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Physics Of Chaos In Hamiltonian Systems, The (2nd Edition)

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Physics Of Chaos In Hamiltonian Systems, The (2nd Edition)Author(s): George Zaslavsky\nFormat: Hardback\nPublisher: Imperial College Press, United Kingdom\nImprint: Imperial College Press\nISBN-13: 9781860947957, 978-1860947957\nSynopsis\nThis book aims to familiarize the reader with the essential properties of the chaotic dynamics of Hamiltonian systems by avoiding specialized mathematical tools, thus making it easily accessible to a broader audience of researchers and students. Unique material on the most intriguing and fascinating topics of unsolved and current problems in contemporary chaos theory is presented. The coverage includes: separatrix chaos; properties and a description of systems with non-ergodic dynamics; the distribution of Poincar recurrences and their role in transport theory; dynamical models of the Maxwell's Demon, the occurrence of persistent fluctuations, and a detailed discussion of their role in the problem underlying the foundation of statistical physics; th.

Physics Of Chaos In Hamiltonian Systems, The (2nd Edition)

Physics Of Chaos In Hamiltonian Systems, The (2nd Edition)Author(s): George Zaslavsky\nFormat: Hardback\nPublisher: Imperial College Press, United Kingdom\nImprint: Imperial College Press\nISBN-13: 9781860947957, 978-1860947957\nSynopsis\nThis book aims to familiarize the reader with the essential properties of the chaotic dynamics of Hamiltonian systems by avoiding specialized mathematical tools, thus making it easily accessible to a broader audience of researchers and students. Unique material on the most intriguing and fascinating topics of unsolved and current problems in contemporary chaos theory is presented. The coverage includes: separatrix chaos; properties and a description of systems with non-ergodic dynamics; the distribution of Poincar recurrences and their role in transport theory; dynamical models of the Maxwell's Demon, the occurrence of persistent fluctuations, and a detailed discussion of their role in the problem underlying the foundation of statistical physics; th.

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