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Finite Von Neumann Algebras and Masas

-adjoint subalgebras (masas) of separable II1 factors is presented with illustrative examples derived from group von Neumann algebras. The theory;

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Cambridge IISc Series

in Hilbert spaces, finite von Neumann algebras, linear forms on algebra of operators, geometry of projections and classification of von Neumann;

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London Mathematical Society Lecture Note Series

The theory of von Neumann algebras has undergone rapid development since the work of Tonita, Takesaki and Conner. These notes, based on;

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Baer *-Rings

*-rings has its roots in von Neumann's theory of 'rings of operators' (now called von Neumann algebras), that is, *-algebras of operators on a;

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An Introduction to Operator Algebras

decomposition for von Neumann algebras. Exercises are provided after each chapter.;

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C*-Algebras and W*-Algebras

From the reviews: This book is an excellent and comprehensive survey of the theory of von Neumann algebras. It includes all the;

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Operator Algebras

This book offers a comprehensive introduction to the general theory of C*-algebras and von Neumann algebras. Beginning with the basics, the;

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Theory of Operator Algebras II

Together with Theory of Operator Algebras I and III, this book presents the theory of von Neumann algebras and non-commutative integration;

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Operator-Valued Measures, Dilations, and the Theory of Frames

related to bounded linear maps on abelian von Neumann algebras, and some of their results include new dilation results for bounded linear maps;

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Theory of Operator Algebras I

Since its inception by von Neumann 70 years ago, the theory of operator algebras has become a rapidly developing area of importance for the;

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Direct Integral Theory

, direct integrals of representations, direct integrals and types of von Neumann algebras, and measures on the quasi-dual representations.;

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Direct Integral Theory

, direct integrals of representations, direct integrals and types of von Neumann algebras, and measures on the quasi-dual representations.;

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Introduction to Finite and Infinite Dimensional Lie (Super)algebras

Lie superalgebras are a natural generalization of Lie algebras, having applications in geometry, number theory, gauge field theory, and;

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Triangulated Categories In The Representation Of Finite Dime

investigate Dynkin algebras and interated tilted algebras. The author shows how triangulated categories arise naturally in the study of Frobenius;

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Cambridge Studies in Advanced Mathematics

Lie algebras have many varied applications, both in mathematics and mathematical physics. This book provides a thorough but relaxed;

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C-algebras 1943-1993: A Fifty Year Celebration : Special Session

development of type III von Neumann algebras. With historical perspectives and up-to-date overviews to orient readers new to the field, this book;

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Hopf Algebra

This study covers comodules, rational modules and bicomodules; cosemisimple, semiperfect and co-Frobenius algebras; bialgebras and Hopf;

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The Block Theory of Finite Group Algebras: Volume 2

context, starting with general properties of finite group algebras over commutative rings, moving on to some basics in character theory and the;

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The Block Theory of Finite Group Algebras

context, starting with general properties of finite group algebras over commutative rings, moving on to some basics in character theory and the;

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The Block Theory of Finite Group Algebras: Volume 1

context, starting with general properties of finite group algebras over commutative rings, moving on to some basics in character theory and the;

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The Block Theory of Finite Group Algebras

context, starting with general properties of finite group algebras over commutative rings, moving on to some basics in character theory and the;

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Introduction to Modern Analysis

delves deeper into C*-algebras and their standard constructions, von Neumann algebras, probability and mathematical statistics, and partial;

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Introduction to Modern Analysis

delves deeper into C*-algebras and their standard constructions, von Neumann algebras, probability and mathematical statistics, and partial;

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Computational Algebra

representation of theory for finite dimensional algebras and Axiom to study algebras of finite rank.;

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Computational Algebra

representation of theory for finite dimensional algebras and Axiom to study algebras of finite rank.;

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Tensor Products of C*-Algebras and Operator Spaces

tensor products and free groups, ultraproducts of von Neumann algebras, and quantum information theory. The reader is guided through a number;

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Tensor Products of C*-Algebras and Operator Spaces

tensor products and free groups, ultraproducts of von Neumann algebras, and quantum information theory. The reader is guided through a number;

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