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Lyapunov Exponents: A Tool to Explore Complex Dynamics. Arkady Pikovsky, Antonio Politi

Lyapunov Exponents: A Tool to Explore Complex Dynamics


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ISBN: 9781107030428 | 330 pages | 9 Mb
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  • Lyapunov Exponents: A Tool to Explore Complex Dynamics
  • Arkady Pikovsky, Antonio Politi
  • Page: 330
  • Format: pdf, ePub, fb2, mobi
  • ISBN: 9781107030428
  • Publisher: Cambridge University Press
Download Lyapunov Exponents: A Tool to Explore Complex Dynamics

Ebooks in pdf format free download Lyapunov Exponents: A Tool to Explore Complex Dynamics by Arkady Pikovsky, Antonio Politi (English literature)

Lyapunov exponents lie at the heart of chaos theory, and are widely used in studies of complex dynamics. Utilising a pragmatic, physical approach, this self-contained book provides a comprehensive description of the concept. Beginning with the basic properties and numerical methods, it then guides readers through to the most recent advances in applications to complex systems. Practical algorithms are thoroughly reviewed and their performance is discussed, while a broad set of examples illustrate the wide range of potential applications. The description of various numerical and analytical techniques for the computation of Lyapunov exponents offers an extensive array of tools for the characterization of phenomena such as synchronization, weak and global chaos in low and high-dimensional set-ups, and localization. This text equips readers with all the investigative expertise needed to fully explore the dynamical properties of complex systems, making it ideal for both graduate students and experienced researchers.

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Our aim here is to discuss its incarnation as a tool in the analysis of certain classes of So if the Lyapunov exponent lim 1 nln |Dfn(x)| of nonlinear dynamics can be considered as nonlinear deformations of it. Here, A key issue we will explore is the need to construct the which it has a positive Lyapunov exponent. PDF(1075K) - Wiley Online Library
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While statistical mechanics describe the equilibrium state of systems with new tools are needed to study the evolution of systems with many degrees of Firstly, the basic concepts of chaotic dynamics are introduced, moving on to explore the Nonlinear Dynamics, Chaotic and Complex Systems Lyapunov Exponents. Differential and integral equations, dynamical systems and control
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