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book (9)


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English (9)


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1998 (9)

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Module theory : endomorphism rings and direct sum decompositions in some classes of modules
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ISBN: 3764359080 9783764359089 Year: 1998 Publisher: Basel: Birkhäuser,

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1998 International Conference on Multichip Modules and High Density Packaging

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P-automorphisms of finite p-groups
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ISBN: 1139885383 1107367514 1107372070 1107362601 1107369975 1299405134 1107365058 0511526008 9781107362604 9780511526008 052159717X 9780521597173 Year: 1998 Publisher: Cambridge : Cambridge University Press,

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This book provides a detailed but concise account of the theory of structure of finite p-groups admitting p-automorphisms with few fixed points. The relevant preliminary material on Lie rings is introduced and the main theorems of the book on the solubility of finite p-groups are then presented. The proofs involve notions such as viewing automorphisms as linear transformations, associated Lie rings, powerful p-groups, and the correspondences of A. I. Mal'cev and M. Lazard given by the Baker-Hausdorff formula. Many exercises are included. This book is suitable for graduate students and researchers working in the fields of group theory and Lie rings.

A first course in module theory
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ISBN: 186094096X 9781860940965 Year: 1998 Publisher: London River Edge, NJ Imperial College Press ; Distributed by World Scientific Pub.

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Multichip module technology handbook
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ISBN: 0070228949 Year: 1998 Publisher: New York (N.Y.) : McGraw-Hill,

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Algebraic groups and their birational invariants
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ISBN: 0821809059 9780821809051 Year: 1998 Volume: 179 Publisher: Providence, RI : American Mathematical Society,

Characters and blocks of finite groups
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ISBN: 1139885332 1107367476 1107372038 1107362563 1107368103 1299405096 1107365015 0511526016 9781107362567 9780511526015 0521595134 9780521595131 Year: 1998 Publisher: Cambridge : Cambridge University Press,

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This is a clear, accessible and up-to-date exposition of modular representation theory of finite groups from a character-theoretic viewpoint. After a short review of the necessary background material, the early chapters introduce Brauer characters and blocks and develop their basic properties. The next three chapters study and prove Brauer's first, second and third main theorems in turn. These results are then applied to prove a major application of finite groups, the Glauberman Z*-theorem. Later chapters examine Brauer characters in more detail. The relationship between blocks and normal subgroups is also explored and the modular characters and blocks in p-solvable groups are discussed. Finally, the character theory of groups with a Sylow p-subgroup of order p is studied. Each chapter concludes with a set of problems. The book is aimed at graduate students, with some previous knowledge of ordinary character theory, and researchers studying the representation theory of finite groups.

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