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The Variational Principles of Dynamics (Advanced Series in Mathematical Physics, Vol. 13) (Advanced Mathematical Physics) - Hardcover

 
9789810202743: The Variational Principles of Dynamics (Advanced Series in Mathematical Physics, Vol. 13) (Advanced Mathematical Physics)

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Given a conservative dynamical system of classical physics, how does one find a variational principle for it? Is there a canonical recipe for such a principle? The case of particle mechanics was settled by Lagrange in 1788; this text treats continuous systems. Recipes devised are algebraic in nature, and this book develops all the mathematical tools found necessary after the minute examination of the adiabatic fluid dynamics in the introduction. These tools include: Lagrangian and Hamiltonian formalisms, Legendre transforms, dual spaces of Lie algebras and associated 2-cocycles; and linearized and Z2-graded versions of all of these. The following typical physical systems, together with their Hamiltonian structures, are discussed: Classical Magnetohydro-dynamics with its Hall deformation; Multifluid Plasma; Superfluid He-4 (both irrotational and rotating) and 3He-A; Quantum fluids; Yang-Mills MHD; Spinning fluids; Spin Glass; Extended YM Plasma; A Lattice Gas. Detailed motivations, easy-to-follow arguments, open problems, and over 300 exercises help the reader.

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"This book yields a self-contained, rigorous but also very clearly written account of the subject ... the book also contains a 'wealth' of apparently carefully selected and often very amusing citations from various sources." Mathematical Reviews

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  • PublisherWorld Scientific Publishing Company
  • Publication date1992
  • ISBN 10 9810202741
  • ISBN 13 9789810202743
  • BindingHardcover
  • LanguageEnglish
  • Edition number1
  • Number of pages444

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Buch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - Given a conservative dynamical system of classical physics, how does one find a variational principle for it Is there a canonical recipe for such a principle The case of particle mechanics was settled by Lagrange in 1788; this text treats continuous systems. Recipes devised are algebraic in nature, and this book develops all the mathematical tools found necessary after the minute examination of the adiabatic fluid dynamics in the introduction. These tools include: Lagrangian and Hamiltonian formalisms, Legendre transforms, dual spaces of Lie algebras and associated 2-cocycles; and linearized and Z2-graded versions of all of these. The following typical physical systems, together with their Hamiltonian structures, are discussed: Classical Magnetohydro-dynamics with its Hall deformation; Multifluid Plasma; Superfluid He-4 (both irrotational and rotating) and 3He-A; Quantum fluids; Yang-Mills MHD; Spinning fluids; Spin Glass; Extended YM Plasma; A Lattice Gas. Detailed motivations, easy-to-follow arguments, open problems, and over 300 exercises help the reader. Seller Inventory # 9789810202743

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