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- Author: Gaetano Vilasi
- Publisher: World Scientific Publishing Company
- Year: 2001
- Pages: 440
- ISBN-10: 9810233086
- ISBN-13: 9789810233082
- Format: 16.3 x 21.8 x 2.9 cm, kieti viršeliai
- Language: English
- SAVE -10% with code: EXTRA
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Description
This is both a textbook and a monograph. It is partially based on a two-semester course, held by the author for third-year students in physics and mathematics at the University of Salerno, on analytical mechanics, differential geometry, symplectic manifolds and integrable systems.As a textbook, it provides a systematic and self-consistent formulation of Hamiltonian dynamics both in a rigorous coordinate language and in the modern language of differential geometry. It also presents powerful mathematical methods of theoretical physics, especially in gauge theories and general relativity.As a monograph, the book deals with the advanced research topic of completely integrable dynamics, with both finitely and infinitely many degrees of freedom, including geometrical structures of solitonic wave equations.
EXTRA 10 % discount with code: EXTRA
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- Author: Gaetano Vilasi
- Publisher: World Scientific Publishing Company
- Year: 2001
- Pages: 440
- ISBN-10: 9810233086
- ISBN-13: 9789810233082
- Format: 16.3 x 21.8 x 2.9 cm, kieti viršeliai
- Language: English English
This is both a textbook and a monograph. It is partially based on a two-semester course, held by the author for third-year students in physics and mathematics at the University of Salerno, on analytical mechanics, differential geometry, symplectic manifolds and integrable systems.As a textbook, it provides a systematic and self-consistent formulation of Hamiltonian dynamics both in a rigorous coordinate language and in the modern language of differential geometry. It also presents powerful mathematical methods of theoretical physics, especially in gauge theories and general relativity.As a monograph, the book deals with the advanced research topic of completely integrable dynamics, with both finitely and infinitely many degrees of freedom, including geometrical structures of solitonic wave equations.
Reviews