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Impulsive Stabilization and Impulsive Synchronization of Discrete-Time Delayed Neural Networks

机译:离散时滞神经网络的脉冲镇定和脉冲同步

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摘要

This paper investigates the problems of impulsive stabilization and impulsive synchronization of discrete-time delayed neural networks (DDNNs). Two types of DDNNs with stabilizing impulses are studied. By introducing the time-varying Lyapunov functional to capture the dynamical characteristics of discrete-time impulsive delayed neural networks (DIDNNs) and by using a convex combination technique, new exponential stability criteria are derived in terms of linear matrix inequalities. The stability criteria for DIDNNs are independent of the size of time delay but rely on the lengths of impulsive intervals. With the newly obtained stability results, sufficient conditions on the existence of linear-state feedback impulsive controllers are derived. Moreover, a novel impulsive synchronization scheme for two identical DDNNs is proposed. The novel impulsive synchronization scheme allows synchronizing two identical DDNNs with unknown delays. Simulation results are given to validate the effectiveness of the proposed criteria of impulsive stabilization and impulsive synchronization of DDNNs. Finally, an application of the obtained impulsive synchronization result for two identical chaotic DDNNs to a secure communication scheme is presented.
机译:本文研究离散时间延迟神经网络(DDNN)的脉冲稳定和脉冲同步问题。研究了两种具有稳定脉冲的DDNN。通过引入时变Lyapunov函数以捕获离散时间脉冲延迟神经网络(DIDNN)的动力学特性,并使用凸组合技术,根据线性矩阵不等式推导了新的指数稳定性准则。 DIDNN的稳定性标准与时间延迟的大小无关,但取决于脉冲间隔的长度。利用新获得的稳定性结果,可以得出关于线性状态反馈脉冲控制器存在的充分条件。此外,提出了一种新颖的针对两个相同的DDNN的脉冲同步方案。新颖的脉冲同步方案允许同步两个未知延迟的相同DDNN。仿真结果证明了所提出的DDNN的脉冲稳定和脉冲同步准则的有效性。最后,将获得的两个相同的混沌DDNN的脉冲同步结果应用于安全通信方案。

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