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Titlebook: Recent Trends in Dynamical Systems; Proceedings of a Con Andreas Johann,Hans-Peter Kruse,Stephan Schmitz Conference proceedings 2013 Spring

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书目名称Recent Trends in Dynamical Systems
副标题Proceedings of a Con
编辑Andreas Johann,Hans-Peter Kruse,Stephan Schmitz
视频videohttp://file.papertrans.cn/824/823433/823433.mp4
概述Includes supplementary material:
丛书名称Springer Proceedings in Mathematics & Statistics
图书封面Titlebook: Recent Trends in Dynamical Systems; Proceedings of a Con Andreas Johann,Hans-Peter Kruse,Stephan Schmitz Conference proceedings 2013 Spring
描述This book presents the proceedings of a conference on dynamical systems held in honor of Jürgen Scheurle in January 2012. Through both original research papers and survey articles leading experts in the field offer overviews of the current state of the theory and its applications to mechanics and physics. In particular, the following aspects of the theory of dynamical systems are covered: - Stability and bifurcation- Geometric mechanics and control theory- Invariant manifolds, attractors and chaos- Fluid mechanics and elasticity- Perturbations and multiscale problems- Hamiltonian dynamics and KAM theoryResearchers and graduate students in dynamical systems and related fields, including engineering, will benefit from the articles presented in this volume.
出版日期Conference proceedings 2013
关键词Dynamical Systems; Fluid mechanics; Invariant manifolds
版次1
doihttps://doi.org/10.1007/978-3-0348-0451-6
isbn_ebook978-3-0348-0451-6Series ISSN 2194-1009 Series E-ISSN 2194-1017
issn_series 2194-1009
copyrightSpringer Basel 2013
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Conference proceedings 2013ol theory- Invariant manifolds, attractors and chaos- Fluid mechanics and elasticity- Perturbations and multiscale problems- Hamiltonian dynamics and KAM theoryResearchers and graduate students in dynamical systems and related fields, including engineering, will benefit from the articles presented in this volume.
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Local Lyapunov Functions for Periodic and Finite-Time ODEs is a classical way to construct a global Lyapunov function by solving a matrix equation. Consequently, the same function is a local Lyapunov function for a nonlinear system.In this paper, we generalise these results to time-periodic and, in particular, finite-time systems with an exponentially attr
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