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Numerical Evaluation of Exact Person-by-Person Optimal Nonlinear Control Strategies of the Witsenhausen Counterexample

机译:WITSENHAUSEN CONTEREXAMPLE的确切人物最佳非线性控制策略的数值评价

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The Witsenhausen's counterexmaple formulated in 1968 is a decentralized stochastic control problem that highlights the importance of information structure in a seemingly simple two player team problem. Despite immense attention towards the problem, the non-classical information structure therein had remained the key challenge to obtain the optimal solution until recently (2014), when the Person-by-Person nonlinear optimal laws that satisfy integral equations were derived using Girsanov's transformation. In this paper, we compute and implement the nonlinear optimal laws using the Gauss Hermite Quadrature to approximate the integrals and then solving a system of non-linear equations to compute the signaling levels. We then analyse and compare our results with costs previously reported in the literature.
机译:1968年制定的WITSENHAUSEN的经罩是一个分散的随机控制问题,突出了信息结构在一个看似简单的两个玩家团队问题中的重要性。 尽管对这个问题造成了巨大的关注,但其中的非古典信息结构仍然是获得最佳解决方案的关键挑战,直到最近(2014),当使用Girsanov的转换得出满足整体方程的人的旁观人非线性最佳定律时,才能获得最新的解决方案。 在本文中,我们使用高斯Hermite正交计算和实现非线性最佳规律,以近似积分,然后求解非线性方程系统以计算信令级别。 然后,我们将在文献中报告的成本进行分析并比较我们的结果。

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