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Reference Groups and the Theory of Revolution

First published in 1973, this is a reissue of John Urry's important and influential study of the theory of revolution. Part 1;

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Reference Groups and the Theory of Revolution

First published in 1973, this is a reissue of John Urry's important and influential study of the theory of revolution. Part 1;

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Theory of Lie Groups

govern the theory of Lie groups. The treatment opens with an overview of the classical linear groups and of topological groups, focusing on the;

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The Structure of Compact Groups

This book is designed both as a textbook for high-level graduate courses and as a reference for researchers who need to apply the structure;

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Lie Groups and Lie Algebras II

. The book makes the theory accessible to a wide audience, and will be a standard reference for many years to come.;

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Lie Groups and Lie Algebras II

users. The book makes the theory accessible to a wide audience, and will be a standard reference for many years to come. ;

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Profinite Graphs and Groups

and connections with the theory of formal languages. A complete reference on the subject, the book includes historical and bibliographical;

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Groups, Languages and Automata

Fascinating connections exist between group theory and automata theory, and a wide variety of them are discussed in this text. Automata can;

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Groups, Languages and Automata

Fascinating connections exist between group theory and automata theory, and a wide variety of them are discussed in this text. Automata can;

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Cambridge Studies in Advanced Mathematics

presentation has been improved and important new material has been added. The first part of the book is group-theoretic. It develops the theory of pro;

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Noncommutative Distributions

general theory of energy representations and addresses various extensions of path groups and algebras.;Requiring only a general knowledge of the;

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London Mathematical Society Lecture Note Series

. Topics described include automorphism groups of algebraically closed fields, the model theory of pseudo-finite fields and applications to the;

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Groups and Characters

An authoritative, full-year course on both group theory and ordinary character theory--essential tools for mathematics and the physical;

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Representation Theory & Harmonic Analysi

This book presents an introduction to the representation theory of wreath products of finite groups and harmonic analysis on the;

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The Theory of Nilpotent Groups

This monograph presents both classical and recent results in the theory of nilpotent groups and provides a self-contained, comprehensive;

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Discrete Harmonic Analysis

, graph theory, and representation theory of finite groups. Beginning with elementary material on algebra and number theory, the book then delves;

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Theory of Groups of Finite Order

) contains an account of Frobenius's character theory, and remained the standard reference for many years.;

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Handbook of Group Actions, Volume II

, representation theory, deformation theory, and discrete groups. The various articles deal with both classical material and modern developments. They;

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Finite Group Theory

During the last 40 years the theory of finite groups has developed dramatically. The finite simple groups have been classified and are;

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Handbook of Group Actions, Four Volume Set

, deformation theory, and discrete groups. The various articles deal with both classical material and modern developments. They are written by;

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Algebraic Methods In Unstable Homotopy Theory

The most modern and thorough treatment of unstable homotopy theory available. The focus is on those methods from algebraic topology which;

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Groups, Graphs and Random Walks

An accessible and panoramic account of the theory of random walks on groups and graphs, stressing the strong connections of the theory with;

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Handbook of Group Actions, Volume I

, representation theory, deformation theory, and discrete groups. The various articles deal with both classical material and modern developments. They;

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Cohomological Methods in Transformation Groups

ordinary cohomology theory and rational homotopy theory, which in practice means the torus groups and elementary abelian p-groups. The efforts;

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Cambridge Studies in Advanced Mathematics

During the last 40 years the theory of finite groups has developed dramatically. The finite simple groups have been classified and are;

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Representations of Solvable Lie Groups

The theory of unitary group representations began with finite groups, and blossomed in the twentieth century both as a natural abstraction;

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Abelian Groups

Written by one of the subject's foremost experts, this book focuses on the central developments and modern methods of the advanced theory;

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