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FFT Bifurcation Analysis of Routes to Chaos via Quasiperiodic Solutions

机译:拟周期解的混沌路径的FFT分叉分析

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摘要

The dynamics of a ring of seven unidirectionally coupled nonlinear Duffing oscillators is studied. We show that the FFT analysis presented in form of a bifurcation graph, that is, frequency distribution versus a control parameter, can provide a valuable and helpful complement to the corresponding typical bifurcation diagram and the course of Lyapunov exponents, especially in context of detailed identification of the observed attractors. As an example, bifurcation analysis of routes to chaos via 2-frequency and 3-frequency quasiperiodicity is demonstrated.
机译:研究了七个单向耦合非线性Duffing振荡器的环的动力学。我们表明,以分叉图的形式呈现的FFT分析(即频率分布与控制参数)可以为相应的典型分叉图和Lyapunov指数的过程提供有价值且有用的补充,尤其是在详细识别的情况下观察到的吸引子。例如,演示了通过2频率和3频率准周期性到混沌路径的分支分析。

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