Lie Algebras, Geometry, and Toda-Type Systems

Lie Algebras, Geometry, and Toda-Type Systems
Author: Alexander Vitalievich Razumov
Publisher: Cambridge University Press
Total Pages: 271
Release: 1997-05-15
Genre: Mathematics
ISBN: 0521479231

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The book describes integrable Toda type systems and their Lie algebra and differential geometry background.


Lie Algebras, Geometry, and Toda-Type Systems
Language: en
Pages: 271
Authors: Alexander Vitalievich Razumov
Categories: Mathematics
Type: BOOK - Published: 1997-05-15 - Publisher: Cambridge University Press

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The book describes integrable Toda type systems and their Lie algebra and differential geometry background.
NonasSociative Algebra and Its Applications
Language: en
Pages: 492
Authors: R Costa
Categories: Mathematics
Type: BOOK - Published: 2019-05-20 - Publisher: CRC Press

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A collection of lectures presented at the Fourth International Conference on Nonassociative Algebra and its Applications, held in Sao Paulo, Brazil. Topics in a
Soliton Equations and Their Algebro-Geometric Solutions: Volume 2, (1+1)-Dimensional Discrete Models
Language: en
Pages: 438
Authors: Fritz Gesztesy
Categories: Mathematics
Type: BOOK - Published: 2008-09-04 - Publisher: Cambridge University Press

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As a partner to Volume 1: Dimensional Continuous Models, this monograph provides a self-contained introduction to algebro-geometric solutions of completely inte
Supersymmetry And Unification Of Fundamental Interactions, Proceedings Of The Ix International Conference (Susy '01)
Language: en
Pages: 479
Authors: A V Gladyshev
Categories: Science
Type: BOOK - Published: 2002-03-28 - Publisher: World Scientific

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This book addresses the theoretical, phenomenological and experimental aspects of supersymmetry in particle physics as well as its implications in cosmology.
Geometric Representation Theory and Extended Affine Lie Algebras
Language: en
Pages: 226
Authors: Erhard Neher
Categories: Mathematics
Type: BOOK - Published: 2011 - Publisher: American Mathematical Soc.

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Lie theory has connections to many other disciplines such as geometry, number theory, mathematical physics, and algebraic combinatorics. The interaction between