Finite and Locally Finite Groups

Finite and Locally Finite Groups

  • B. Hartley
  • G.M. Seitz
  • A.V. Borovik
  • R.M. Bryant
Publisher:Springer Science & Business MediaISBN 13: 9789401103299ISBN 10: 9401103291

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Finite and Locally Finite Groups is written by B. Hartley and published by Springer Science & Business Media. It's available with International Standard Book Number or ISBN identification 9401103291 (ISBN 10) and 9789401103299 (ISBN 13).

This volume contains the proceedings of the NATO Advanced Study Institute on Finite and Locally Finite Groups held in Istanbul, Turkey, 14-27 August 1994, at which there were about 90 participants from some 16 different countries. The ASI received generous financial support from the Scientific Affairs Division of NATO. INTRODUCTION A locally finite group is a group in which every finite set of elements is contained in a finite subgroup. The study of locally finite groups began with Schur's result that a periodic linear group is, in fact, locally finite. The simple locally finite groups are of particular interest. In view of the classification of the finite simple groups and advances in representation theory, it is natural to pursue classification theorems for simple locally finite groups. This was one of the central themes of the Istanbul conference and significant progress is reported herein. The theory of simple locally finite groups intersects many areas of group theory and representation theory, so this served as a focus for several articles in the volume. Every simple locally finite group has what is known as a Kegel cover. This is a collection of pairs {(G , Ni) liE I}, where I is an index set, each group Gi is finite, i Ni