Finite Group Theory (Cambridge Studies in Advanced Mathematics, Series Number 10)

Aschbacher, Michael

ISBN 10: 0521303419 / ISBN 13: 9780521303415

Published by Cambridge University Press, London and New York, 1986

About this Item

Stated first published 1986. 8vo. 274 pages. Illustrated. References. List of Symbols. Index. Cased in gray paper-covered boards. No dust jacket, perhaps as issued. Name of former owner in ink on the front free endpaper. His embossed stamp also on that page. Appears otherwise unread. Not a library discard. A fine copy. No. 10 in the publisher's "Cambridge studies in advanced mathematics.". Seller Inventory # 002518

Bibliographic Details

Title: Finite Group Theory (Cambridge Studies in ...

Publisher: Cambridge University Press, London and New York

Publication Date: 1986

Binding: Hardcover

Condition: Fine

Dust Jacket Condition: No Jacket

Edition: 1st Edition

About this title

Synopsis:

During the last 30 years the theory of finite groups has developed dramatically. Our understanding of finite simple groups has been enhanced by their classification. Many questions about arbitrary groups can be reduced to similar questions about simple groups and applications of the theory are beginning to appear in other branches of mathematics. The foundations of the theory of finite groups are developed in this book. Unifying themes include the Classification Theory and the classical linear groups. Lie theory appears in chapters on Coxeter groups, root systems, buildings and Tits systems. There is a new proof of the Solvable Signalizer Functor theorem and a brief outline of the proof of the Classification Theorem itself. For students familiar with basic abstract algebra this book will serve as a text for a course in finite group theory. Finite Group Theory provides the basic background necessary to understand the research literature and apply the theory. It will become the standard basic reference.

Book Description:

The foundations of the theory of finite groups are developed in this book. Unifying themes include the Classification Theorem and the classical linear groups. Lie theory appears in chapters on Coxeter groups, root systems, buildings and Tits systems. There is a new proof of the Solvable Signalizer Functor theorem and a brief outline of the proof of the Classification Theorem itself.