Multi-robot coordination using switching of methods for deriving equilibrium in game theory

Wataru Inujima, K. Nakano, S. Hosokawa
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引用次数: 6

Abstract

The study of a Multi-Agent System using multiple autonomous robots has recently attracted much attention. With the problem of target tracking as a typical case study, multiple autonomous robots decide their own actions to achieve the whole task which is tracking target. Each autonomous robot's action influences each other, so, an action decision in coordination with other robots and the environment is needed to achieve the whole task effectively. The game theory is a major method realizing a coordinated action decision. The game theory mathematically deals with a multi-agent environment influencing each other as a game situation. The conventional methods model one of the target tracking as a n-person general-sum game, and use the noncooperative Nash equilibrium theory of non-cooperative games and the semi-cooperative Stackelberg equilibrium. The semi-cooperative Stackelberg equilibrium may obtain better control performance than the non-cooperative Nash equilibrium, but requires the communication among robots. In this study, we propose switching of methods in the equilibrium derivation both the non-cooperative Nash equilibrium and the semi-cooperative Stackelberg equilibrium in a coordination algorithm for the target tracking. In the simulation, our proposed method achieves coordination in less connection than the method using the semi-cooperative Stackelberg equilibrium at all times. Furthermore, the proposed method shows better control performance than the non-cooperative Nash equilibrium.
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博弈论中多机器人协调中平衡推导方法的切换
近年来,多智能体系统(Multi-Agent System)的研究备受关注。以目标跟踪问题为典型案例,多个自主机器人决定自己的动作来完成跟踪目标的整个任务。每个自主机器人的动作相互影响,因此需要与其他机器人和环境协调的动作决策才能有效地完成整个任务。博弈论是实现协调行动决策的主要方法。博弈论用数学方法处理多智能体环境中相互影响的博弈情形。传统方法将目标跟踪建模为一个n人一般和博弈,利用非合作博弈的非合作纳什均衡理论和半合作Stackelberg均衡。与非合作纳什均衡相比,半合作Stackelberg均衡可以获得更好的控制性能,但需要机器人之间的通信。本文提出了一种目标跟踪协调算法的非合作纳什均衡和半合作Stackelberg均衡的转换方法。在仿真中,与使用半合作Stackelberg均衡的方法相比,该方法在任何时候都能在较少的连接下实现协调。此外,该方法比非合作纳什均衡具有更好的控制性能。
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