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Titlebook: Critical Point Theory for Lagrangian Systems; Marco Mazzucchelli Book 2012 Springer Basel AG 2012 Euler-Lagrange equations.Lagrangian dyna

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书目名称Critical Point Theory for Lagrangian Systems
编辑Marco Mazzucchelli
视频video
概述Collects, in a rigorous and consistent style, many important results that are sparse in the literature.Exposition is self-contained.Arguments are presented in an elementary way in order to be accessib
丛书名称Progress in Mathematics
图书封面Titlebook: Critical Point Theory for Lagrangian Systems;  Marco Mazzucchelli Book 2012 Springer Basel AG 2012 Euler-Lagrange equations.Lagrangian dyna
描述Lagrangian systems constitute a very important and old class in dynamics. Their origin dates back to the end of the eighteenth century, with Joseph-Louis Lagrange’s reformulation of classical mechanics. The main feature of Lagrangian dynamics is its variational flavor: orbits are extremal points of an action functional. The development of critical point theory in the twentieth century provided a powerful machinery to investigateexistence and multiplicity questions for orbits of Lagrangian systems. This monograph gives a modern account of the application of critical point theory, and more specifically Morse theory, to Lagrangian dynamics, with particular emphasis toward existence and multiplicity of periodic orbits of non-autonomous and time-periodic systems.
出版日期Book 2012
关键词Euler-Lagrange equations; Lagrangian dynamics; Morse theory; periodic orbits
版次1
doihttps://doi.org/10.1007/978-3-0348-0163-8
isbn_softcover978-3-0348-0782-1
isbn_ebook978-3-0348-0163-8Series ISSN 0743-1643 Series E-ISSN 2296-505X
issn_series 0743-1643
copyrightSpringer Basel AG 2012
The information of publication is updating

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Marco MazzucchelliCollects, in a rigorous and consistent style, many important results that are sparse in the literature.Exposition is self-contained.Arguments are presented in an elementary way in order to be accessib
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0743-1643 s are presented in an elementary way in order to be accessibLagrangian systems constitute a very important and old class in dynamics. Their origin dates back to the end of the eighteenth century, with Joseph-Louis Lagrange’s reformulation of classical mechanics. The main feature of Lagrangian dynami
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