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The Principle of Least Action in Geometry and Dynamics (Lecture Notes in Mathematics, 1844) - Softcover
Synopsis
New variational methods by Aubry, Mather, and Mane, discovered in the last twenty years, gave deep insight into the dynamics of convex Lagrangian systems. This book shows how this Principle of Least Action appears in a variety of settings (billiards, length spectrum, Hofer geometry, modern symplectic geometry). Thus, topics from modern dynamical systems and modern symplectic geometry are linked in a new and sometimes surprising way. The central object is Mather’s minimal action functional. The level is for graduate students onwards, but also for researchers in any of the subjects touched in the book.
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- PublisherSpringer
- Publication date2004
- ISBN 10 3540219447
- ISBN 13 9783540219446
- BindingPaperback
- Number of pages144
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The Principle of Least Action in Geometry and Dynamics
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Springer Berlin Heidelberg Mai 2004, 2004
ISBN 10: 3540219447
ISBN 13: 9783540219446
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Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -New variational methods by Aubry, Mather, and Mane, discovered in the last twenty years, gave deep insight into the dynamics of convex Lagrangian systems. This book shows how this Principle of Least Action appears in a variety of settings (billiards, length spectrum, Hofer geometry, modern symplectic geometry). Thus, topics from modern dynamical systems and modern symplectic geometry are linked in a new and sometimes surprising way. The central object is Mather's minimal action functional. The level is for graduate students onwards, but also for researchers in any of the subjects touched in the book. 148 pp. Englisch. Seller Inventory # 9783540219446
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The Principle of Least Action in Geometry and Dynamics
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ISBN 10: 3540219447
ISBN 13: 9783540219446
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Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - New variational methods by Aubry, Mather, and Mane, discovered in the last twenty years, gave deep insight into the dynamics of convex Lagrangian systems. This book shows how this Principle of Least Action appears in a variety of settings (billiards, length spectrum, Hofer geometry, modern symplectic geometry). Thus, topics from modern dynamical systems and modern symplectic geometry are linked in a new and sometimes surprising way. The central object is Mather's minimal action functional. The level is for graduate students onwards, but also for researchers in any of the subjects touched in the book. Seller Inventory # 9783540219446
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