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Auteur : Karl W Gruenberg
Catégorie : Livres anglais et étrangers,Science,Mathematics
Broché : * pages
Éditeur : *
Langue : Français, Anglais

This book reproduces a course of ten lectures given by the author, Karl W. Gruenberg, at the NSF Regional Conference at the University of Wisconsin-Parkside in July 1974. The aim of the lectures was twofold: to show group theorists how the presentation theory of finite groups can nowadays be successfully approached with the help of integral representation theory, and to persuade ring theorists that here was an area of group theory well suited to applications of integral representation theory. The course was constructed so that only a modicum of either group theory or module theory would be presupposed of the audience. He has also drawn on lectures that he gave at the Australian Summer Research Institute held at the University of Sydney in 1971 and at the Australian National University at Canberra in 1974.

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Relation Modules of Finite Groups ~ CBMS Regional Conference Series in Mathematics Volume: 25; 1976; 84 pp; Softcover MSC: Primary 20; Print ISBN: 978-0-8218-1675-2 Product Code: CBMS/25 List Price: $ 31.00 Individual Price: $ 24.80. Add to Cart . Electronic ISBN: 978-1-4704-2385-8 Product Code: CBMS/25.E List Price: $ 29.00 Individual Price: $ 23.20. Sale price: $14.50. Add to Cart (ELECTRONIC) Relation Modules of Finite Groups .

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The Theory of Finite Groups: An Introduction (Universitext) ~ The theory of finite groups: an introduction / Hans Kurzweil, Bernd Stellmacher. p. cm. — (Universitext) Includes bibliographical references and index. ISBN 0-387-40510-0 (alk. paper) 1. Finite groups. I. Stellmacher, B. (Bernd) II. Title. QA177.K87 2004

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Applications of Finite Groups / ScienceDirect ~ Group theory is valuable in mathematical physics for analyzing the effects of known geometrical symmetry on physical systems. In applications of group theory, it is difficult to separate finite from infinite groups in any satisfactory way. The existence of double point groups arises from the existence of two-valued representations of the 3-dimensional rotation group. For few quantum mechanical .

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