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Differential Tensor Algebras and Their Module Categories

This volume provides a systematic presentation of the theory of differential tensor algebras and their categories of modules. It involves;

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Tensor Categories and Hopf Algebras

This volume contains the proceedings of the scientific session ``Hopf Algebras and Tensor Categories'', held from July 27-28, 2017, at the;

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Vertex Algebras and Geometry

and tensor categories, with topics in vertex rings, chiral algebroids, the Higgs branch conjecture, and applicability and use of vertex tensor;

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Tensor Categories

of general tensor categories, it focuses especially on the theory of finite tensor categories and fusion categories (in particular, braided and;

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Model Theory of Modules, Algebras and Categories

This volume contains the proceedings of the international conference Model Theory of Modules, Algebras and Categories, held from July 28;

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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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Representations of Algebras

of commutative algebraic groups, modular group representation theory, and thick tensor ideals of bounded derived categories. Other articles represent;

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Categories and Modules with K-Theory in View

text then examines categories of K-theory. This leads to the study of tensor products and the Morita theory. The categorical approach to;

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Algebra and Its Applications

Actions of generalized derivations in Rings and Banach Algebras Proper Categories and Their Duals On Nakayama Conjecture and related;

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Surveys in Representation Theory of Algebras

This volume contains selected expository lectures delivered at the annual Maurice Auslander Distinguished Lectures and International;

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Dualizable Tensor Categories

"We investigate the relationship between the algebra of tensor categories and the topology of framed 3-manifolds. On the one hand, tensor;

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Hopf Algebras and Their Generalizations from a Category Theoretical Point of View

of Hopf algebras and their generalizations from a category theoretical point of view. The author applies the theory of liftings to Eilenberg-Moore;

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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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Symmetries, Lie Algebras and Representations

This is an introduction to Lie algebras and their applications in physics. The first three chapters show how Lie algebras arise naturally;

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Introduction to Differential Geometry with Tensor Applications

-understand language, the fundamentals of tensors and their applications in differential geometry and analytical mechanics with examples for practical;

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Crossed Products of Operator Algebras

complement their generic results with the detailed study of many important special cases. In particular they study crossed products of tensor;

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Introduction to the Representation Theory of Algebras

of matrices under linear transformations, explaining the three common setups: representation of quivers, modules over algebras and additive functors;

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Tensor Operators & their Applications

The notion of derivation of tensor fields is one of the central concepts and tools of mathematics. The author believes that differential;

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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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Homological Algebra (PMS-19), Volume 19

had occurred on three fronts through the construction of cohomology theories for groups, Lie algebras, and associative algebras. This book presents a;

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Corings and Comodules

including differential graded categories through classical and Hopf-type module theory to non-commutative geometry and mathematical physics. This;

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Algebra and Applications 1

chapters in this volume cover a wide variety of algebraic structures and their related topics. Jordan superalgebras, Lie algebras, composition;

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Tensor Calculus

illustrates the power of the tensor technique by its applications to differential geometry, elasticity, and relativity. The first five chapters;

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Differential Geometry and Tensors

Tensors. The book is self-contained and divided in two parts. Section A deals with Differential Geometry and Section B is devoted to the study;

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Mathematical Physics

groups, manifolds, Lie groups and their representations, Clifford algebras and their representations, and fibre bundles and their applications to;

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Clifford Algebras and Their Application in Mathematical Physics

appeal to physicists and mathematicians working in areas involving functions of complex variables, associative rings and algebras, integral;

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