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Small area estimation under fay-herriot models with non-parametric estimation of heteroscedasticity

机译:费-赫里奥模型下的小面积估计和非平稳的非参数估计

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Fay-Herriot models relate direct estimators of small area means to vectors of area-level auxiliary covariates. Estimation of error variances in these models is a problem because of the lack of data within areas. A non-parametric approach is proposed for estimating these variances. Estimators of the remaining model parameters are derived and their asymptotic properties are studied. Moreover, small area estimators that incorporate the estimated error variances are obtained and several simple estimators of the mean squared error of these estimators are proposed. Simulation experiments study the small sample performance of the new small area estimators and compare the different estimators of the mean squared errors. Finally, the results are applied to the estimation of unemployment proportions in Spanish domains.
机译:Fay-Herriot模型将小面积均值的直接估计量与面积级辅助协变量的向量相关。这些模型中误差方差的估计是一个问题,因为区域内缺少数据。提出了一种非参数方法来估计这些方差。推导了剩余模型参数的估计量,并研究了它们的渐近性质。此外,获得了合并了估计误差方差的小面积估计器,并提出了这些估计器的均方误差的几个简单估计器。仿真实验研究了新的小面积估计量的小样本性能,并比较了均方误差的不同估计量。最后,将结果应用于西班牙地区的失业率估计。

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