Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 下載 2024


Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics)

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Alexander V. Razumov 作者
Cambridge University Press
譯者
1997-05-28 出版日期
268 頁數
USD 55.00 價格
Paperback
叢書系列
9780521479233 圖書編碼

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Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics) 在線電子書 epub 下載 mobi 下載 pdf 下載 txt 下載 2024

Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics) 在線電子書 epub 下載 pdf 下載 mobi 下載 txt 下載 2024

Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 下載 2024



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Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics) 在線電子書 著者簡介


Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics) 在線電子書 著者簡介


Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 在線電子書下載

Lie Algebras, Geometry, and Toda-Type Systems (Cambridge Lecture Notes in Physics) 在線電子書 圖書描述

This book introduces the use of Lie algebra and differential geometry methods to study nonlinear integrable systems of Toda type. Many challenging problems in theoretical physics are related to the solution of nonlinear systems of partial differential equations. One of the most fruitful approaches in recent years has resulted from a merging of group algebraic and geometric techniques. The book gives a comprehensive introduction to this exciting branch of science. Chapters 1 and 2 review basic notions of Lie algebras and differential geometry with an emphasis on further applications to integrable nonlinear systems. Chapter 3 contains a derivation of Toda type systems and their general solutions based on Lie algebra and differential geometry methods. The last chapter examines explicit solutions of the corresponding equations. The book is written in an accessible 'lecture note' style with many examples and exercises to illustrate key points and to reinforce understanding.

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