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A ONE-MEASUREMENT FORM OF SIMULTANEOUS PERTURBATION STOCHASTIC APPROXIMATION

机译:一种同时扰动随机近似的单测量形式

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The simultaneous perturbation stochastic approximation (SPSA) algorithm has proven very effective for difficult multivariate optimization problems where it is not possible to obtain direct gradient information. As discussed to date, SPSA is based on a highly efficient gradient approximation requiring only two measurements of the loss function independent of the number of parameters being estimated. This note presents a form of SPSA that requires only one function measurement (for any dimension). Theory is presented that identifies the class of problems for which this one-measurement form will be asymptotically superior to the standard two-measurement form. (C) 1997 Elsevier Science Ltd. [References: 21]
机译:同时扰动随机近似(SPSA)算法已经证明是非常有效的,对于困难的多元优化问题,在不可能获得直接梯度信息的情况下。 如迄今为止所讨论的,SPSA基于高效的梯度近似,需要仅为估计参数的数量而无关的损耗函数的两个测量值。 本说明提供了一种SPSA形式,只需要一个功能测量(对于任何维度)。 提出了理论,其识别出这种单次测量形式将渐近渐近的问题的问题呈现出标准的双测量形式。 (c)1997年elestvier科学有限公司[参考文献:21]

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