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On the delay bound for coordination of multiple generic linear agents under arbitrary topology with time delay

机译:具有时滞的任意拓扑下协调多个通用线性代理的时滞界

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摘要

A coordination control of multiple generic linear homogeneous agents under arbitrary network topology with uniform and fixed time delay is proposed in this paper. From the network topology, the agents are categorized into two groups: those within the closed strong components (group 1) and those outside the closed strong components (group 2). It is shown that under allowable delay bound, the agents of group 1 reach synchronization while the agents of group 2 converge asymptotically to the convex hull spanned by the synchronized agents of group 1. The technique of semi-discretization is applied for computing the delay bound. For a specific time delay, the method is also feasible in finding an optimal coordination control gain with the fastest decay rate. A linear matrix inequality method is also given to show an alternative way to find the maximum allowable delay bound. An illustrative simulation is presented to validate our obtained theoretical results. (C) 2018 Elsevier B.V. All rights reserved.
机译:提出了具有统一和固定时滞的任意网络拓扑下的多个通用线性齐次代理的协调控制。从网络拓扑中,代理分为两类:封闭的强组件内的代理(组1)和封闭的强组件外的代理(组2)。结果表明,在允许的时延边界下,组1的主体达到同步,而组2的主体渐近收敛到由组1的同步主体跨越的凸包。半离散化技术被用于计算时延边界。对于特定的时间延迟,该方法在找到具有最快衰减率的最佳协调控制增益方面也是可行的。还给出了线性矩阵不等式方法,以显示找到最大允许延迟界限的另一种方法。提出了说明性的仿真来验证我们获得的理论结果。 (C)2018 Elsevier B.V.保留所有权利。

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