Integrability of nonlinear systems : proceedings of the CIMPA School, Pondicherry University, India, 8-26 January 1996
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Bibliographic Information
Integrability of nonlinear systems : proceedings of the CIMPA School, Pondicherry University, India, 8-26 January 1996
（Lecture notes in physics, 495）
Springer-Verlag, c1997
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"International School on Nonlinear Systems, organized by the CIMPA-Centre International de Mathématiques Pures et Appliquées/International Center for Pure and Applied Mathematics and Phondicherry University, was held in Pondicherry, India, from January 8 to January 26, 1996" -- Pref
Includes bibliographical references
Description and Table of Contents
Description
The theory of nonlinear systems and, in particular, of integrable systems is related to several very active fields of research in theoretical physics. Many mathematical aspects of nonlinear systems, both continuous and discrete, are analyzed here with particular emphasis on the domains of inverse-scattering techniques, singularity analysis, the bilinear formalism, chaos in nonlinear oscillators, Lie-algebraic and group-theoretical methods, classical and quantum integrability, bihamiltonian structures. The book will be of considerable interest to those who wish to study integrable systems, and to follow the future developments, both in mathematics and in theoretical physics, of the theory of integrability.
Table of Contents
Nonlinear Waves, Solitons and IST (by M.J. Ablowitz).- Integrability (by B. Grammaticos and A. Ramani).- Introduction to the Hirota Bilinear Method (by J. Hietarinta).- Lie Bialgebras, Poisson Lie Groups and Dressing Transformations (by Y. Kosmann-Schwarzbach).- Analytic and Asymptotic Methods for Nonlinear Singularity Analysis (by M.D. Kruskal, N. Joshi and R. Halburd).- Bifurcations, Chaos, Controlling and Synchronization of Certain Nonlinear Oscillators (by M. Lakshmanan).- Eight Lectures on Integrable System (by F. Magri).- Bilinear Formalism in Soliton Theory (by J. Satsuma).- Quantum and Classical Integrable Systems (by M.A. Semenov-Tian-Shansky).
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