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Adaptive tracking-type games for coupled large population ARMAX systems

机译:耦合大种群ARMAX系统的自适应跟踪型游戏

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摘要

Distributed adaptive tracking-type games is investigated for large population stochastic multi-agent systems. The dynamics of each agent is described by ARMAX model with unknown structure parameters and unknown coupled terms. The performance index has an unknown population state average (PSA) term. In order to deal with the uncertainties, the extended least-squares algorithm is used to estimate the unknown parameters, and the Nash certainty equivalence principle is used to estimate the unknown PSA term. Based on the certainty equivalence principle in adaptive control theory, a distributed adaptive tracking control is designed, under which the closed-loop system is shown to have the following properties: (1) the closed-loop system is almost surely uniformly stable with respect to the population number N; (2) the estimation of PSA is strongly consistent; (3) the adaptive control is almost surely asymptotically optimal in the sense of Nash equilibrium. A numerical example is given to demonstrate the results.
机译:针对大型随机多智能体系统,研究了分布式自适应跟踪型博弈。每个代理的动态由具有未知结构参数和未知耦合项的ARMAX模型描述。性能指标具有未知的人口平均状态(PSA)术语。为了处理不确定性,使用扩展最小二乘算法估计未知参数,使用纳什确定性等价原理估计未知PSA项。基于自适应控制理论中的确定性等价原理,设计了一种分布式自适应跟踪控制,其闭环系统具有以下特性:(1)闭环系统相对于闭环几乎是一致稳定的。人口数N; (2)PSA的估计值是高度一致的; (3)在纳什均衡的意义上,自适应控制几乎肯定是渐近最优的。数值例子说明了结果。

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