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Delayed-impulsive control for difference systems with actuator saturation and its synchronisation application

机译:带有执行器饱和的差分系统的延迟脉冲控制及其同步应用

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This study focuses on the problem of time-delayed impulsive control with actuator saturation for discrete-time dynamical systems. By establishing a delayed-impulsive difference inequality, combining with convex analysis and inequality techniques, some sufficient conditions are obtained to ensure exponential stability for discrete-time dynamical systems via time-delayed impulsive controller with actuator saturation. And those results are also used in the problem of synchronisation of the discrete-time complex networks. The designed controller admits the existence of some transmission delays in impulsive feedback law, and the control input variables are required to stay within an availability zone. Several numerical simulations are also given to demonstrate the effectiveness of the proposed results.
机译:这项研究的重点是离散时间动力系统中带有执行器饱和的时滞脉冲控制问题。通过建立时滞-脉冲差分不等式,结合凸分析和不等式技术,通过具有执行器饱和的时滞脉冲控制器,获得了一些充分的条件,以确保离散时间动力系统的指数稳定性。这些结果还用于离散时间复杂网络的同步问题。设计的控制器允许脉冲反馈定律中存在某些传输延迟,并且要求控制输入变量保持在可用区域内。还提供了一些数值模拟,以证明所提出的结果的有效性。

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