Groups St. Andrews 2005群论,2005圣安德鲁,第1卷

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作者: C. M. Campbell,M. R. Quick,E. F. Robertson, G. C. Smith著

出 版 社:

出版时间: 2007-2-1字数:版次: 1页数: 355印刷时间: 2007/02/01开本: 16开印次: 1纸张: 胶版纸I S B N : 9780521694698包装: 平装内容简介

This first volume of a two-volume book contains selected papers from the international conference 'Groups St Andrews 2005'. Contributions by Peter Cameron and Rostislav Grogorchuk are included, as are survey and research articles by other conference participants, to provide a snapshot of the state of research in group theory today.

作者简介

Colin Campbell is a Reader in Pure Mathematics at the School of Mathematics and Statistics, University of St Andrews.

目录

Contents of Volume 1

Introduction

Aspects of infinite permutation groups

Self-similarity and branching in group theory

On surface groups: motivating examples in combinatorial group theory

Nilpotent p-algebras and factorized p-groups

Classification of finite groups by the number of element centralizers

Algorithmic use of the Mal'cev correspondence

Minimal but inefficient presentations for senti-direct products of finite

cyclic monoids

The modular isomorphism problem for finite p-groups with a cyclic

subgroup of index p2

On one-generated formations

New results on products of finite groups

Radical locally finite T-groups

Explicit tilting complexes for the Broue conjecture on 3-blocks

Conjugacy classes of p-regular elements in p-solvable groups

An algorithm for the unit group of the Burnside ring of a finite group

Integral grops ring of the first Mathieu simple group

Embedding properties in direct products

Malcev presentations for subsemigroups of groups -- a survey

Finite groups with extremal conditions on sizes of conjugacy classes

and on degrees of irreducible characters

Conjugacy class structure in simple algebraic groups

On automorphisms of products of groups

Linear groups with infinite central dimension

G-automata, counter languages and the Chomsky hierarchy

An embedding theorem for groups universally equivalent to free nilpo~

groups

Irreducible word problems in groups

Recent growth results

Contents of Volume 2

 
 
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