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Item Details
Title: SPORADIC GROUPS
By: Michael Aschbacher, Bela Bollobas, W. Fulton
Format: Hardback

List price: £111.00
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ISBN 10: 0521420490
ISBN 13: 9780521420495
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Publisher: CAMBRIDGE UNIVERSITY PRESS
Pub. date: 25 March, 1994
Series: Cambridge Tracts in Mathematics 104
Pages: 332
Description: The first self-contained treatment of the foundations of the theory of sporadic groups.
Synopsis: Sporadic Groups is the first step in a programme to provide a uniform, self-contained treatment of the foundational material on the sporadic finite simple groups. The classification of the finite simple groups is one of the premier achievements of modern mathematics. The classification demonstrates that each finite simple group is either a finite analogue of a simple Lie group or one of 26 pathological sporadic groups. Sporadic Groups provides for the first time a self-contained treatment of the foundations of the theory of sporadic groups accessible to mathematicians with a basic background in finite groups such as in the author's text Finite Group Theory. Introductory material useful for studying the sporadics, such as a discussion of large extraspecial 2-subgroups and Tits' coset geometries, opens the book. A construction of the Mathieu groups as the automorphism groups of Steiner systems follows. The Golay and Todd modules, and the 2-local geometry for M24 are discussed. This is followed by the standard construction of Conway of the Leech lattice and the Conway group.The Monster is constructed as the automorphism group of the Griess algebra using some of the best features of the approaches of Griess, Conway, and Tits, plus a few new wrinkles. Researchers in finite group theory will find this text invaluable. The subjects treated will interest combinatorists, number theorists, and conformal field theorists.
Illustrations: tavles, references, index
Publication: UK
Imprint: Cambridge University Press
Returns: Returnable
Some other items by this author:
3-TRANSPOSITION GROUPS
3-TRANSPOSITION GROUPS (HB)
3-TRANSPOSITION GROUPS (PB)
A TRIBUTE TO PAUL ERDOS (HB)
A USER'S GUIDE TO SPECTRAL SEQUENCES (HB)
ABELIAN VARIETIES, THETA FUNCTIONS AND THE FOURIER TRANSFORM (HB)
ALGEBRAIC AUTOMATA THEORY (PB)
ALGEBRAIC CURVES OVER FINITE FIELDS (PB)
ALGEBRAIC GEOMETRY (PB)
ALGEBRAIC HOMOTOPY (HB)
ALGEBRAIC L-THEORY AND TOPOLOGICAL MANIFOLDS (HB)
AN INTRODUCTION TO HOMOLOGICAL ALGEBRA (PB)
AN INTRODUCTION TO THE THEORY OF THE RIEMANN ZETA-FUNCTION (PB)
ANALYSIS ON FRACTALS (HB)
APPROACHES TO THE THEORY OF OPTIMIZATION (PB)
APPROXIMATION BY ALGEBRAIC NUMBERS (HB)
ARITHMETIC OF QUADRATIC FORMS (PB)
ART OF MATHEMATICS (HB)
ASSOCIATION SCHEMES (HB)
ASYMPTOTIC EXPANSIONS (PB)
AUTOMORPHIC FORMS AND L-FUNCTIONS FOR THE GROUP GL(N,R) (HB)
AUTOMORPHIC FORMS AND REPRESENTATIONS (PB)
AUTOMORPHIC FORMS ON SL2 (R) (HB)
CELLULAR STRUCTURES IN TOPOLOGY (HB)
CLIFFORD ALGEBRAS AND THE CLASSICAL GROUPS (HB)
COMBINATORICS (PB)
COMBINATORICS, GEOMETRY AND PROBABILITY
COMBINATORICS, GEOMETRY AND PROBABILITY (HB)
COMBINATORICS, GEOMETRY AND PROBABILITY (PB)
COMPLETENESS AND BASIS PROPERTIES OF SETS OF SPECIAL FUNCTIONS (PB)
CONTEMPORARY COMBINATORICS (HB)
CONTEMPORARY COMBINATORICS (PB)
DERIVATION AND INTEGRATION (HB)
DUALITY AND PERTURBATION METHODS IN CRITICAL POINT THEORY (HB)
DUALITY IN ANALYTIC NUMBER THEORY (HB)
DYNAMICAL SYSTEMS AND SEMISIMPLE GROUPS (HB)
ENUMERATIVE COMBINATORICS: VOLUME 2 (HB)
ERGODIC THEORY (PB)
EXTREMAL GRAPH THEORY (PB)
EXTREMAL GRAPH THEORY WITH EMPHASIS ON PROBABILISTIC METHODS EXPOSITORY LECTURES (PB)
FINITE FREE RESOLUTIONS (PB)
FINITE GROUP THEORY (HB)
FINITE GROUP THEORY (HB)
FINITE GROUP THEORY (PB)
FINITE GROUP THEORY (PB)
FINITE PACKING AND COVERING (HB)
FOURIER INTEGRALS IN CLASSICAL ANALYSIS (HB)
FREDHOLM THEORY IN BANACH SPACES (PB)
FREE IDEAL RINGS AND LOCALIZATION IN GENERAL RINGS (HB)
FUSION SYSTEMS IN ALGEBRA AND TOPOLOGY
FUSION SYSTEMS IN ALGEBRA AND TOPOLOGY (PB)
GAUSSIAN HILBERT SPACES (HB)
GENERAL IRREDUCIBLE MARKOV CHAINS AND NON-NEGATIVE OPERATORS (PB)
GEOMETRIC CONTROL THEORY (HB)
GEOMETRY OF SETS AND MEASURES IN EUCLIDEAN SPACES (PB)
GRAPH THEORY (HB)
GRAPH THEORY (PB)
GROUPS AS GALOIS GROUPS (HB)
HANDBOOK OF LARGE-SCALE RANDOM NETWORKS (HB)
HANDBOOK OF LARGE-SCALE RANDOM NETWORKS (PB)
HARMONIC MAPPINGS IN THE PLANE (HB)
HARMONIC MEASURE (HB)
HOPF ALGEBRAS (PB)
IDEAL THEORY (PB)
INFINITE ELECTRICAL NETWORKS (HB)
INTERSECTION THEORY (HB)
INTRODUCTION TO ANALYTIC AND PROBABILISTIC NUMBER THEORY (HB)
INTRODUCTION TO HP SPACES (HB)
INTRODUCTORY LECTURES ON SIEGEL MODULAR FORMS (HB)
INVARIANTS OF QUADRATIC DIFFERENTIAL FORMS (PB)
LECTURES IN LOGIC AND SET THEORY: VOLUME 1, MATHEMATICAL LOGIC (HB)
LECTURES IN LOGIC AND SET THEORY: VOLUME 2, SET THEORY (HB)
LINEAR ANALYSIS
LINEAR ANALYSIS (PB)
LITTLEWOOD'S MISCELLANY
LITTLEWOOD'S MISCELLANY (PB)
LOCAL REPRESENTATION THEORY (PB)
MODERN GRAPH THEORY (HB)
MODERN GRAPH THEORY (PB)
MODULAR FORMS AND GALOIS COHOMOLOGY (HB)
MULTIPLE FORCING (HB)
MULTIVALENT FUNCTIONS (HB)
NONLINEAR ANALYSIS AND SEMILINEAR ELLIPTIC PROBLEMS (HB)
NOTES ON TIME DECAY AND SCATTERING FOR SOME HYPERBOLIC PROBLEMS (PB)
ON FUSION SYSTEMS OF COMPONENT TYPE
ON L1-APPROXIMATION (HB)
OVERGROUPS OF ROOT GROUPS IN CLASSICAL GROUPS (PB)
OVERGROUPS OF SYLOW SUBGROUPS IN SPORADIC GROUPS (PB)
PERCOLATION
PERCOLATION (HB)
POLYCYCLIC GROUPS (PB)
POSITIVE HARMONIC FUNCTIONS AND DIFFUSION (HB)
PROBABILISTIC COMBINATORICS AND ITS APPLICATIONS (HB)
PROCEEDINGS OF THE RUTGERS GROUP THEORY YEAR, 1983 -1984 (PB)
QUATERNION FUSION PACKETS
RANDOM FRAGMENTATION AND COAGULATION PROCESSES (HB)
RANDOM GRAPHS
RANDOM GRAPHS (HB)
RANDOM GRAPHS (PB)
RANDOM VARIABLES AND PROBABILITY DISTRIBUTIONS (PB)
RANDOM WALKS ON INFINITE GRAPHS AND GROUPS (HB)
REAL ANALYSIS AND PROBABILITY (HB)
REFLECTION GROUPS AND COXETER GROUPS (PB)
REPRESENTATIONS AND CHARACTERS OF FINITE GROUPS (HB)
REPRESENTATIONS AND COHOMOLOGY: VOLUME 1, BASIC REPRESENTATION THEORY OF FINITE GROUPS AND ASSOCIATIVE ALGEBRAS (HB)
REPRESENTATIONS AND COHOMOLOGY: VOLUME 1, BASIC REPRESENTATION THEORY OF FINITE GROUPS AND ASSOCIATIVE ALGEBRAS (PB)
REPRESENTATIONS AND COHOMOLOGY: VOLUME 2, COHOMOLOGY OF GROUPS AND MODULES (PB)
RESULTS AND PROBLEMS IN COMBINATORIAL GEOMETRY
RIEMANNIAN GEOMETRY (PB)
SCHUBERT VARIETIES AND DEGENERACY LOCI (PB)
SOME APPLICATIONS OF MODULAR FORMS (HB)
SOME RANDOM SERIES OF FUNCTIONS (PB)
SPECTRAL THEORY AND DIFFERENTIAL OPERATORS (PB)
SPECTRAL THEORY OF THE RIEMANN ZETA-FUNCTION (HB)
SPINNING TOPS (HB)
SPORADIC GROUPS
SPORADIC GROUPS (PB)
STOCHASTIC APPROXIMATION (PB)
STOCHASTIC FLOWS AND STOCHASTIC DIFFERENTIAL EQUATIONS (PB)
STONE SPACES (PB)
SURVEYS IN COMBINATORICS (PB)
THE ART OF MATHEMATICS
THE ART OF MATHEMATICS (PB)
THE CLASSIFICATION OF FINITE SIMPLE GROUPS
THE CLASSIFICATION OF QUASITHIN GROUPS (HB)
THE CLASSIFICATION OF QUASITHIN GROUPS (HB)
THE GENERALIZED FITTING SUBSYSTEM OF A FUSION SYSTEM (PB)
THE GEOMETRY OF FRACTAL SETS (PB)
THE HARDY-LITTLEWOOD METHOD (HB)
THE LEBESGUE INTEGRAL (PB)
THE LEVY LAPLACIAN (HB)
THE LOGARITHMIC INTEGRAL (PB)
THE RIEMANN APPROACH TO INTEGRATION (HB)
TOPICS IN ERGODIC THEORY (PB)
ULTRAMETRIC CALCULUS (PB)
WAVELETS AND OPERATORS (PB)

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