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The field of nonlinear dynamics and chaos has grown very much over the last few decades and is becoming more and more relevant in different disciplines. This book presents a clear and concise introduction to the field of nonlinear dynamics and chaos, suitable for graduate students in mathematics, physics, chemistry, engineering, and in natural sciences in general. It provides a thorough and modern introduction to the concepts of Hamiltonian dynamical systems' theory combining in a comprehensive way classical and quantum mechanical description. It covers a wide range of topics usually not found…mehr

Produktbeschreibung
The field of nonlinear dynamics and chaos has grown very much over the last few decades and is becoming more and more relevant in different disciplines. This book presents a clear and concise introduction to the field of nonlinear dynamics and chaos, suitable for graduate students in mathematics, physics, chemistry, engineering, and in natural sciences in general. It provides a thorough and modern introduction to the concepts of Hamiltonian dynamical systems' theory combining in a comprehensive way classical and quantum mechanical description. It covers a wide range of topics usually not found in similar books. Motivations of the respective subjects and a clear presentation eases the understanding. The book is based on lectures on classical and quantum chaos held by the author at Heidelberg University. It contains exercises and worked examples, which makes it ideal for an introductory course for students as well as for researchers starting to work in the field.


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Autorenporträt
Prof. Sandro Wimberger Institut für Theoretische Physik Universität Heidelberg Heidelberg, Germany
Rezensionen
"This book comprises a convincing introduction to nonlinear dynamics of conservative and dissipative systems and for the Hamiltonian systems it takes the discussion to their quantum manifestations. The treatment is crystal clear and quite thorough in many parts. ... The illustrations are valuable. ... The present book gives a lovely introduction and prepares the readers for more detailed treatments. ... this is a brilliant introduction with an excellent pedagogical value." (S. R. Jain, Mathematical Reviews, December, 2024)