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Geometry and Dynamics of Integrable Systems
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Bibliographic Detail
Publisher Birkhauser
Publication date November 7, 2016
Binding Paperback
Book category Adult Non-Fiction
ISBN-13 9783319335025
ISBN-10 3319335022
Dimensions 0 by 6.61 by 9.45 in.
Original list price $29.99
Summaries and Reviews
Amazon.com description: Product Description:

Based on lectures given at an advanced course on integrable systems at the Centre de Recerca Matemàtica in Barcelona, these lecture notes address three major aspects of integrable systems: obstructions to integrability from differential Galois theory; the description of singularities of integrable systems on the basis of their relation to bi-Hamiltonian systems; and the generalization of integrable systems to the non-Hamiltonian settings. All three sections were written by top experts in their respective fields.

Native to actual problem-solving challenges in mechanics, the topic of integrable systems is currently at the crossroads of several disciplines in pure and applied mathematics, and also has important interactions with physics. The study of integrable systems also actively employs methods from differential geometry. Moreover, it is extremely important in symplectic geometry and Hamiltonian dynamics, and has strong correlations with mathematical physics, Lie theory and algebraic geometry (including mirror symmetry). As such, the book will appeal to experts with a wide range of backgrounds.



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Paperback
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With Eva Miranda (other contributor), Nguyen Tien Zung, Juan J. Morales Ruiz, Alexey Bolsinov | from Birkhauser (November 7, 2016)
9783319335025 | details & prices | List price $29.99
About: Based on lectures given at an advanced course on integrable systems at the Centre de Recerca Matemàtica in Barcelona, these lecture notes address three major aspects of integrable systems: obstructions to integrability from differential Galois theory; the description of singularities of integrable systems on the basis of their relation to bi-Hamiltonian systems; and the generalization of integrable systems to the non-Hamiltonian settings.

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