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SELECTING THE BEST SYSTEM IN STEADY-STATE SIMULATIONS USING BATCH MEANS

机译:使用批处理方法在稳态仿真中选择最佳系统

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Suppose that we want to compare A; different systems, where μ_i denotes the steady-state mean performance of system i. Our goal is to use simulation to pick the "best" system (i.e., the one with the largest or smallest steady-state mean). To do this, we present some two-stage procedures based on the method of batch means. Our procedures also construct multiple-comparisons-with-the-best (MCB) confidence intervals for μ_i - max_ j ≠ i μ_j, i = 1,..., k. Under the assumption of an indifference zone of (absolute or relative) width δ, we can show that asymptotically (as δ → 0 with the size of the batches proportional to 1/δ~2), the joint probability of correctly selecting the best system and of the MCB confidence intervals simultaneously containing μ_i - max_j ≠ i μ_j, i = 1,..., k, is at least 1 - α, where α is prespecified by the user.
机译:假设我们要比较A;不同的系统,其中μ_i表示系统i的稳态平均性能。我们的目标是使用仿真来选择“最佳”系统(即,具有最大或最小稳态平均值的系统)。为此,我们介绍了基于批处理方法的两阶段过程。我们的过程还针对μ_i-max_ j≠iμ_j,i = 1,...,k构造了多个最佳比较(MCB)置信区间。在(绝对或相对)宽度δ的无差异区域的假设下,我们可以渐近证明(随着δ→0,批的大小与1 /δ〜2成正比),正确选择最佳系统的联合概率同时包含μ_i-max_j≠iμ_j的MCB置信区间中,i = 1,...,k至少为1-α,其中α由用户预先指定。

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