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Representations of Finite Groups of Lie Type [Paperback]

François Digne , Jean Michel

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Book Description

April 26 1991 052140648X 978-0521406482
The authors aim to treat the basic theory of representations of finite groups of Lie type, such as linear, unitary, orthogonal and symplectic groups. They emphasize the Curtis-Alvis duality map and Mackey's theorem and the results that can be deduced from it. They also discuss Deligne-Lusztig induction. This will be the first elementary treatment of this material in book form and will be welcomed by beginning graduate students in algebra.

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"...clearly written, well-organized, and has proofs wherever possible. There are also many examples illustrating the theory." Bhama Srinivasan, Mathematical Reviews

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First Sentence
A finite group of Lie type will be defined in this book as the group of points over a finite field of a (usually connected) reductive algebraic group over the algebraic closure of that finite field. Read the first page
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Front Cover | Copyright | Table of Contents | Excerpt | Index | Back Cover
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