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Idempotent Matrices over Complex Group Algebras

The study of idempotent elements in group algebras (or, more generally, the study of classes in the K-theory of such algebras) originates;

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A. Adrian Albert Collected Mathematical Papers, Volume 3, Parts 1 & 2

contributions to the theory of the Brauer group and central simple algebras, Riemann matrices, nonassociative algebras, and other topics. Part 1 focuses;

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Relational and Algebraic Methods in Computer Science

; idempotent semirings; quantales, allegories, and dynamic algebras; cylindric algebras, and about their application in areas such as verification;

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Algebra II

The algebra of square matrices of size n ~ 2 over the field of complex numbers is, evidently, the best-known example of a non-commutative;

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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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Clifford Algebras in Analysis and Related Topics

holomorphic functions of several complex variables under Fourier transforms. He describes the correspondence between algebras of singular integrals on;

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Clifford Algebras in Analysis and Related Topics

holomorphic functions of several complex variables under Fourier transforms. He describes the correspondence between algebras of singular integrals on;

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Complex Semisimple Quantum Groups and Representation Theory

analytic theory of quantized complex semisimple Lie groups in terms of quantized algebras of functions and their duals, - algebraic;

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Real Operator Algebras

The theory of operator algebras is generally considered over the field of complex numbers and in the complex Hilbert spaces. So it is a;

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Complex Semisimple Lie Algebras

complex numbers. The author begins with a summary of the general properties of nilpotent, solvable, and semisimple Lie algebras. Subsequent;

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Groups, Rings, Group Rings, and Hopf Algebras

This volume contains the proceedings of the International Conference on Groups, Rings, Group Rings, and Hopf Algebras, held October 2-4;

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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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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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Banach Algebras and Applications

subject, this proceedings volume reflects recent achievements in areas such as Banach algebras over groups, abstract harmonic analysis, group;

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C*-Algebras

) matrices and C*-correspondences, - noncommutative prob ability theory, - deformation quantization, - group C* -algebras and the Baum-Connes;

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Identical Relations in Lie Algebras

This updated edition of a classic title studies identical relations in Lie algebras and also in other classes of algebras, a theory with;

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Free Probability and Random Matrices

This volume opens the world of free probability to a wide variety of readers. From its roots in the theory of operator algebras, free;

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Affine Lie Algebras and Quantum Groups

This is an introduction to the theory of affine Lie algebras, to the theory of quantum groups, and to the interrelationships between these;

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Semigroups Of Matrices

matrices over a field K (or, more generally, skew linear semigroups - if K is allowed to be a division ring) and its applications to certain;

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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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Clifford Algebras

Clifford algebras. The Clifford algebra calculus is used to construct new models that allow descriptions of the group of projective transformations;

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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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London Mathematical Society Student Texts

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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