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Leavitt Path Algebras and Classical K Theory

The book offers a comprehensive introduction to Leavitt path algebras (LPAs) and graph C*-algebras. Highlighting their significant;

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Graded Rings Graded Grothendieck Groups

in algebra which has recently been adopted to classify the Leavitt path algebras. The book begins with a concise introduction to the theory of graded;

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Contributions in Algebra and Algebraic Geometry

devoted to Leavitt path algebras, roots of elements in Lie groups, Hilbert's Nullstellensatz, mixed multiplicities of ideals, singular matrices;

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K-Theory for Operator Algebras

of the theory. This book is the only comprehensive treatment of K-theory for operator algebras, and is intended to help students, non-specialists;

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Topological and Bivariant K-Theory

Topological K-theory is one of the most important invariants for noncommutative algebras. Bott periodicity, homotopy invariance, and;

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Algebra and Its Applications

, Baer module theory, coding theory, graph theory, semi-group theory, HNP rings, Leavitt path algebras, generalized matrix algebras, Nakayama;

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Mathematics, Game Theory & Algebra Compendium

; Associative Rings and Algebras; Nonassociative Rings and Algebras; K-Theory; Group Theory and Generalisations; Topological Groups, Lie Groups;

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Mathematics, Game Theory & Algebra Compendium

Theory; Associative Rings and Algebras; Nonassociative Rings and Algebras; K-Theory; Group Theory and Generalisations; Topological Groups, Lie;

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K-theory in Algebra, Analysis and Topology

showcases current developments in $K$-theory and related areas, including motives, homological algebra, index theory, operator algebras, and their;

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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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Introduction To K-Theory For C*-Algebras

Over the last 25 years K-theory has become an integrated part of the study of C*-algebras. This book gives an elementary introduction to;

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An Introduction to K-Theory for C*-Algebras

Over the last 25 years K-theory has become an integrated part of the study of C*-algebras. This book gives an elementary introduction to;

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Factorization Algebras in Quantum Field Theory

Factorization algebras are local-to-global objects that play a role in classical and quantum field theory that is similar to the role;

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Hopf Algebras in Noncommutative Geometry and Physics

. It focuses on new results in classical Hopf algebras as well as the classification theory of finite dimensional Hopf algebras, categorical;

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A User's Guide To Operator Algebras

mathematics as well as allied areas such as single operator theory, non-self-adjoint operator algegras, K-theory, knot theory, ergodic theory, and;

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New Directions in Hopf Algebras

Hopf algebras have important connections to quantum theory, Lie algebras, knot and braid theory, operator algebras and other areas;

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Calkin Algebras and Algebras of Operators on Banach SPates

This book begins with a treatment of the classical Riesz-Schauder theory which takes advantage of the most recent developments. It deals;

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Skew Fields

. The principal topic discussed in this section is reduced K,-theory. This book will be of interest to graduate students in pure mathematics and;

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Mathematical Sciences Research Institute Publications

Hopf algebras have important connections to quantum theory, Lie algebras, knot and braid theory, operator algebras and other areas;

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Algebra - Representation Theory

Over the last three decades representation theory of groups, Lie algebras and associative algebras has undergone a rapid development;

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Polynomial Identities of Hopf Algebras

This work is at the meeting point of two theories: the Theory of Hopf Algebras and the Theory of Polynomial Identities. Hopf algebras are;

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

of algebraic topology on C]*-algebras, K-theory and index theory in operator algebras, exponential rank in C]*-algebras, and a survey of the;

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Algebras of Functions on Quantum Groups, Part 1

of Poisson Lie groups (quasi-classical version of algebras of functions on quantum groups), a description of representations of algebras of functions;

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Leibniz Algebras

Leibniz Algebras: Structure and Classification is designed to introduce the reader to the theory of Leibniz algebras. Leibniz algebra;

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Leibniz Algebras

Leibniz Algebras: Structure and Classification is designed to introduce the reader to the theory of Leibniz algebras. Leibniz algebra;

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An Introduction to Central Simple Algebras and Their Applications to Wireless Communication

in representation theory, algebraic geometry and number theory. Recently, surprising applications of the theory of central simple algebras have arisen;

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Higher Index Theory

index using tools from the K-theory of operator algebras. This leads to higher index theory, a rapidly developing subject with connections to;

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