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Atlas of finite groups: maximal subgroups and ordinary...

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Atlas of finite groups: maximal...

Atlas of finite groups: maximal subgroups and ordinary characters for simple groups

John Horton Conway

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This atlas covers groups from the families of the classification of finite simple groups. Recently updated incorporating corrections

カテゴリー:

年:

1985

出版社:

Clarendon Press; Oxford University Press

言語:

english

ページ:

286

ISBN 10:

0198531990

ISBN 13:

9780198531999

ファイル:

PDF, 14.11 MB

IPFS:

,

english, 1985

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John Horton Conway, R. T. CURTIS, S. P. NORTON, R. A. PARKER, R. A. WILSON, with computational assistance from J. G. THACKRAY — Atlas of Finite Groups: Maximal Subgroups and Ordinary Characters for Simple Groups

Adolfo Ballester-Bolinches, Luis M. Ezquerro — Classes of Finite Groups (Mathematics and Its Applications)

Gagen T. M., Hitchin N. J. (Ed) — Topics in Finite Groups

Conway, J. H.; Curtis, R. T.; Norton, S. P.; Parker, R. A.; Wilson, R. A — Atlas of finite groups. Maximal subgroups and ordinary characters for simple groups.

George E. Andrews — The theory of partitions

Berlekamp, Elwyn R.; Conway, John Horton; Guy, Richard K — Winning Ways for Your Mathematical Plays, Vol. 2

Peter B. Kleidman, Martin W. Liebeck — The subgroup structure of the finite classical groups

Professor R. T. Curtis, R. A. Wilson — The atlas of finite groups, ten years on

Peter J. Cameron — Permutation Groups

Gerhard O. Michler — Theory of Finite Simple Groups II: Commentary on the Classification Problems

M. Aschbacher — Finite group theory

Professor Robert T. Curtis — Symmetric Generation of Groups: With Applications to many of the Sporadic Finite Simple Groups (Encyclopedia of Mathematics and its Applications)

Gerhard O. Michler — Theory of Finite Simple Groups

Daniel Gorenstein, Richard Lyons, Ronald Solomon — Classification of finite simple groups 1 - Cover from another book

Daniel Gorenstein — Classification of finite simple groups 2. Part I, chapter G: general group theory

John B. Conway — Mathematical Connections: A Capstone Course

Daniel Gorenstein — Finite Groups

John Horton Conway, Francis Y. C. Fung — The Sensual (Quadratic) Form

Bhargava, Manjul; Conway, John Horton; Guralnick, Robert M.; Hiss, G.; Lux, Klaus; Tiep, Pham Huu — Finite Simple Groups : Thirty Years of the Atlas and Beyond : international conference, Finite Simple Groups: Thirty Years of the Atlas and Beyond, Celebrating the Atlases and Honoring John Conway, November 2-5, 2015, Princeton University, Princeton, NJ

John Horton Conway — On numbers and games

John Horton Conway, Derek Smith — On quaternions and octonions: their geometry, arithmetic, and symmetry

Berlekamp, Elwyn R., Conway, John H., Guy, Richard K. — Winning Ways for Your Mathematical Plays, Vol. 3

John H. Conway, Heidi Burgiel, Chaim Goodman-Strauss — The Symmetries of Things

Jean-Pierre Serre — Finite Groups: An Introduction

Siobhan Roberts — Genius At Play: The Curious Mind of John Horton Conway

Lizhen Ji, Athanase Papadopoulos — Sophus Lie and Felix Klein: The Erlangen Program and Its Impact in Mathematics and Physics

Armand Borel, W. Casselman, (editors) — Automorphic Forms, Representations and L-Functions (Part I) (Proceedings of Symposia in Pure Mathematics)

Dynkin, Evgeniĭ Borisovich — Five papers on algebra and group theory

Richard Brauer, Chih-han Sah — Theory of finite groups: a symposium

Hiroaki Hijikata — Maximal compact subgroups of some p-adic classical groups

V. I. Smirnov — A Course of Higher Mathematics: Linear Algebra

Peter J. Cameron — Notes on Classical Groups [Lecture notes]

John Shareshian — Combinatorial properties of subgroup lattices [PhD thesis]

Robert A. Wilson — GTM251-The Finite Simple Groups2009

Mark Reeder — Math 845 Notes on Lie Groups

Abram I Fet — Group theory of chemical elements structure and properties of elements and compounds

Cameron P.J. — Notes on Classical Groups

Richard Brauer, Chih-Han Sah — Theory of Finite Groups

A. A. Ivanov — The fourth Janko group

Derek F. Holt, W. Plesken — Perfect Groups

David M. Burton — Introduction to Abstract Mathematical Systems

Roger W Carter — Simple groups of Lie type

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