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Optimal allocation of testing resources for statistical simulations

机译:统计模拟的测试资源的最佳分配

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Statistical estimates from simulation involve uncertainty caused by the variability in the input random variables due to limited data. Allocating resources to obtain more experimental data of the input variables to better characterize their probability distributions can reduce the variance of statistical estimates. The methodology proposed determines the optimal number of additional experiments required to minimize the variance of the output moments given single or multiple constraints. The method uses multivariate t-distribution and Wishart distribution to generate realizations of the population mean and covariance of the input variables, respectively, given an amount of available data. This method handles independent and correlated random variables. A particle swarm method is used for the optimization. The optimal number of additional experiments per variable depends on the number and variance of the initial data, the influence of the variable in the output function and the cost of each additional experiment. The methodology is demonstrated using a fretting fatigue example.
机译:来自模拟的统计估计涉及不确定性,该不确定性是由于数据有限而导致输入随机变量的可变性所致。分配资源以获得更多输入变量的实验数据以更好地表征其概率分布可以减少统计估计的方差。所提出的方法论确定了在给定单个或多个约束的情况下最小化输出力矩变化所需的额外实验的最佳数量。在给定可用数据量的情况下,该方法使用多元t分布和Wishart分布分别生成总体平均值和输入变量的协方差的实现。该方法处理独立且相关的随机变量。使用粒子群方法进行优化。每个变量的最佳附加实验数量取决于初始数据的数量和方差,变量对输出函数的影响以及每个附加实验的成本。使用微动疲劳示例演示了该方法。

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