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Stochastic asymptotical stability for stochastic impulsive differential equations and it is application to chaos synchronization

机译:随机脉冲微分方程的随机渐近稳定性及其在混沌同步中的应用

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In this paper, the stochastic asymptotical stability of stochastic impulsive differential equations is studied, and a comparison theory about the stochastic asymptotical stability of trivial solution is established. From the comparison theory, we can find out whether the stochastic impulsive differential system is stochastic asymptotically stable by studying the stability of a deterministic comparison system. As an application of this theory, we study the problem of chaos synchronization in Chua circuit using impulsive method. Finally, numerical simulation is employed to verify the feasibility of our method.
机译:本文研究了随机脉冲微分方程的随机渐近稳定性,并建立了关于平凡解的随机渐近稳定性的比较理论。从比较理论中,通过研究确定性比较系统的稳定性,可以发现随机脉冲微分系统是否是随机渐近稳定的。作为该理论的应用,我们研究了利用脉冲法研究蔡氏电路中的混沌同步问题。最后,通过数值模拟验证了该方法的可行性。

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