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Synchronized stationary distribution of stochastic coupled systems based on graph theory

机译:基于曲线论的随机耦合系统同步静止分布

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This paper deals with the synchronized stationary distribution of stochastic coupled systems. The response system is constructed to help achieve a synchronized stationary distribution. Firstly, an error system obtained by the drive system and the response system is given and an appropriate Lyapunov function for the error system is constructed. On the basis of the graph theory and the Lyapunov method, some sufficient conditions are proposed to guarantee the existence of a stationary distribution for the error system, which reflects the coupling structure has a close relationship with synchronized stationary distribution. Then, an application to stochastic coupled oscillators is presented and sufficient conditions are obtained to illustrate the feasibility of the theoretical results. Finally, a numerical example is provided to demonstrate the effectiveness of theoretical results.
机译:本文涉及随机耦合系统的同步静止分布。 构建响应系统以帮助实现同步的静止分布。 首先,给出了由驱动系统和响应系统获得的错误系统,并且构造了错误系统的适当Lyapunov函数。 在图解理论和Lyapunov方法的基础上,提出了一些足够的条件来保证对误差系统的静止分布的存在,其反映耦合结构具有与同步静止分布的密切关系。 然后,提出了对随机耦合振荡器的应用,并且获得了足够的条件以说明理论结果的可行性。 最后,提供了一个数字示例以证明理论结果的有效性。

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