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Abelian Groups, Module Theory, and Topology

Features a stimulating selection of papers on abelian groups, commutative and noncommutative rings and their modules, and topological;

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Periodic Locally Compact Groups

of locally compact near abelian groups, pointing out some of its connections with number theory and graph theory and illustrating it by a large;

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Abelian Groups

modern character of the subject, in particular, the use of homological methods in the structure theory of various classes of abelian groups, and;

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Abelian Groups

theory and abelian groups.;This volume contains contributions from international experts. It is aimed at algebraists and logicians, research;

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London Mathematical Society Lecture Note Series

theorem and a detailed exposition of the structure of locally compact abelian groups. Measure theory and Banach algebra are entirely avoided and;

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Abelian Groups

This monograph covers in a comprehensive manner the current state of classification theory with respect to infinite abelian groups. A wide;

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2-Knots and their Groups

fundamental groups contain abelian normal subgroups. Their class contains the most geometrically appealing and best understood examples. Moreover, it;

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Descriptive Topology and Functional Analysis

Descriptive topology and functional analysis, with extensive material demonstrating new connections between them, are the subject of the;

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Introduction To Lambda Trees

theory.Introduction to -Trees will prove to be useful for mathematicians and research students in algebra and topology.;

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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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Non-Abelian Fundamental Groups And Iwasawa Theory

Artin-Takagi theory. Non-abelian Fundamental Groups and Iwasawa Theory presents the state of the art in theorems, conjectures and speculations;

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Representations of Elementary Abelian P -groups and Vector Bundles

to offer a detailed study of the representation theory of elementary abelian groups, bringing together information from many papers and;

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Cambridge Studies in Advanced Mathematics

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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Surveys in Representation Theory of Algebras

homological algebra; connections between Coxeter groups and quiver representations; and recent progress on limits of approximation theory.;

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Theta Functions And Knots

ChernSimons theory. Moreover, the construction of abelian ChernSimons theory is based entirely on quantum mechanics and not on quantum field theory as;

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Factoring Groups into Subsets

theory, geometry of tilings, coding theory, cryptography, graph theory, and Fourier analysis. Focusing mainly on cyclic groups, Factoring Groups;

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Factoring Groups into Subsets

theory, geometry of tilings, coding theory, cryptography, graph theory, and Fourier analysis. Focusing mainly on cyclic groups, Factoring Groups;

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Infinite Abelian Groups

In the Introduction to this concise monograph, the author states his two main goals: first, "to make the theory of infinite abelian groups;

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Course In Modern Algebra

the terminology of categories and functors. The first two chapters present the necessary material on set theory, group theory, and the tensor;

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Cohomology of Groups and Algebraic K-theory

algebraic K-theory. Indeed, algebraic K-groups of rings are important invariants of the rings and have played important roles in algebra, topology;

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A Gentle Course in Local Class Field Theory

theory, representation theory, algebraic geometry, and algebraic topology. Written for beginning graduate students and advanced undergraduates;

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A Gentle Course in Local Class Field Theory

theory, representation theory, algebraic geometry, and algebraic topology. Written for beginning graduate students and advanced undergraduates;

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A First Course in Harmonic Analysis

undergraduate level Gives a lean and streamlined introduction to the central concepts of this beautiful and utile theory. Entirely based on the Riemann;

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Fourier Analysis on Groups

overview of the basic theorems of Fourier analysis and the structure of locally compact Abelian groups. Subsequent chapters explore idempotent;

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Fourier Analysis on Finite Abelian Groups

application of the [discrete] Fourier transform to finite Abelian groups. With countless examples and unique exercise sets at the end of each section;

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A Course in the Theory of Groups

. The 15 chapters contain the following main topics: free groups and presentations, free products, decompositions, Abelian groups, finite;

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Fourier Analysis on Finite Groups with Applications in Signal Processing and System Design

on finite non Abelian groups and discusses different methods used to determine compact representations for discrete functions providing for;

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