随时间变化的参数变化对倍周期混沌路径的影响。

International Meeting on Instabilities and Dynamics of Lasers and Nonlinear Optical Systems Pub Date : 1900-01-01 DOI:10.1364/idlnos.1985.thd2

R. Kapral, P. Mandel

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摘要

研究物理系统中分岔点的一种常用方法是慢慢改变控制参数，并观察系统状态作为参数瞬时值的函数。采用这种方法的主要原因是它的便利性:可以通过对分岔参数的一次扫描来构建整个分岔图。关于激光不稳定性的文献中有许多这类研究的例子

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Effects of Time-Dependent-Pararameter Variation on the Period-Doubling Route to Chaos.

A common method for investigating bifurcation points in physical systems consists in slowly changing a control parameter and observing the state of the system as a function of the instantaneous value of the parameter. The main reason for adopting this procedure is it’s convenience: An entire bifurcation diagram can be constructed in a single sweep of the bifurcation parameter. The literature on laser instabilities contains many examples of such studies.1

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International Meeting on Instabilities and Dynamics of Lasers and Nonlinear Optical Systems

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