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Hopf Algebras and Root Systems

classification theory of pointed Hopf algebras for advanced graduate students and researchers working in categorial aspects and classification theory;

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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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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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New Directions in Hopf Algebras

Hopf algebras have important connections to quantum theory, Lie algebras, knot and braid theory, operator algebras and other areas;

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Mathematical Sciences Research Institute Publications

Hopf algebras have important connections to quantum theory, Lie algebras, knot and braid theory, operator algebras and other areas;

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Hopf Algebras and Quantum Groups

This volume is based on the proceedings of the Hopf-Algebras and Quantum Groups conference at the Free University of Brussels, Belgium. It;

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Classical Hopf Algebras and Their Applications

This book is dedicated to the structure and combinatorics of classical Hopf algebras. Its main focus is on commutative and cocommutative;

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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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Hopf Algebras in Noncommutative Geometry and Physics

aspects of Hopf algebras, and recent advances in the theory of corings and quasi-Hopf algebras. It provides examples and basic properties;

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Hopf Algebras and Quantum Groups

This volume is based on the proceedings of the Hopf-Algebras and Quantum Groups conference at the Free University of Brussels, Belgium. It;

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Polynomial Identities of Hopf Algebras

This work is at the meeting point of two theories: the Theory of Hopf Algebras and the Theory of Polynomial Identities. Hopf algebras are;

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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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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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Quasi-Hopf Algebras

This is the first book to be dedicated entirely to Drinfeld's quasi-Hopf algebras. Ideal for graduate students and researchers;

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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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Introduction to Finite and Infinite Dimensional Lie (Super)algebras

Lie superalgebras are a natural generalization of Lie algebras, having applications in geometry, number theory, gauge field theory, and;

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Non-Associative Algebra and Its Applications

, nonassociative generalization of Hopf algebras, the structure of free algebras, derivations of Lie algebras, and the identities of Albert algebra. It;

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Hopf Algebras, Quantum Groups and Yang-Baxter Equations

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Bimonoids for Hyperplane Arrangements

theory is parallel to the classical theory of connected Hopf algebras, and relates to it when specialized to the braid arrangement. Joyal's;

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Representations of Algebras

Artin, Brauer star, and Koszul algebras.;

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Algebra - Representation Theory

illuminated their representation theory. The study of Hopf algebras and non-commutative geometry is another new branch of representation theory;

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Identical Relations in Lie Algebras

identities, identities of algebras with actions and coactions of various Hopf algebras, and the representation theory of the symmetric and general;

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Symmetries, Lie Algebras and Representations

, Clifford algebras and supersymmetry, representations on function spaces, and Hopf algebras and representation rings. A detailed reference list;

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Lie Algebras With Triangular Decompositions

Imparts a self--contained development of the algebraic theory of Kac--Moody algebras, their representations and close relatives----the;

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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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Rings, Groups, and Algebras

"Integrates and summarizes the most significant developments made by Chinese mathematicians in rings, groups, and algebras since the 1950s;

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