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LQR-Based Optimal Distributed Cooperative Design for Linear Discrete-Time Multiagent Systems

机译:基于LQR的线性离散多主体系统最优分布式协同设计

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摘要

In this paper, a novel linear quadratic regulator (LQR)-based optimal distributed cooperative design method is developed for synchronization control of general linear discrete-time multiagent systems on a fixed, directed graph. Sufficient conditions are derived for synchronization, which restrict the graph eigenvalues into a bounded circular region in the complex plane. The synchronizing speed issue is also considered, and it turns out that the synchronizing region reduces as the synchronizing speed becomes faster. To obtain more desirable synchronizing capacity, the weighting matrices are selected by sufficiently utilizing the guaranteed gain margin of the optimal regulators. Based on the developed LQR-based cooperative design framework, an approximate dynamic programming technique is successfully introduced to overcome the (partially or completely) model-free cooperative design for linear multiagent systems. Finally, two numerical examples are given to illustrate the effectiveness of the proposed design methods.
机译:本文针对固定有向图上的一般线性离散时间多主体系统的同步控制,提出了一种基于线性二次调节器(LQR)的最优分布式协同设计方法。导出了足够的条件进行同步,这将图的特征值限制在复杂平面中的有界圆形区域中。还考虑了同步速度问题,事实证明,随着同步速度变快,同步区域减小。为了获得更理想的同步能力,通过充分利用最佳调节器的保证增益余量来选择加权矩阵。基于已开发的基于LQR的协作设计框架,成功地引入了一种近似动态规划技术,以克服(部分或完全)线性多主体系统的无模型协作设计。最后,给出了两个数值例子来说明所提出的设计方法的有效性。

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