Imagen del editor


Burrow, Martin

ISBN 10: 0121463656 / ISBN 13: 9780121463656
Editorial: Academic Press, New York, NY, 1965
Condición: Very Good Encuadernación de tapa blanda
Librería: 100POCKETS (Berkeley, CA, Estados Unidos de America)

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Text/Near New. Illustrated soft cover/VG; Strong & sound showing discoloration with light humidity staining to lower back edge. PO name on fEP. Above mentioned humidity staining carried over lower edges of last five pages. Published w/o ISBN/ISBN subsequently assigned. Exposition of the theory of finite groups. Text in six chapters: Chapter I, Foundations; II, Representation Theory of Rings With Identity; III, The Representation Theory of Finite Groups; IV, Application of the Theory of Characters; V, Construction of Irreducible Representations; and, VI, Modular Representations, followed by Appendices on (1) Groups & (2) Rings, Ideals, and Fields. Strong copy. N° de ref. de la librería 004439

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Detalles bibliográficos


Editorial: Academic Press, New York, NY

Año de publicación: 1965

Encuadernación: Paperback

Condición del libro:Very Good

Condición de la sobrecubierta: None As Issued

Edición: First Edition, First Thus

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This volume contains a concise exposition of the theory of finite groups, including the theory of modular representations. The rudiments of linear algebra and knowledge of the elementary concepts of group theory are useful, if not entirely indispensable, prerequisites for reading this book; most of the other requisites, such as the theory of p-adic fields, are developed in the text.
After an introductory chapter on group characters, repression modules, applications of ideas and results from group theory and the regular representation, the author offers penetrating discussions of the representation theory of rings with identity, the representation theory of finite groups, applications of the theory of characters, construction of irreducible representations and modular representations. Well-chosen exercises are included throughout to help students test their understanding of the material. An appendix on groups, rings, ideals, and fields, as well as a bibliography, round out this useful well-thought-out text.
Graduate students wishing to acquire some knowledge of representation theory will find this an excellent text for self-study. The book also lends itself to use as supplementary reading for a course in group theory or in the applications of representation theory to physics.

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