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Two-player zero-sum games for leader-follower consensus of linear multi-agent systems with unknown dynamics

机译:动态未知的线性多主体系统的领导者跟随者共识的两人零和游戏

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In this paper, the leader-follower consensus problem of linear multi-agent systems with unknown dynamics and external disturbances is studied by using the two-player zero-sum game and adaptive dynamic programming. First, we establish the global error dynamic system of the multi-agent system and decouple the global error dynamic system for each agent. Second, we use the two-player zero-sum game theory to deal with external disturbances, and get the generalized algebraic Riccati equation for each agent. Third, based on adaptive dynamic programming, we propose a new algorithm for solving the leader-follower consensus problem for multi-agent systems with unknown dynamics. At last, Simulation results are further presented to show the effectiveness of the proposed algorithm.
机译:本文利用两人零和博弈和自适应动态规划研究了动力学和外部干扰未知的线性多智能体系统的前导跟随共识问题。首先,我们建立多智能体系统的全局误差动态系统,并为每个智能体解耦全局误差动态系统。其次,我们使用两人零和博弈理论来处理外部干扰,并为每个智能体获得广义代数Riccati方程。第三,基于自适应动态规划,提出了一种求解动力学未知的多智能体系统的领导者跟随共识问题的新算法。最后,仿真结果进一步表明了所提算法的有效性。

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