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Performance analysis of the simultaneous perturbation stochastic approximation algorithm on the noisy sphere model

机译:噪声球模型同时摄动随机逼近算法的性能分析。

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摘要

To theoretically compare the behavior of different algorithms, compatible performance measures are necessary. Thus in the first part, an analysis approach, developed for evolution strategies, was applied to simultaneous perturbation stochastic approximation on the noisy sphere model. A considerable advantage of this approach is that convergence results for non-noisy and noisy optimization can be obtained simultaneously. Next to the convergence rates, optimal step sizes and convergence criteria for 3 different noise models were derived. These results were validated by simulation experiments. Afterward, the results were used for a comparison with evolution strategies on the sphere model in combination with the 3 noise models. It was shown that both strategies perform similarly, with a slight advantage for SPSA if optimal settings are used and the noise strength is not too large.
机译:为了从理论上比较不同算法的行为,必须使用兼容的性能指标。因此,在第一部分中,将针对演化策略开发的分析方法应用于在噪声球模型上的同时摄动随机近似。该方法的显着优点是可以同时获得用于无噪和有噪优化的收敛结果。除了收敛速度,还导出了3种不同噪声模型的最佳步长和收敛标准。通过仿真实验验证了这些结果。然后,将结果用于与3种噪声模型组合的球体模型的演化策略进行比较。结果表明,两种策略的性能相似,如果使用最佳设置并且噪声强度不太大,则对SPSA会有一点优势。

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