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ACHIEVING OPTIMAL BIAS-VARIANCE TRADEOFF IN ONLINE DERIVATIVE ESTIMATION

机译:在线导数估计中实现最佳偏差偏差权衡

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The finite-difference method has been commonly used in stochastic derivative estimation when an unbiased derivative estimator is unavailable or costly. The efficiency of this method relies on the choice of a perturbation parameter, which needs to be calibrated based on the number of simulation replications. We study the setting where such an a priori planning of simulation runs is difficult, which could arise due to the variability of runtime for complex simulation models or interruptions. We show how a simple recursive weighting scheme on simulation outputs can recover, in an online fashion, the optimal asymptotic bias-variance tradeoff achieved by the conventional scheme where the replication size is known in advance.
机译:当无偏导数估计器不可用或价格昂贵时,有限差分方法通常用于随机导数估计中。这种方法的效率取决于对扰动参数的选择,该参数需要根据仿真重复的次数进行校准。我们研究难以进行这种先验计划的模拟运行的设置,这可能是由于复杂的模拟模型的运行时间可变或中断而引起的。我们展示了一种简单的模拟输出加权递归方案如何以在线方式恢复通过事先知道复制大小的常规方案实现的最佳渐近偏差-方差折衷。

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