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Titlebook: Non-commuting Variations in Mathematics and Physics; A Survey Serge Preston Book 2016 Springer International Publishing Switzerland 2016 Di

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书目名称Non-commuting Variations in Mathematics and Physics
副标题A Survey
编辑Serge Preston
视频video
概述A survey of non-commuting Variations in Mathematics and Physics.Presents and develops methods of analysis, potential classification and of study of dissipative patterns of behavior using classical met
丛书名称Interaction of Mechanics and Mathematics
图书封面Titlebook: Non-commuting Variations in Mathematics and Physics; A Survey Serge Preston Book 2016 Springer International Publishing Switzerland 2016 Di
描述.This text presentsand studies the method of so –called noncommuting variations in VariationalCalculus. This methodwas pioneered by Vito Volterra  whonoticed that the conventional Euler-Lagrange (EL-)  equations  are not applicable in Non-Holonomic Mechanicsand  suggested to modify the basic ruleused in Variational Calculus. This book presents a survey of   VariationalCalculus with non-commutative variations and shows  that most basic properties of conventional  Euler-LagrangeEquations  are, with somemodifications,  preserved for  EL-equations with  K-twisted (defined by K)-variations.     ..Most of thebook can be understood by readers without strong mathematical preparation (someknowledge of Differential Geometry is necessary).  In order to make the text more accessible thedefinitions and several necessary results in Geometry are presented separatelyin Appendices  I and II Furthermore inAppendix III  a  short presentation of the Noether Theoremdescribing the relation  between thesymmetries of  the differential equationswith dissipation   and  corresponding s balance laws is presented..
出版日期Book 2016
关键词Differential Equations; Dissipation; Energy-momentum Balance Law; Entropy; Hamiltonian Systems; Mechanics
版次1
doihttps://doi.org/10.1007/978-3-319-28323-4
isbn_softcover978-3-319-28321-0
isbn_ebook978-3-319-28323-4Series ISSN 1860-6245 Series E-ISSN 1860-6253
issn_series 1860-6245
copyrightSpringer International Publishing Switzerland 2016
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Applications: Holonomic and non-Holonomic Mechanics, H.Kleinert Action principle, Uniform Materials, non-commuting variations appears as a necessary tool for the formulation of Variational Equations. In all five situations considered in this chapter tensor . is related to (or even defined by) some geometrical structure present in the configurational bundle-affine connection, non-holonomic frames,
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Non-commuting Variations in Mathematics and Physics978-3-319-28323-4Series ISSN 1860-6245 Series E-ISSN 1860-6253
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