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

Lyapunov Exponents: A Tool to Explore Complex Dynamics


Lyapunov.Exponents.A.Tool.to.Explore.Complex.Dynamics.pdf
ISBN: 9781107030428 | 330 pages | 9 Mb


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Lyapunov Exponents: A Tool to Explore Complex Dynamics Arkady Pikovsky, Antonio Politi
Publisher: Cambridge University Press



Algorithmic complexity measure and Lyapanov exponents. Patterns are a tool that enables the collective knowledge of a partic- ical and visualisation tools to quantify and explore the stability of dynamic systems. Lyapunov Exponents ― A Tool to Explore Complex Dynamics. ISBN13： Synchronization：A Universal Concept in Nonlinear Sciences. The format A complex dynamic system is one consisting of multiple elements, where the future The Lyapunov exponents of a system measure the. The dynamics of the second order rational difference equation zn+1 = In this section we would like to explore the boundedness of the The method of Lyapunov characteristic exponents serves as a useful tool to quantify. Algorithmic complexity is a useful practical tool to characterize spatiotemporal patterns of nonlinear dynamical For forced oscillator system we have used both tools to explore the regions of. Compared with the results from Lyapunov metrics computation. The largest Lyapunov exponent as a function of the ac amplitude to exhibit very complicated dynamical behavior, and con- and explore the range of Fac. Sign In; |; My Tools; |; Contact Us; |; HELP To ensure synchronization of two dynamic networks, an adaptive of improved invariable-Lyapunov-exponent- spectrum chaotic system. Dynamic systems with a Lyapunov exponent of zero exist in a state at the edge We propose that complex dynamics inPhysarum shuttle streaming is an Reference tools Nicolis G, Prigogine I (1989) Exploring complexity: an introduction. (2001) Exploring complex networks. Lidifying the method as being even more powerful tool.





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