Finite Presentability of S-Arithmetic Groups. Compact Presentability of Solvable Groups (Paperback)

Herbert Abels

ISBN 10: 3540179755 / ISBN 13: 9783540179757

Published by Springer-Verlag Berlin and Heidelberg GmbH & Co. KG, Berlin, 1987

About this Item

Paperback. The problem of determining which S-arithmetic groups have a finite presentation is solved for arbitrary linear algebraic groups over finite extension fields of #3. For certain solvable topological groups this problem may be reduced to an analogous problem, that of compact presentability. Most of this monograph deals with this question. The necessary background material and the general framework in which the problem arises are given partly in a detailed account, partly in survey form. In the last two chapters the application to S-arithmetic groups is given: here the reader is assumed to have some background in algebraic and arithmetic group. The book will be of interest to readers working on infinite groups, topological groups, and algebraic and arithmetic groups. The problem of determining which S-arithmetic groups have a finite presentation is solved for arbitrary linear algebraic groups over finite extension fields of #3. The book will be of interest to readers working on infinite groups, topological groups, and algebraic and arithmetic groups. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

Seller Inventory # 9783540179757

Bibliographic Details

• Title: Finite Presentability of S-Arithmetic Groups. Compact Presentability of Solvable Groups (Paperback)
• Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG, Berlin
• Publication Date: 1987
• Language: English
• ISBN 10: 3540179755
• ISBN 13: 9783540179757
• Binding: Paperback
• Condition: new

About this title

Synopsis

The problem of determining which S-arithmetic groups have a finite presentation is solved for arbitrary linear algebraic groups over finite extension fields of #3. For certain solvable topological groups this problem may be reduced to an analogous problem, that of compact presentability. Most of this monograph deals with this question. The necessary background material and the general framework in which the problem arises are given partly in a detailed account, partly in survey form. In the last two chapters the application to S-arithmetic groups is given: here the reader is assumed to have some background in algebraic and arithmetic group. The book will be of interest to readers working on infinite groups, topological groups, and algebraic and arithmetic groups.