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Hybrid adaptive and impulsive synchronization of uncertain complex networks with delays and general uncertain perturbations

机译:具有时滞和一般不确定扰动的不确定复杂网络的混合自适应和脉冲同步

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This paper is concerned with the problem of asymptotic synchronization for a class of uncertain complex networks with delays and general uncertain perturbations. In order to cope with the bad effects generated by the uncertain perturbations, a novel hybrid adaptive and impulsive controller is designed such that the complex network can be asymptotically synchronized onto an isolate chaotic system with uncertain perturbations. All the perturbations can be different from each other. On the basis of a new lemma, squeezing rule, and Lyapunov-Krasovskii functionals, several sufficient conditions guaranteeing the realization of the synchronization goal are derived. It is shown that the designed hybrid controllers exhibit powerful robustness. Some existing results are improved and extended. Numerical simulations verify the effectiveness of the theoretical results and the robustness of the new controller.
机译:本文涉及一类具有时滞和一般不确定摄动的不确定复杂网络的渐近同步问题。为了应对不确定性扰动产生的不良影响,设计了一种新型的混合自适应和脉冲控制器,使得复杂网络可以渐近同步到具有不确定性扰动的孤立混沌系统上。所有的扰动可以互不相同。在新引理,压缩规则和Lyapunov-Krasovskii泛函的基础上,导出了保证同步目标实现的几个充分条件。结果表明,所设计的混合控制器具有强大的鲁棒性。现有的一些结果得到了改进和扩展。数值仿真验证了理论结果的有效性以及新控制器的鲁棒性。

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