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Estimation of a density in a simulation model

机译:模拟模型中的密度估计

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The problem of estimating density in a simulation model is considered. Given a value of an R-d-valued random input parameter X, the value of a real-valued random variable Y = m(X) is computed. Here m : R-d -> R is a function which measures the quality m(X) of a technical system with input X. It is assumed that X and Y have densities. Given a sample of (X, Y), the task is to estimate the density of Y. In a first step we estimate m and the density of X. Using these estimators we compute in a second step an estimator of the density of Y. Results concerning the L-1-consistency and the rate of convergence are proven and the finite sample behaviour of the estimators is illustrated by applying them to simulated and real data.
机译:考虑了在仿真模型中估计密度的问题。给定R-d值的随机输入参数X的值,则计算实值的随机变量Y = m(X)的值。 m:R-d-> R是一个函数,用于测量带有输入X的技术系统的质量m(X)。假定X和Y具有密度。给定(X,Y)的样本,任务是估计Y的密度。第一步,我们估计m和X的密度。使用这些估计量,我们在第二步中计算Y密度的估计量。证明了有关L-1一致性和收敛速度的结果,并通过将估计值应用于模拟数据和实际数据来说明估计器的有限样本行为。

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