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Gelfand Triples and Their Hecke Algebras

of finite Gelfand pairs. Up to now, researchers have been somehow reluctant to face such a problem in a general situation, and only partial results;

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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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Non-Associative Normed Algebras

algebras and discussed the so-called non-associative Gelfand-Naimark and Vidav-Palmer theorems. This book interweaves pure algebra, geometry;

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Iwahori-Hecke Algebras and their Representation Theory

theory of finite groups of Lie type. This volume consists of notes of the courses on Iwahori-Hecke algebras and their representation theory;

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Characterizations of C* Algebras: The Gelfand Naimark Theorems

*-Algebras: The Gelfand-Naimark Theorems is an ideal text for graduatestudents taking such courses as The Theory of Banach Algebras and C*-Algebras;

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Characterizations of C* Algebras: The Gelfand Naimark Theorems

*-Algebras: The Gelfand-Naimark Theorems is an ideal text for graduatestudents taking such courses as The Theory of Banach Algebras and C*-Algebras;

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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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The Gelfand Mathematical Seminars 1996-1999

logic and geometry, Lie groups, algebras and their representations, and non-communcative algebra and its relations to physics.;

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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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The q-Schur Algebra

q-Schur algebras. Beginning with an introductory chapter dealing with the relationship between the ordinary general linear groups and their;

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Topological Algebras and their Applications

Proceedings of the 8th International Conference of Topological Algebras and Their Applications (ICTAA-2014), held on May 26-30, 2014;

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London Mathematical Society Lecture Note Series

Cherednik's algebra, and its impressive applications. Chapter 1 is devoted to the Knizhnik-Zamolodchikov equations attached to root systems and their;

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Generalized B*-Algebras and Applications

C*-algebras and some of their extensions. A functional calculus and a spectral theory for GB*-algebras is presented, together with results;

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Noncommutative Polynomial Algebras of Solvable Type and Their Modules

Noncommutative Polynomial Algebras of Solvable Type and Their Modules is the first book to systematically introduce the basic constructive;

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Collected Papers II

groups, the inverse Sturm-Liouville problem, cohomology of infinite-dimensional Lie algebras, integral geometry, generalized functions and;

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Double Hall Algebra Approach To Affine Quantum Schur-Weyl Th

begin, various algebraic structures are discussed, including double Ringel-Hall algebras of cyclic quivers and their quantum loop algebra;

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Grobner Bases In Ring Theory

Groebner bases in determining and recognizing many more structural properties of algebras, such as the Gelfand-Kirillov dimension, Noetherianity;

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Computational Aspects of Polynomial Identities

Noetherian PI-algebras, Poincare-Hilbert series, Gelfand-Kirillov dimension, the combinatoric theory of affine PI-algebras, and homogeneous;

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Computational Aspects of Polynomial Identities

Noetherian PI-algebras, Poincare-Hilbert series, Gelfand-Kirillov dimension, the combinatoric theory of affine PI-algebras, and homogeneous;

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Collected Papers III

relations to other branches of mathematics, including mathematical physics, algebra, topology, differential geometry and analysis. With the;

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Linear and Multilinear Algebra and Function Spaces

transform, joint numerical radius on $C^*$-algebras, advertible complete algebras, and Gelfand-Mazur algebras. The volume also contains a survey on;

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Jordan Structures in Geometry and Analysis

concise historical notes. These include: the connection between Jordan and Lie theory via the Tits-Kantor-Koecher construction of Lie algebras; a;

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Gröbner-shirshov Bases

The book is about (associative, Lie and other) algebras, groups, semigroups presented by generators and defining relations. They play a;

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The Penrose Transform

. An introductory chapter sketches the development of the Penrose transform, followed by reviews of Lie algebras and flag manifolds;

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Representation Theory of Symmetric Groups

book explains how the theory can be extended to other related combinatorial algebras like the Iwahori-Hecke algebra. In a clear and concise;

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Representation Theory of Symmetric Groups

, the book explains how the theory can be extended to other related combinatorial algebras like the Iwahori-Hecke algebra. In a clear and;

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Introduction to Finite and Infinite Dimensional Lie (Super)algebras

string theory. Introduction to Finite and Infinite Dimensional Lie Algebras and Superalgebras introduces the theory of Lie superalgebras, their;

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