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Robust consensus of uncertain linear multi-agent systems via dynamic output feedback

机译:不确定线性多算子系统通过动态输出反馈的强大共识

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摘要

This paper systematically deals with robust consensus of uncertain linear multi-agent systems via dynamic output-feedback protocols. Agents are assumed to have identical nominal linear time-invariant dynamics but are subject to heterogeneous additive stable perturbations. Dynamic output-feedback protocols with or without controller state information exchange between neighboring controllers are studied in a unified framework. Two methods are proposed for protocol design, which need to solve an algebraic Riccati equation and some scalar/matrix inequalities. The first method characterizes some key parameters by scalar inequalities related to the nonzero eigenvalues of the Laplacian, which requires the diagonalizability of the Laplacian, while the second method characterizes the parameters by linear matrix inequalities, which circumvents the requirement of the diagonalizability of the Laplacian. Compared with existing results, the proposed approach can simultaneously cope with heterogeneous uncertainties and directed communication graphs. Numerical results verify the advantages of the proposed design methods. (C) 2018 Elsevier Ltd. All rights reserved.
机译:本文通过动态输出反馈协议系统地处理了不确定的线性多代理系统的稳健共识。假设药剂具有相同的标称线性时间不变动态,但受到异质添加剂稳定扰动的影响。在统一的框架中研究了在邻近控制器之间的控制器状态信息交换的动态输出 - 反馈协议。提出了两种方法,用于协议设计,需要解决代数Riccati方程和一些标量/矩阵不等式。第一种方法通过与拉普拉人的非零特征值相关的标量不等式来表征一些关键参数,这需要拉普拉斯的对角累积,而第二种方法通过线性矩阵不等式表征参数,这避免了拉普拉斯的对角累积的要求。与现有结果相比,所提出的方法可以同时应对异质的不确定性和定向通信图。数值结果验证了所提出的设计方法的优势。 (c)2018年elestvier有限公司保留所有权利。

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