A clear and pedagogical introduction to classical integrable systems and their applications. It synthesizes the different approaches to the subject, providing a set of interconnected methods for solving problems in mathematical physics. Each method is introduced and explained, before being applied to particular examples.
A clear and pedagogical introduction to classical integrable systems and their applications. It synthesizes the different approaches to the subject, providing a set of interconnected methods for solving problems in mathematical physics. Each method is introduced and explained, before being applied to particular examples.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Olivier Babelon has been a member of the Centre National de la Recherche Scientifique (CNRS) since 1978. He works at the Laboratoire de Physique Théorique et Hautes Energies (LPTHE) at the University of Paris VI-Paris VII. His main fields of interest are particle physics, gauge theories and integrables systems.
Inhaltsangabe
1. Introduction 2. Integrable dynamical systems 3. Synopsis of integrable systems 4. Algebraic methods 5. Analytical methods 6. The closed Toda chain 7. The Calogero-Moser model 8. Isomonodromic deformations 9. Grassmannian and integrable hierarchies 10. The KP hierarchy 11. The KdV hierarchy 12. The Toda field theories 13. Classical inverse scattering method 14. Symplectic geometry 15. Riemann surfaces 16. Lie algebras Index.
1. Introduction 2. Integrable dynamical systems 3. Synopsis of integrable systems 4. Algebraic methods 5. Analytical methods 6. The closed Toda chain 7. The Calogero-Moser model 8. Isomonodromic deformations 9. Grassmannian and integrable hierarchies 10. The KP hierarchy 11. The KdV hierarchy 12. The Toda field theories 13. Classical inverse scattering method 14. Symplectic geometry 15. Riemann surfaces 16. Lie algebras Index.
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