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Titlebook: Frobenius Categories versus Brauer Blocks; The Grothendieck Gro Lluís Puig Book 2009 Birkhäuser Basel 2009 Brauer blocks.DEX.Finite.Frobeni

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书目名称Frobenius Categories versus Brauer Blocks
副标题The Grothendieck Gro
编辑Lluís Puig
视频video
概述First book introducing the abstract setting of the Frobenius categories for the understanding of blocks of the finite groups.First text giving a reduction theorem allowing a proof of the Alperin’s Wei
丛书名称Progress in Mathematics
图书封面Titlebook: Frobenius Categories versus Brauer Blocks; The Grothendieck Gro Lluís Puig Book 2009 Birkhäuser Basel 2009 Brauer blocks.DEX.Finite.Frobeni
描述.This book contributes to important questions in the representation theory of finite groups over fields of positive characteristic — an area of research initiated by Richard Brauer sixty years ago with the introduction of the blocks of characters. On the one hand, it introduces and develops the abstract setting of the Frobenius categories — also called the Saturated fusion systems in the literature — created by the author fifteen years ago for a better understanding of what was loosely called the local theory of a finite group around a prime number p or, later, around a Brauer block, and for the purpose of an eventual classification — a reasonable concept of simple Frobenius category arises...On the other hand, the book develops this abstract setting in parallel with its application to the Brauer blocks, giving the detailed translation of any abstract concept in the particular context of the blocks. One of the new features in this direction is a framework for a deeper understanding of one of the central open problems in modular representation theory, known as Alperin’s Weight Conjecture (AWC). Actually, this new framework suggests a more general form of AWC, and a significant resul
出版日期Book 2009
关键词Brauer blocks; DEX; Finite; Frobenius categories; Fusion; algebra; boundary element method; classification;
版次1
doihttps://doi.org/10.1007/978-3-7643-9998-6
isbn_ebook978-3-7643-9998-6Series ISSN 0743-1643 Series E-ISSN 2296-505X
issn_series 0743-1643
copyrightBirkhäuser Basel 2009
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