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Synchronization of Dissipative Dynamical Systems Driven by Non-Gaussian Levy Noises

机译:非高斯利维噪声驱动的耗散动力系统的同步

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摘要

Dynamical systems driven by Gaussian noises have been considered extensively in modeling, simulation, and theory However, complex systems in engineering and science are often subject to non-Gaussian fluctuations or uncertainties. A coupled dynamical system under a class of Levy noises is considered. After discussing cocycle property, stationary orbits, and random attractors, a synchronization phenomenon is shown to occur, when the drift terms of the coupled system satisfy certain dissipativity and integrability conditions. The synchronization result implies that coupled dynamical systems share a dynamical feature in some asymptotic sense.
机译:由高斯噪声驱动的动力系统已在建模,仿真和理论中得到了广泛的考虑。但是,工程和科学中的复杂系统通常会受到非高斯波动或不确定性的影响。考虑一类征收征税的耦合动力系统。在讨论了循环特性,平稳轨道和随机吸引子之后,当耦合系统的漂移项满足一定的耗散性和可积性条件时,就会出现同步现象。同步结果表明耦合动力学系统在某种渐近意义上共享动力学特征。

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