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An adaptive optimization scheme with satisfactory transient performance

机译:具有令人满意的暂态性能的自适应优化方案

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摘要

Adaptive optimization (AO) schemes based on stochastic approximation principles such as the Random Directions Kiefer-Wolfowitz (RDKW), the Simultaneous Perturbation Stochastic Approximation (SPSA) and the Adaptive Fine-Tuning (AFT) algorithms possess the serious disadvantage of not guaranteeing satisfactory transient behavior due to their requirement for using random or random-like perturbations of the parameter vector. The use of random or random-like perturbations may lead to particularly large values of the objective function, which may result to severe poor performance or stability problems when these methods are applied to closed-loop controller optimization applications. In this paper, we introduce and analyze a new algorithm for alleviating this problem. Mathematical analysis establishes satisfactory transient performance and convergence of the proposed scheme under a general set of assumptions. Application of the proposed scheme to the adaptive optimization of a large-scale, complex control system demonstrates the efficiency of the proposed scheme.
机译:基于随机逼近原理的自适应优化(AO)方案,例如随机方向Kiefer-Wolfowitz(RDKW),同时扰动随机逼近(SPSA)和自适应微调(AFT)算法,存在不能保证令人满意的瞬态的严重缺点。由于它们需要使用参数矢量的随机或类似随机的扰动,所以这种行为是不正确的。随机或类随机扰动的使用可能导致目标函数的值特别大,当将这些方法应用于闭环控制器优化应用程序时,可能导致严重的性能下降或稳定性问题。在本文中,我们介绍并分析了缓解该问题的新算法。数学分析建立了令人满意的瞬态性能,并在一般的假设条件下收敛了所提出的方案。将该方案应用于大规模,复杂控制系统的自适应优化,证明了该方案的有效性。

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