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Decentralised zero-sum differential game for a class of large-scale interconnected systems via adaptive dynamic programming

机译:通过自适应动态编程,对一类大型互连系统的分散零和差分游戏

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In this paper, a novel decentralised differential game strategy for large-scale nonlinear systems with matched interconnections is developed by using adaptive dynamic programming technique. First, the Nash-equilibrium solutions of the corresponding isolated differential game subsystems are found by appropriately redefining the associated cost functions accounting for the bounds of interconnections. Then, the decentralised differential game strategy is established by integrating all the modified Nash-equilibrium solutions of the isolated subsystems to stabilise the overall system. Next, the solutions of Hamilton-Jacobi-Isaaci equations are approximated online by constructing a set of critic neural networks with adaptation law of weights. The stability analysis of each subsystem is provided to show that all the signals in the closed-loop system are guaranteed to be bounded by utilising Lyapunov method. Finally, the effectiveness of the proposed decentralised differential game method is illustrated by a simple example.
机译:本文通过使用自适应动态规划技术开发了一种具有匹配互连的大型非线性系统的新型分散差动游戏策略。首先,通过适当地重新定义互联界限的相关成本函数来发现相应的隔离差分差动子系统的NASH-平衡解。然后,通过集成隔离子系统的所有改进的纳什平衡解来建立分散的差分游戏策略,以稳定整个系统。接下来,通过构建重量适应法则的一组评论家网络来近似于在线近似汉密尔顿 - 雅各主义方程的解决方案。提供了每个子系统的稳定性分析,以表明闭环系统中的所有信号都是通过利用Lyapunov方法来限制的。最后,通过一个简单的例子说明了所提出的分散差分游戏方法的有效性。

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