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Titlebook: Mathematical Aspects of Classical and Celestial Mechanics; Vladimir I. Arnold,Valery V. Kozlov,Anatoly I. Nei Book 2006Latest edition Spri

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書目名稱Mathematical Aspects of Classical and Celestial Mechanics
編輯Vladimir I. Arnold,Valery V. Kozlov,Anatoly I. Nei
視頻videohttp://file.papertrans.cn/627/626008/626008.mp4
概述Best book on the subject, now in its third edition.Includes supplementary material:
叢書名稱Encyclopaedia of Mathematical Sciences
圖書封面Titlebook: Mathematical Aspects of Classical and Celestial Mechanics;  Vladimir I. Arnold,Valery V. Kozlov,Anatoly I. Nei Book 2006Latest edition Spri
描述In this book we describe the basic principles, problems, and methods of cl- sical mechanics. Our main attention is devoted to the mathematical side of the subject. Although the physical background of the models considered here and the applied aspects of the phenomena studied in this book are explored to a considerably lesser extent, we have tried to set forth ?rst and foremost the “working” apparatus of classical mechanics. This apparatus is contained mainly in Chapters 1, 3, 5, 6, and 8. Chapter 1 is devoted to the basic mathematical models of classical - chanics that are usually used for describing the motion of real mechanical systems. Special attention is given to the study of motion with constraints and to the problems of realization of constraints in dynamics. In Chapter 3 we discuss symmetry groups of mechanical systems and the corresponding conservation laws. We also expound various aspects of ord- reduction theory for systems with symmetries, which is often used in appli- tions. Chapter 4 is devoted to variational principles and methods of classical mechanics. They allow one, in particular, to obtain non-trivial results on the existence of periodic trajectories. Special at
出版日期Book 2006Latest edition
關(guān)鍵詞celestial mechanics; classical mechanics; classsical mechanics; integrability; nonintegrability; perturba
版次3
doihttps://doi.org/10.1007/978-3-540-48926-9
isbn_softcover978-3-642-06647-4
isbn_ebook978-3-540-48926-9Series ISSN 0938-0396
issn_series 0938-0396
copyrightSpringer-Verlag Berlin Heidelberg 2006
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978-3-642-06647-4Springer-Verlag Berlin Heidelberg 2006
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The n-Body Problem,Suppose that two points (., .) and (., .) interact with each other with potential energy .(|. - .|), so that the equations of motion have the form
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Symmetry Groups and Order Reduction,Let (., .) be a Lagrangian system and . a smooth field on .. The field . gives rise to the one-parameter group . of diffeomorphisms . : . → . defined by the differential equation
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Variational Principles and Methods,One of the fundamental objects of classical mechanics is a Lagrangian system - a pair (., .), where . is a smooth manifold (the configuration space of the mechanical system), and . a smooth function on the tangent bundle . (the Lagrange function or Lagrangian).
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