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A class of cooperative relay analysis of multi-agent systems with tracking number switching and time delays

机译:具有跟踪号码切换和时间延迟的多种子体系统的一类合作继电器分析

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摘要

This paper investigates a complicated class of cooperative tracking problems with time-varying number of tracking agents and communication time delays. During the entire tracking process, tracking agents are dynamically changing and the number is not fixed. This results in jumping of tracking errors and dynamic dimensions of the corresponding Laplacian matrices. Consequently, the stability analysis turns to be difficult especially when the effect of communication time delays is taken into consideration. In order to solve this issue, a new type of average Lyapunov function is constructed to compensate the unmatched dimensions of communication topologies over different time intervals. Generalized reciprocally convex Lemma and a more relaxed switched technique are employed to achieve a less conservative switched stability condition for the multi-agent system with variable tracking number and time delays. Finally, through a series of numerical simulations, the effectiveness and feasibility of derived results are verified. The relationship between maximum allowable communication time delays and various control parameters is obtained in a quantitative way. (C) 2018 ISA. Published by Elsevier Ltd. All rights reserved.
机译:本文调查了一种复杂的合作跟踪问题,随着时间改变的跟踪代理和通信时间延迟。在整个跟踪过程中,跟踪代理是动态变化的,并且数字不固定。这导致跳跃相应的拉普拉斯矩阵的跟踪误差和动态尺寸。因此,特别是当考虑通信时间延迟的效果时,稳定性分析变得困难。为了解决这个问题,构建了一种新的平均Lyapunov函数,以通过不同的时间间隔补偿通信拓扑的无与伦比的尺寸。通常采用广义互易凸的引理和更放松的开关技术来实现具有可变跟踪数和时间延迟的多助理系统的保守改进的稳定条件。最后,通过一系列数值模拟,验证了衍生结果的有效性和可行性。以定量方式获得最大允许通信时间延迟和各种控制参数之间的关系。 (c)2018 ISA。 elsevier有限公司出版。保留所有权利。

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