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Covering Dimension of C*-Algebras and 2-Coloured Classification

^*$-algebras into ultrapowers of simple, unital, nuclear, $mathcal Z$-stable $mathrm C^*$-algebras with compact extremal trace space up to $2$-coloured;

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Theory Of Groups And Symmetries

. Then detailed account of finite-dimensional representations of groups SL(2, C) and SU(2) and their Lie algebras is presented. The general;

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Tensor Categories and Hopf Algebras

categories and Hopf algebras. Primary topics include classification and structure theory of tensor categories and Hopf algebras, Gelfand-Kirillov;

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A Tool Kit for Groupoid $C^{*}$-Algebras

construction and of the transformation group $C^{*}$-algebra construction. Since their introduction in 1980, groupoid $C^{*}$-algebras have been;

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Hopf Algebras

algebras to investigate a notion of group-like algebras and summarizes results on the classification of Hopf algebras of dimension pq. It also;

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Hopf Algebras

algebras to investigate a notion of group-like algebras and summarizes results on the classification of Hopf algebras of dimension pq. It also;

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Crossed Products of C*-Algebras, Topological Dynamics, and Classification

and its role in the classification program of simple, nuclear, separable C*-algebras. The second series of lectures, delivered by N;

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C*-Algebras

- classification of nuclear C* -algebras, - general K-theory for C* -algebras, - exact C* -algebras and exact groups, - C*-algebras associated to (infinite;

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From the Basic Homotopy Lemma to the Classification of $C^*$-algebras

This book examines some recent developments in the theory of $C^*$-algebras, which are algebras of operators on Hilbert spaces. An;

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An Introduction to C*-Algebras and the Classification Program

This book is directed towards graduate students that wish to start from the basic theory of C*-algebras and advance to an overview of some;

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Non Associative Normed Algebras

-associative generalizations of (associative) C*-algebras provided by the so-called non-associative Gelfand-Naimark and Vidav-Palmer theorems, which;

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Exceptional Lie Algebras

useful tool for the mathematical public in general-especially thoseinterested in the classification of Lie algebras or groups-and for theoretical;

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Introduction To K-Theory For C*-Algebras

and K1 and their interrelationship. Applications of the theory include Elliott's classification theorem for AF-algebras, and it is shown that;

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An Introduction to K-Theory for C*-Algebras

and K1 and their interrelationship. Applications of the theory include Elliott's classification theorem for AF-algebras, and it is shown that;

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Operator Theory, Operator Algebras and Applications

; C*-algebras generated by mappings which have finite orbits; Folner sequences in operator algebras; arithmetic aspect of C*_r SL(2); C;

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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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New Directions in Hopf Algebras

the 1970s has led to progress on the classification of semisimple Hopf algebras and on the structure of pointed Hopf algebras. Among the;

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Semisimple Lie Algebras

algebras, including the classification of complex semisimple Lie algebras, and the Levi, Cartan and Iwasawa decompositions.;

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Semisimple Lie Algebras

algebras, including the classification of complex semisimple Lie algebras, and the Levi, Cartan and Iwasawa decompositions.;

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Mathematical Sciences Research Institute Publications

the 1970s has led to progress on the classification of semisimple Hopf algebras and on the structure of pointed Hopf algebras. Among the;

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Semi-Simple Lie Algebras And Their Representations

Designed to acquaint students of particle physics already familiar with SU(2) and SU(3) with techniques applicable to all simple Lie;

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Hopf Algebras and Root Systems

algebras. As applications of these results, the book contains a classification of right coideal subalgebras of quantum groups and of the small;

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

. Also included is a reprinting of the original 1943 paper on C]* -algebras by Gelfand and Neumark, which has had such a profound influence on;

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K-theory in Algebra, Analysis and Topology

, topological cyclic homology, negative $K$-groups of monoid algebras, Milnor $K$-theory and regulators, noncommutative motives, the classification;

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Structure Theory

presentation of classification results on a subclass of the simple Lie algebras for all odd primes will make this volume an invaluable source and;

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Introduction to the Representation Theory of Algebras

This book gives a general introduction to the theory of representations of algebras. It starts with examples of classification problems;

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