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Nonequilibrium phase transitions in stochastic systems with and without time delay: controlling various attractors with noise

机译:具有和没有时间延迟的随机系统中的非平衡相变:用噪声控制各种吸引子

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摘要

Statistical behavior of ensembles of nonlinearly coupled elements driven by external noise is studied on the basis of nonlinear Fokker-Planck equations. The models incorporate two kinds of noise, the Langevin noise and the colored noise introduced in the coupling strength, and time delays. Various types of nonequilibrium phase transitions including Hopf bifurcations and transitions between limit cycle and chaos are shown to occur as the noise level is changed.
机译:在非线性Fokker-Planck方程的基础上,研究了由外部噪声驱动的非线性耦合元件的集合的统计行为。这些模型包含两种噪声,即耦合强度中引入的兰格文噪声和有色噪声,以及时延。随着噪声电平的变化,各种类型的非平衡相变(包括Hopf分叉)和极限循环与混沌之间的相变都会发生。

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