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Two-player ad hoc output-feedback cumulant game control

机译:两人即席输出反馈累计游戏控制

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This paper studies a finite horizon output-feedback game control problem where two players seek to optimize their system performance by shaping the distribution of their cost function through cost cumulants. We consider a two-player second cumulant nonzero-sum Nash game for a partially-observed linear system with quadratic cost function. We derive the near-optimal players strategy for the second cost cumulant function by solving the Hamilton-Jacobi-Bellman (HJB) equation. The results of the proposed approach are demonstrated by solving a numerical example.
机译:本文研究了有限水平输出反馈的博弈控制问题,其中两个参与者试图通过通过成本累积量调整其成本函数的分布来优化其系统性能。我们考虑具有二次成本函数的部分观测线性系统的两人第二累积非零和Nash游戏。通过求解汉密尔顿-雅各比-贝尔曼(HJB)方程,我们得出了第二种成本累积函数的近似最优参与者策略。通过求解一个数值示例,证明了该方法的结果。

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