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Containment analysis and design for high-order linear time-invariant singular swarm systems with time delays

机译:时滞高阶线性时不变奇异群系统的包含分析与设计

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Containment analysis and design problems for high-order linear time-invariant singular swarm systems with time delays on directed graphs are dealt with. To eliminate impulse terms in singular swarm systems and ensure that the singular swarm systems can achieve containment, time-delayed protocols are presented for leaders and followers respectively. By model transformation, containment problems of singular swarm systems are converted into the asymptotically stable problems of multiple low-dimensional time-delayed systems. In terms of linear matrix inequality, sufficient conditions are presented for time-delayed singular swarm systems to achieve containment, which are independent of the number of agents. By applying changing variable methods, an approach is provided to determine the gain matrix in the protocols. Numerical simulations are shown to demonstrate theoretical results.
机译:研究了有向图上具有时滞的高阶线性时不变奇异群系统的包含分析和设计问题。为了消除奇异群系统中的脉冲项并确保奇异群系统可以实现遏制,分别为领导者和跟随者提出了时延协议。通过模型转换,将奇异群系统的包含问题转换为多个低维时滞系统的渐近稳定问题。就线性矩阵不等式而言,为时滞奇异群系统提供了足够的条件来实现遏制,而与主体数量无关。通过应用变化的变量方法,提供了一种确定协议中增益矩阵的方法。数值模拟表明了理论结果。

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