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Exponential synchronization for coupled complex networks with time-varying delays and stochastic perturbations via impulsive control

机译:具有时变时滞和随机扰动的耦合复杂网络的脉冲同步指数控制

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This paper is concerned with the problem of exponential synchronization of coupled complex networks with time-varying delays and stochastic perturbations (CCNTDSP). Different from previous works, both the internal time-varying delay and the coupling time-varying delay are taken into account in the network model. Meanwhile, an impulsive controller is designed to realize exponential synchronization in mean square of CCNTDSP. Combining the Lyapunov method with Kirchhoff's Matrix Tree Theorem, some sufficient criteria are obtained to guarantee exponential synchronization in mean square of CCNTDSP. Furthermore, we apply the theoretical results to study exponential synchronization of stochastic coupled oscillators with the internal time-varying delay and the coupling time-varying delay. And a synchronization criterion is also obtained. Finally, two numerical examples are given to demonstrate the effectiveness and feasibility of our theoretical results and the superiority of impulsive control. (C) 2018 The Franklin Institute. Published by Elsevier Ltd. All rights reserved.
机译:本文关注具有时变时滞和随机扰动的耦合复杂网络的指数同步问题(CCNTDSP)。与以前的工作不同,在网络模型中同时考虑了内部时变延迟和耦合时变延迟。同时,设计了一种脉冲控制器来实现CCNTDSP均方指数同步。将Lyapunov方法与Kirchhoff矩阵树定理相结合,获得了一些足够的准则来保证CCNTDSP均方指数同步。此外,我们将理论结果用于研究具有内部时变延迟和耦合时变延迟的随机耦合振荡器的指数同步。并且还获得了同步标准。最后,通过两个数值例子说明了我们理论结果的有效性和可行性以及脉冲控制的优越性。 (C)2018富兰克林研究所。由Elsevier Ltd.出版。保留所有权利。

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