Name: Nonlinear Dynamics: Non-Integrable Systems and Chaotic Dynamics (de Gruyter Studies in Mathematical Physics) (en Inglés)
SKU: 50915127
Price: 144.72 USD
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Author: Vladimir V. Zverev

portada Nonlinear Dynamics: Non-Integrable Systems and Chaotic Dynamics (de Gruyter Studies in Mathematical Physics) (en Inglés)

Nonlinear Dynamics: Non-Integrable Systems and Chaotic Dynamics (de Gruyter Studies in Mathematical Physics) (en Inglés)

Formato

Libro Físico

Editorial

De Gruyter

Autor

Vladimir V. Zverev

Año

2016

Idioma

Inglés

N° páginas

299

Encuadernación

Tapa Dura

ISBN13

9783110439380

Categorías

Matemáticas aplicadas

Nonlinear Dynamics: Non-Integrable Systems and Chaotic Dynamics (de Gruyter Studies in Mathematical Physics) (en Inglés)

Vladimir V. Zverev (Autor) · De Gruyter · Tapa Dura

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Reseña del libro "Nonlinear Dynamics: Non-Integrable Systems and Chaotic Dynamics (de Gruyter Studies in Mathematical Physics) (en Inglés)"

The book provides a concise and rigor introduction to the fundamentals of methods for solving the principal problems of modern non-linear dynamics. This monograph covers the basic issues of the theory of integrable systems and the theory of dynamical chaos both in nonintegrable conservative and in dissipative systems. A distinguishing feature of the material exposition is to add some comments, historical information, brief biographies and portraits of the researchers who made the most significant contribution to science. This allows one to present the material as accessible and attractive to students to acquire indepth scientific knowledge of nonlinear mechanics, feel the atmosphere where those or other important discoveries were made. The book can be used as a textbook for advanced undergraduate and graduate students majoring in high-tech industries and high technology (the science based on high technology) to help them to develop lateral thinking in early stages of training. Contents: Nonlinear Oscillations Integrable Systems Stability of Motion and Structural Stability Chaos in Conservative Systems Chaos and Fractal Attractors in Dissipative Systems Conclusion References Index