Algebraic Integrability Painleve Geometry And Lie Algebras


Download Algebraic Integrability Painleve Geometry And Lie Algebras PDF/ePub or read online books in Mobi eBooks. Click Download or Read Online button to get Algebraic Integrability Painleve Geometry And Lie Algebras book now. This website allows unlimited access to, at the time of writing, more than 1.5 million titles, including hundreds of thousands of titles in various foreign languages.

Download

Algebraic Integrability, Painlevé Geometry and Lie Algebras


Algebraic Integrability, Painlevé Geometry and Lie Algebras

Author: Mark Adler

language: en

Publisher: Springer Science & Business Media

Release Date: 2004-09-01


DOWNLOAD





This Ergebnisse volume is aimed at a wide readership of mathematicians and physicists, graduate students and professionals. The main thrust of the book is to show how algebraic geometry, Lie theory and Painlevé analysis can be used to explicitly solve integrable differential equations and construct the algebraic tori on which they linearize; at the same time, it is, for the student, a playing ground to applying algebraic geometry and Lie theory. The book is meant to be reasonably self-contained and presents numerous examples. The latter appear throughout the text to illustrate the ideas, and make up the core of the last part of the book. The first part of the book contains the basic tools from Lie groups, algebraic and differential geometry to understand the main topic.

Algebraic Integrability, Painleve Geometry and Lie Algebras


Algebraic Integrability, Painleve Geometry and Lie Algebras

Author: Mark Adler

language: en

Publisher: Springer

Release Date: 2014-01-15


DOWNLOAD





Algebraic Integrability, Painlevé Geometry and Lie Algebras


Algebraic Integrability, Painlevé Geometry and Lie Algebras

Author: Mark Adler

language: en

Publisher: Springer Science & Business Media

Release Date: 2013-03-14


DOWNLOAD





This Ergebnisse volume is aimed at a wide readership of mathematicians and physicists, graduate students and professionals. The main thrust of the book is to show how algebraic geometry, Lie theory and Painlevé analysis can be used to explicitly solve integrable differential equations and construct the algebraic tori on which they linearize; at the same time, it is, for the student, a playing ground to applying algebraic geometry and Lie theory. The book is meant to be reasonably self-contained and presents numerous examples. The latter appear throughout the text to illustrate the ideas, and make up the core of the last part of the book. The first part of the book contains the basic tools from Lie groups, algebraic and differential geometry to understand the main topic.