser, Basel, January 1999
DOI 10.1007/978-3-0348-8716-8_20
Book ISBNs
978-3-03-489740-2, 978-3-03-488716-8
Authors

Serge Ovsienko, Ovsienko, Serge

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