The Maximal Subgroups Of The Low Dimensional Finite Classical Groups
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The Maximal Subgroups of the Low-dimensional Finite Classical Groups
Classifies the maximal subgroups of the finite groups of Lie type up to dimension 12, using theoretical and computational methods.
The Maximal Subgroups of the Low-Dimensional Finite Classical Groups
Author: John N. Bray
language: en
Publisher: Cambridge University Press
Release Date: 2013-07-25
Classifies the maximal subgroups of the finite groups of Lie type up to dimension 12, using theoretical and computational methods.
The Subgroup Structure of the Finite Classical Groups
Author: Peter B. Kleidman
language: en
Publisher: Cambridge University Press
Release Date: 1990-04-26
With the classification of the finite simple groups complete, much work has gone into the study of maximal subgroups of almost simple groups. In this volume the authors investigate the maximal subgroups of the finite classical groups and present research into these groups as well as proving many new results. In particular, the authors develop a unified treatment of the theory of the 'geometric subgroups' of the classical groups, introduced by Aschbacher, and they answer the questions of maximality and conjugacy and obtain the precise shapes of these groups. Both authors are experts in the field and the book will be of considerable value not only to group theorists, but also to combinatorialists and geometers interested in these techniques and results. Graduate students will find it a very readable introduction to the topic and it will bring them to the very forefront of research in group theory.