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Selecting the Optimal System Design under Covariates

机译:在协变量下选择最佳系统设计

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In this research, we consider the ranking and selection problem in the presence of covariates. It is an important problem in personalized decision making. The performance of each design alternative depends on the values of the covariates to the simulation model for which the relationship is hard to describe analytically. Therefore the optimal design under each possible covariate value needs to be estimated by simulation. This work first introduces three measures to evaluate the selection quality over the covariate space and investigates their rate functions of convergence. By optimizing the rate functions, an asymptotically optimal budget allocation rule is developed and a corresponding selection algorithm is devised. We further show that the selection algorithm can recover the asymptotical optimal allocation in the limit. The high efficiency of the selection algorithm is illustrated via numerical testing.
机译:在这项研究中,我们考虑在存在协变量的情况下的排名和选择问题。这是个性化决策中的重要问题。每个设计替代方案的性能取决于仿真模型的协变量值,其关系很难用分析来描述。因此,需要通过仿真来估计每个可能协变量值下的最优设计。这项工作首先介绍了三种评估协变量空间选择质量的方法,并研究了它们的收敛速度函数。通过优化费率函数,建立了渐近最优预算分配规则,并设计了相应的选择算法。我们进一步表明,选择算法可以在极限范围内恢复渐近最优分配。通过数值测试说明了选择算法的高效率。

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