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Finite-time cluster synchronisation of markovian switching complex networks with stochastic perturbations

机译:具有随机扰动的马尔可夫交换复杂网络的有限时间集群同步

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In this study, the authors study the finite-time cluster synchronisation problem for a class of Markovian switching complex networks with stochastic noise perturbations. By constructing the suitable stochastic Lyapunov-Krasovskii functional, using finite-time stability theorem, inequality techniques and the properties of Weiner process, sufficient conditions are obtained to ensure finite-time cluster synchronisation for the complex networks with or without time delays. The effects of control parameters on cluster synchronisation speed and time delays are also analysed. Since finite-time cluster synchronisation means the optimality in convergence time and has better robustness and disturbance rejection properties, this study has important theory significance and practical application value. Finally, numerical examples are examined to illustrate the effectiveness of the analytical results.
机译:在这项研究中,作者研究了一类具有随机噪声摄动的马尔可夫切换复杂网络的有限时间集群同步问题。通过使用有限时间稳定性定理,不等式技术和Weiner过程的性质,构造合适的随机Lyapunov-Krasovskii泛函,可以获得足够的条件以确保复杂网络在有或没有时间延迟的情况下都可以进行有限时间簇同步。还分析了控制参数对集群同步速度和时间延迟的影响。由于有限时间簇同步意味着收敛时间的最优,并且具有更好的鲁棒性和抗扰性,因此该研究具有重要的理论意义和实际应用价值。最后,通过算例说明了分析结果的有效性。

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