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Integrable Systems in the Realm of Algebraic Geometry PDF

236 Pages·2001·17.994 MB·English
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by Pol Vanhaecke| 2001| 236 pages| 17.994| English

About Integrable Systems in the Realm of Algebraic Geometry

This book treats the general theory of Poisson structures and integrable systems on affine varieties in a systematic way. Special attention is drawn to algebraic completely integrable systems. Several integrable systems are constructed and studied in detail and a few applications of integrable systems to algebraic geometry are worked out. In the second edition some of the concepts in Poisson geometry are clarified by introducting Poisson cohomology; the Mumford systems are constructed from the algebra of pseudo-differential operators, which clarifies their origin; a new explanation of the multi Hamiltonian structure of the Mumford systems is given by using the loop algebra of sl(2); and finally Goedesic flow on SO(4) is added to illustrate the linearizatin algorith and to give another application of integrable systems to algebraic geometry.

Detailed Information

Author:Pol Vanhaecke
Publication Year:2001
ISBN:9783540423379
Pages:236
Language:English
File Size:17.994
Format:PDF
Price:FREE
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