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Lie Algebras, Geometry, and Toda-Type Systems

This book introduces the use of Lie algebra and differential geometry methods to study nonlinear integrable systems of Toda type. Many;

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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

range of topics focusing on Lie algebras, nonassociative rings and algebras, quasigroups, loops, and related systems as well as applications;

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Lie Groups and Lie Algebras

of Lie groups and algebras, ranging from the geometry of regular polytopes and paving problems to current work on finite simple groups having a;

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Mathematics, Game Theory & Algebra Compendium

geometry including Field Theory and Polynomials; Commutative Rings and Algebras; Algebraic Geometry; Linear and Multilinear Algebras; Matrix Theory;

Vergelijkbare producten zoals Mathematics, Game Theory & Algebra Compendium

Mathematics, Game Theory & Algebra Compendium

geometry including Field Theory and Polynomials; Commutative Rings and Algebras; Algebraic Geometry; Linear and Multi-linear Algebras; Matrix;

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Symmetry

; Lie Algebras, Super-Algebras and 3-Algebras in Physics and The Three Roles of Symmetry in Fundamental Physics.;

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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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Lie Groups, Lie Algebras, Cohomology and some Applications in Physics

Now in paperback, this book provides a self-contained introduction to the cohomology theory of Lie groups and algebras and to some of its;

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Introduction to Classical Integrable Systems

method and three complementary chapters cover the necessary mathematical tools from symplectic geometry, Riemann surfaces and Lie algebras. The;

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Introduction to Classical Integrable Systems

method and three complementary chapters cover the necessary mathematical tools from symplectic geometry, Riemann surfaces and Lie algebras. The;

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Krichever-Novikov Type Algebras

Krichever and Novikov introduced certain classes of infinite dimensional Lie algebras to extend the Virasoro algebra and its related;

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Fuzzy Lie Algebras

This book explores certain structures of fuzzy Lie algebras, fuzzy Lie superalgebras and fuzzy n-Lie algebras. In addition, it applies;

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Algebra - Representation Theory

Over the last three decades representation theory of groups, Lie algebras and associative algebras has undergone a rapid development;

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Contributions in Algebra and Algebraic Geometry

and its applications to algebraic geometry, Lie groups, algebraic combinatorics, and representation theory are covered. The articles are;

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Cambridge Studies in Advanced Mathematics

Lie algebras have many varied applications, both in mathematics and mathematical physics. This book provides a thorough but relaxed;

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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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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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Lie Theory and Its Applications in Physics

are meant in their widest sense, i.e., representation theory, algebraic geometry, number theory, infinite-dimensional Lie algebras and groups;

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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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Dynamical Systems and Semisimple Groups

author develops in a detailed and self-contained way the main results on Lie groups, Lie algebras, and semisimple groups, including basic facts;

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Dynamical Systems and Semisimple Groups

author develops in a detailed and self-contained way the main results on Lie groups, Lie algebras, and semisimple groups, including basic facts;

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Groups and Manifolds

finite rotation groups and to simply laced simple Lie algebras. Unique features of this book are the full-fledged treatment of the exceptional;

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Perspectives in Lie Theory

, addressing topics such as: structure and representation theory of vertex algebras, Lie algebras and superalgebras, as well as hyperplane arrangements;

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Lie Theory and Its Applications in Physics

symmetries are employed in their widest sense, embracing representation theory, algebraic geometry, number theory, infinite-dimensional Lie algebras;

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Lie Theory and Its Applications in Physics

geometry, infinite-dimensional Lie algebras and groups, superalgebras and supergroups, groups and quantum groups, noncommutative geometry;

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Hilbert Schemes of Points and Infinite Dimensional Lie Algebras

schemes of points on complex surfaces and its interplay with infinite dimensional Lie algebras. It starts with the basics of Hilbert schemes;

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