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Prescribed-time decentralized regulation of uncertain nonlinear multi-agent systems via output feedback

机译:通过输出反馈的规定时间分散调节不确定非线性多元剂系统

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This paper addresses the global prescribed-time decentralized regulation problem for a family of uncertain nonlinear multi-agent systems. The dynamics of each agent is supposed to be in the strict feedback form, where the uncertain nonlinearities admit Lipschitz growth conditions with an unknown positive constant gain multiplying by a time-varying continuous function gain. It is firstly defined error systems, which are composed of the leader and their followers, and shown that the prescribed-time decentralized regulation problem of the original systems is equivalent to the prescribed-time regulation problem of error systems. Then, by introducing a novel state transformation involving a time-scaling function, the prescribed-time regulation problem is then converted into designing appropriate gain parameters. Finally, based on the Lyapunov stability theorem, the prescribed-time regulation of the closed-loop systems is proved and the prescribed-time decentralized regulation of the original systems is thus guaranteed. An example is presented to show the feasibility of the proposed prescribed-time decentralized protocols. (C) 2020 Elsevier B.V. All rights reserved.
机译:本文讨论了一个不确定的非线性多助理系统系列的全球规定分散调控规范问题。每个试剂的动态应该处于严格的反馈形式,其中不确定的非线性承认Lipschitz生长条件具有未知的正常数增益,通过时变的连续功能增益来增加。首先定义了由领导者及其追随者组成的错误系统,并表明原始系统的规定时间分散调节问题等同于错误系统的规定时间调节问题。然后,通过引入涉及时间缩放功能的新型状态变换,然后将规定时间调节问题转换为设计适当的增益参数。最后,基于Lyapunov稳定性定理,证明了闭环系统的规定时间调节,因此保证了原始系统的规定分散调节。提出了一个例子以表明所提出的规定时间分散协议的可行性。 (c)2020 Elsevier B.V.保留所有权利。

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