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Monte Carlo sampling-based methods for stochastic optimization

机译:基于蒙特卡洛采样的随机优化方法

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This paper surveys the use of Monte Carlo sampling-based methods for stochastic optimization problems. Such methods are required when-as it often happens in practice-the model involves quantities such as expectations and probabilities that cannot be evaluated exactly. While estimation procedures via sampling are well studied in statistics, the use of such methods in an optimization context creates new challenges such as ensuring convergence of optimal solutions and optimal values, testing optimality conditions, choosing appropriate sample sizes to balance the effort between optimization and estimation, and many other issues. Much work has been done in the literature to address these questions. The purpose of this paper is to give an overview of some of that work, with the goal of introducing the topic to students and researchers and providing a practical guide for someone who needs to solve a stochastic optimization problem with sampling.
机译:本文调查了基于蒙特卡洛采样的随机优化问题的使用。当这种方法涉及到诸如期望和概率之类的无法准确评估的数量时,就需要使用这种方法(通常在实践中会发生这种情况)。尽管统计中已经很好地研究了通过抽样的估计程序,但在优化环境中使用此类方法会带来新的挑战,例如确保最优解和最优值的收敛,测试最优性条件,选择合适的样本量以平衡优化和估计之间的工作量。 ,以及许多其他问题。文献中已经做了很多工作来解决这些问题。本文的目的是概述其中的一些工作,目的是向学生和研究人员介绍该主题,并为需要解决随机抽样优化问题的人员提供实用指南。

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