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Stabilization of stochastic time-varying coupled systems with delays and Levy noise on networks based on aperiodically intermittent control

机译:基于非周期性间歇控制的时滞随机波动随机系统的稳定性

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The aim of this paper is to research the stabilization of stochastic time-varying coupled systems with delays and Levy noise on networks (STSDLN) via aperiodically intermittent control. It is worth pointing out that the time-varying coupling is considered into Levy noise systems in the first time. Then, by means of a graph-theoretic approach, Lyapunov method and some techniques of inequalities, some stabilization criteria are obtained to guarantee exponentially stability in mean square for STSDLN. Therein, we weaken the sufficient condition for dealing with the time-varying coupling compared to the existing literature, which can reduce the conservation of the conclusions. Additionally, the intensity of control is closely related to the perturbed intensity of noise and the time-varying coupling strength. In particular, as a practical application of our theoretical results, the stabilization of stochastic time-varying coupled oscillators with delays and Levy noise on networks is studied. Finally, a numerical example is provided to illustrate the validity of the results obtained.
机译:本文的目的是通过非周期性间歇控制研究具有时滞和网络征费的随机时变耦合系统的稳定性。值得指出的是,时变耦合是首次被纳入Levy噪声系统。然后,借助图论方法,Lyapunov方法和一些不等式技术,获得了一些稳定准则,以确保STSDLN的均方指数稳定。其中,与现有文献相比,我们削弱了处理时变耦合的充分条件,这可以减少结论的保守性。另外,控制强度与噪声的扰动强度和时变耦合强度密切相关。特别地,作为我们理论结果的实际应用,研究了具有时滞和Levy噪声的随机时变耦合振荡器在网络上的稳定性。最后,提供了一个数值示例来说明所获得结果的有效性。

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