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On the Optimization Problem of Stochastic Observations of Random Walks

机译:关于随机游走随机观测的最优化问题

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The optimal control problem for the intensity of observation events of the process of random walk is considered for the case of counting Poisson process in semimartingale terms. The linear function of the intensity as a cost of observations and the expected value of the quadratic form of errors of estimation as a cost of an error are reckoned in a loss function. The analogues result for the problem of the optimal intensity of stochastic approximation is presented.
机译:对于以半mart为单位对泊松过程进行​​计数的情况,考虑了随机行走过程的观测事件强度的最佳控制问题。强度的线性函数作为观测成本,而误差的二次形式的期望值作为误差成本在损失函数中计算。给出了随机近似最佳强度问题的类似结果。

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