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首页> 外文期刊>Communications in Nonlinear Science and Numerical Simulation >Event-triggered synchronization in fixed time for semi-Markov switching dynamical complex networks with multiple weights and discontinuous nonlinearity
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Event-triggered synchronization in fixed time for semi-Markov switching dynamical complex networks with multiple weights and discontinuous nonlinearity

机译:具有多重权重和不连续非线性的半马尔可夫切换动态复合网络的固定时间中的事件触发同步

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摘要

This paper is concerned with on the event-triggered synchronization in fixed time for semi-Markov switching dynamical complex networks with multiple weights and discontinuous nonlinearity. Firstly, the principle of the global convergence in fixed time with re-spect to nonlinear systems with semi-Markov switching is developed. Secondly, in order to realize the global stochastic synchronization goal in fixed time, a novel hybrid controller, which is composed of the event-triggered controller and the switching state-feedback controller, is designed. Under Filippov differential inclusion framework, by applying Lyapunov functional method and inequality analysis technique, the global stochastic synchronization conditions in fixed time are achieved in the form of linear matrix inequalities (LMIs). In addition, the upper bound of the stochastic settling time, which is adjusted in advance by choosing the controller parameters, is estimated accurately. Finally, the correctness of the theoretical results and the feasibility of the designed controller are verified by an example. (C) 2020 Elsevier B.V. All rights reserved.
机译:本文涉及关于具有多重权重和不连续非线性的半马尔可夫切换动态复杂网络的固定时间中的事件触发同步。首先,开发了通过重新定位到具有半标率切换的非线性系统的固定时间的全局收敛原理。其次,为了在固定时间内实现全局随机同步目标,设计了一种新颖的混合控制器,其由事件触发的控制器和开关状态反馈控制器组成。在Filippov差分夹杂程序下,通过应用Lyapunov功能方法和不等式分析技术,以线性矩阵不等式(LMI)的形式实现了固定时间的全局随机同步条件。另外,精确地通过选择控制器参数预先调整的随机沉降时间的上​​限。最后,通过示例验证了理论结果的正确性和设计控制器的可行性。 (c)2020 Elsevier B.v.保留所有权利。

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