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Representations and Characters of Finite Groups: Cambridge Studies in Advanced Mathematics, cartea 22

Autor M. J. Collins
en Limba Engleză Hardback – 21 mar 1990
Representation theory and character theory have proved essential in the study of finite simple groups since their early development by Frobenius. The author begins by presenting the foundations of character theory in a style accessible to advanced undergraduates requiring only a basic knowledge of group theory and general algebra. This theme is then expanded in a self-contained account providing an introduction to the application of character theory to the classification of simple groups. The book follows both strands of the theory: the exceptional characters of Suzuki and Feit and the block character theory of Brauer and includes refinements of original proofs that have become available as the subject has grown. This account will be of value as a textbook for students with some background in group theory, and as a reference for specialists and researchers in the field.
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Specificații

ISBN-13: 9780521234405
ISBN-10: 0521234409
Pagini: 256
Dimensiuni: 152 x 234 x 20 mm
Greutate: 0.59 kg
Ediția:New.
Editura: Cambridge University Press
Colecția Cambridge University Press
Seria Cambridge Studies in Advanced Mathematics

Locul publicării:Cambridge, United Kingdom

Cuprins

Preface; 1. General representation theory; 2. Complex characters; 3. Suzuki's theory of exceptional characters; 4. Coherence and exceptional characters; 5. The characterisation of characters; 6. Isometries; Appendix: Glauberman's Z*-theorem; References; Index of notation; Index.

Recenzii

"The value of this book lies not in its encyclopedic approach to the subject...nor in its plethora of examples--the text is written concisely. The text's greatest attraction lies in its novel approach to the theory in light of the classification problem." Mark Steven Mazur, American Mathematical Monthly

Descriere

Representation theory and character theory have proved essential in the study of finite simple groups since their early development by Frobenius.