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A Partition-Based Random Search for Stochastic Constrained Optimization via Simulation

机译:基于分区基于随机搜索的随机约束优化仿真

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摘要

We consider the global optimization problem over finite solution space with a deterministic objective function and stochastic constraints, where noise-corrupted observations of the constraint measures are evaluated via simulation. This problem is challenging in that the solution space often lacks rich structure that can be utilized in identifying the optimal solution, and the feasibility of a solution cannot be known for certain, due to the noisy measurements of the constraints. To tackle these two issues, we adopt a partitioning scheme to explore the solution space and develop a feasibility detection procedure to detect the feasibility of the sampled solutions. A new random search method, called partition-based random search with multi-constraint feasibility detection (PRS-MFD), is proposed. It is shown that PRS-MFD converges to the set of global optima with probability one. The significantly higher efficiency of it is demonstrated by numerical experiments.
机译:我们考虑具有确定性目标函数和随机约束的有限解空间上的全局优化问题,其中通过模拟评估了约束措施的噪声破坏观测结果。这个问题具有挑战性,因为解决方案空间通常缺乏可用于识别最佳解决方案的丰富结构,并且由于约束的嘈杂测量,无法确定解决方案的可行性。为了解决这两个问题,我们采用了分区方案来探索解决方案空间,并开发了可行性检测程序来检测采样解决方案的可行性。提出了一种新的随机搜索方法,称为基于分区的多约束可行性检测(PRS-MFD)。结果表明,PRS-MFD以一个概率收敛到全局最优集合。数值实验证明了其明显更高的效率。

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