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Representation Theory of Finite Reductive Groups Volume 1

✍ Scribed by Marc Cabanes, Michel Enguehard


Book ID
127447432
Publisher
Cambridge University Press
Year
2004
Tongue
English
Weight
5 MB
Series
New Mathematical Monographs
Category
Library
ISBN-13
9780511165665

No coin nor oath required. For personal study only.

✦ Synopsis


At the crossroads of representation theory, algebraic geometry and finite group theory, this book blends together many of the main concerns of modern algebra, synthesising the past 25 years of research, with full proofs of some of the most remarkable achievements in the area. Cabanes and Enguehard follow three main themes: first, applications of Γ©tale cohomology, leading to the proof of the recent BonnafΓ©-Rouquier theorems. The second is a straightforward and simplified account of the Dipper-James theorems relating irreducible characters and modular representations. The final theme is local representation theory. One of the main results here is the authors' version of Fong-Srinivasan theorems. Throughout the text is illustrated by many examples and background is provided by several introductory chapters on basic results and appendices on algebraic geometry and derived categories. The result is an essential introduction for graduate students and reference for all algebraists.


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This book is intended to present group representation theory at a level accessible to mature undergraduate students and beginning graduate students. This is achieved by mainly keeping the required background to the level of undergraduate linear algebra, group theory and very basic ring theory. Modul

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This book is intended to present group representation theory at a level accessible to mature undergraduate students and beginning graduate students. This is achieved by mainly keeping the required background to the level of undergraduate linear algebra, group theory and very basic ring theory. Modul

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✍ Steinberg, Benjamin πŸ“‚ Article πŸ“… 2011 πŸ› Springer New York 🌐 English βš– 67 KB

This book is intended to present group representation theory at a level accessible to mature undergraduate students and beginning graduate students. This is achieved by mainly keeping the required background to the level of undergraduate linear algebra, group theory and very basic ring theory. Modul