4.7 Article

Cooperative Output Regulation of Heterogeneous Multiagent Systems: A Global Distributed Control Synthesis Approach

期刊

IEEE TRANSACTIONS ON AUTOMATIC CONTROL
卷 66, 期 9, 页码 4289-4296

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TAC.2020.3032496

关键词

Regulation; Symmetric matrices; Linear matrix inequalities; Decentralized control; Design methodology; State feedback; Directed graphs; Cooperative control; distributed control; internal model; Lyapunov methods; linear matrix inequalities; multiagent systems; output regulation; state feedback

资金

  1. Dynamics, Control, and Systems Diagnostics Program of the National Science Foundation [CMMI-1657637]

向作者/读者索取更多资源

This study focuses on the global design of internal model-based distributed dynamic state feedback control and presents a solution with proven existence through structured Lyapunov inequality. A comparison of the proposed global design method with local design methods is made through numerical examples.
Agent-wise local design methods to synthesize distributed control gains focus on the individual dynamics of each agent to guarantee the overall stability of the system. They are powerful tools due to their scalability. However, the agent-wise local design methods are incapable of maximizing the overall system performance through, for example, decay rate assignment. On the other hand, design methods, which are predicated on a global condition, leads to nonconvex optimization problems. This article considers a global design of an internal model-based distributed dynamic state feedback control law for the linear cooperative output regulation problem. We present a convex formulation of this global design problem based on a structured Lyapunov inequality. Then, the existence of solutions to the structured Lyapunov inequality is investigated. Specifically, we analytically show that the solutions exist for the systems satisfying the agent-wise local sufficient condition. Finally, we compare the proposed method with the agent-wise local design method through numerical examples in terms of conservatism, performance maximization, graph dependency, and scalability.

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