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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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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

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

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Surveys in Representation Theory of Algebras

Conference over the last several years. Reflecting the diverse landscape of modern representation theory of algebras, the selected articles include;

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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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Hopf Algebras

of infinitesimal Hopf modules and bimodules to the construction of a Hopf algebraic Morita invariant. It uses the newly introduced theory of bi-Frobenius;

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Hopf Algebras

of infinitesimal Hopf modules and bimodules to the construction of a Hopf algebraic Morita invariant. It uses the newly introduced theory of bi-Frobenius;

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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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Algebras, Rings and Modules, Volume 2

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non;

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Locally Presentable and Accessible Categories

categories. In the final chapters they treat some topics in model theory and some set theoretical aspects. For researchers in category theory;

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Triangulated Categories In The Representation Of Finite Dime

. In recent years representation theory has been an area of intense research and the author shows that derived categories of finite-dimensional;

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Noncommutative Polynomial Algebras of Solvable Type and Their Modules

-computational theory and methods developed for investigating solvable polynomial algebras and their modules. In doing so, this book covers;

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Hopf Algebra

This study covers comodules, rational modules and bicomodules; cosemisimple, semiperfect and co-Frobenius algebras; bialgebras and Hopf;

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The q-Schur Algebra

This book focuses on the representation theory of q-Schur algebras and connections with the representation theory of Hecke algebras and;

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Auslander-Buchweitz Approximations of Equivariant Modules

in the category of equivariant modules, unifying the Cohen-Macaulay approximations in commutative ring theory and Ringel's theory of delta-good;

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Modules and Rings

modules, tensor algebras, simple modules and primitive rings, the Jacobson radical, and subdirect products. Later in the book, more advanced;

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Modules and Rings

modules, tensor algebras, simple modules and primitive rings, the Jacobson radical, and subdirect products. Later in the book, more advanced;

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Algebras, Quivers and Representations

geometry, cluster algebra theory, commutative algebra, dynamical systems and triangulated categories. In addition, it includes contributions on;

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Algebras, Rings and Modules: Non-Commutative Algebras and Rings

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non;

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Representations of Algebras, Geometry and Physics

and the structure theory of Coxeter groups, powerful new applications of approximable triangulated categories, new results on the heart of a;

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Tensor Categories

algebras, low-dimensional topology (in particular, knot theory), homotopy theory, quantum mechanics and field theory, quantum computation, theory;

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London Mathematical Society Lecture Note Series

provide an appropriate setting for decomposition theory of von Neumann algebras and have important applications to C*-algebras. Discrete modules;

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Algebras, Rings and Modules

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non;

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More Concise Algebraic Topology

completion of topological spaces, model categories, and Hopf algebras. The first half of the book sets out the basic theory of localization and;

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Lectures On Sl_2(c)-modules

including the description of all finite-dimensional modules and an introduction to the universal enveloping algebras with its primitive ideals;

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Hopf Algebras

basic theory of Hopf algebras for the reader already familiar with the basic ideas of linear algebra and commutative algebra. After introducing;

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Skew PBW Extensions

from a matrix point of view. To make this theory constructive, the theory of Groebner bases of left (right) ideals and modules for bijective;

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