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Distributed model reference adaptive containment control of heterogeneous multi-agent systems with unknown uncertainties and directed topologies

机译:具有未知不确定性和定向拓扑的异构多助理系统的分布式模型参考自适应控制控制

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In this paper, the containment control problem of heterogeneous uncertain high-order linear Multi-Agent Systems (MASs) is addressed and solved via a novel fully-Distributed Model Reference Adaptive Control (DMRAC) approach, where each follower computes its adaptive control action on the basis of local measurements, information shared with neighbors (within the communication range) and the matching errors w.r.t. its own reference model, without requiring any previous knowledge of the global directed communication topology structure. The approach inherits the robustness of the direct model reference adaptive control (MRAC) scheme and allows all agents converging towards the convex hull spanned by leaders while fulfilling at the same time local additional performance requirements at single-agent level, such as prescribed settling time, overshoot, etc. The asymptotic stability of the whole closed-loop network is analytically derived by exploiting the Lyapunov theory and the Barbalat lemma, hence proving that each follower converges to the convex hull spanned by the leaders, as well as the boundedness of the adaptive gains. Extensive numerical analysis for heterogeneous MAS composed of stable, unstable and oscillating agent dynamics are presented to validate the theoretical framework and to confirm the effectiveness of the proposed approach. (C) 2020 The Franklin Institute. Published by Elsevier Ltd. All rights reserved.
机译:在本文中,通过新颖的完全分布式模型参考自适应控制(DMRAC)方法来解决和解决异构不确定的高阶线性多剂量系统(质量)的容纳控制问题,每个跟随器计算其自适应控制动作本地测量的基础,与邻居共享的信息(在通信范围内)和匹配错误WRT它自己的参考模型,无需任何先前的全局定向通信拓扑结构的知识。该方法继承了直接模型参考自适应控制(MRAC)方案的鲁棒性,并允许所有代理朝向领导者跨越的凸船站,同时在单个代理级别的当地附加性能要求时满足,例如规定的稳定时间,过冲等。通过利用Lyapunov理论和Barbalat Lemma来分析整个闭环网络的渐近稳定性,从而证明每个追随者会聚到领导者跨越的凸船体,以及适应性的有界性收益。提供了由稳定,不稳定和振荡的代理动态组成的异质MAS的广泛数值分析,以验证理论框架并确认所提出的方法的有效性。 (c)2020富兰克林学院。 elsevier有限公司出版。保留所有权利。

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    《Journal of the Franklin Institute》 |2021年第1期|737-756|共20页
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    Univ Naples Federico II Dept Informat Technol & Elect Engn I-80125 Naples Italy;

    Univ Naples Federico II Dept Informat Technol & Elect Engn I-80125 Naples Italy;

    Univ Naples Federico II Dept Informat Technol & Elect Engn I-80125 Naples Italy;

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