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Exponential synchronisation of hybrid impulsive and switching dynamical networks with time delays

机译:具有时滞的混合脉冲和切换动态网络的指数同步

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摘要

This study formulates and studies a model of hybrid impulsive and switching dynamical networks with time delays. There are two separable switching functions acting on the network. One drives inherent network structures and the other induces finite-state feedback in the control law. These hybrid networks have both continuous-time and discrete-time dynamics. At each moment, the coupling structure changes from one graph to another. At the same time, the continuous state variables may jump from one value to another. Time delays considered in this paper exist in isolated dynamical nodes, interconnections and impulsive noise disturbances. Based on Lyapunov stability theory, some new sufficient criteria are derived for exponential convergence of disagreement dynamics, which implies that network synchronisation of such hybrid-delayed network is achieved. An illustrative example of a delayed chaotic network with switching topology and impulse effects is used to demonstrate the main results.
机译:本研究制定并研究了具有时滞的混合脉冲和切换动力网络模型。网络上有两个可分离的交换功能。一个驱动固有的网络结构,另一个驱动控制律中的有限状态反馈。这些混合网络具有连续时间和离散时间动态。在每个时刻,耦合结构从一个图形变为另一个图形。同时,连续状态变量可能会从一个值跳到另一个值。本文考虑的时间延迟存在于孤立的动态节点,互连和脉冲噪声干扰中。基于李雅普诺夫稳定性理论,为分歧动力学的指数收敛导出了一些新的充分判据,这表明实现了这种混合时滞网络的网络同步。具有切换拓扑和脉冲效应的延迟混沌网络的说明性示例用于证明主要结果。

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