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Nonfragile Integral-Based Event-Triggered Control of Uncertain Cyber-Physical Systems under Cyber‐Attacks

机译:网络攻击下不确定网络物理系统的非货基基于整体的事件触发控制

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This article studies the problem of nonfragile integral-based event-triggered control for uncertain cyber-physical systems under cyber-attacks. An integral-based event-triggered scheme is proposed to reduce the data transmissions and save the limited network resources. The triggering condition is related to the mean of system state over a finite time interval instead of instant system state. Random cyber-attacks in a communication channel are taken into account and described by a stochastic variable subject to Bernoulli distribution. A novel Lyapunov–Krasovskii functional based on Legendre polynomials is constructed, and the Bessel–Legendre inequality technique is employed to handle the integral term induced by the integral-based event-triggered scheme. Resorting to these treatments, sufficient conditions are established via a set of linear matrix inequalities to guarantee the asymptotic mean-square stability of the closed-loop system. Finally, a numerical example shows that the presented method is effective.
机译:本文研究了网络攻击下不确定网络物理系统的非货基基于基于事件触发控制的问题。提出了一种基于积分的事件触发方案,以减少数据传输并保存有限的网络资源。触发条件与在有限时间间隔而不是即时系统状态的系统状态的平均值。通信信道中的随机网络攻击被考虑并由随机变量进行,对伯努利分布进行。构建了基于Legendre多项式的Lyapunov-Krasovskii功能,采用Bessel-Legendre不等式技术来处理由基于积分的事件触发方案引起的积分术语。借助这些处理,通过一组线性矩阵不等式建立了充分的条件,以保证闭环系统的渐近均方稳定性。最后,数值示例表明所提出的方法是有效的。

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