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A class of general adjusted maximum likelihood methods for desirable mean squared error estimation of EBLUP under the Fay-Herriot small area model

机译:用于FAY-Herriot小区模型下EBLUP的理想平均误差估计的一类一般调整的最大似然方法

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摘要

The empirical best linear unbiased prediction (EBLUP) estimator is utilized for efficient inference in various research areas, especially for small-area estimation. In order to measure its uncertainty, we generally need to estimate its mean squared prediction error (MSE). Ideally, an EBLUP-based method should not only provide a second-order unbiased estimator of MSE of EBLUP but also maintain strict positivity in estimators of both model variance parameter and MSE of EBLUP. Fortunately, the MSE estimators proposed in Yoshi-mori and Lahiri (2014) and Hirose and Lahiri (2018) achieve the three desired properties simultaneously. As far as we know, no other MSE estimator does so.
机译:经验最佳线性无偏见预测(EBLUP)估计器用于各种研究区域的有效推论,特别是对于小区域估计。 为了测量其不确定性,我们通常需要估计其平均平方预测误差(MSE)。 理想情况下,基于EBLUP的方法不仅应提供EBLUP的MSE的二阶无偏见估计,而且在EBLUP的模型方差参数和MSE的估计中保持严格的阳性。 幸运的是,在吉祥村和拉哈里(2014年)和Hirose和Lahiri(2018)中提出的MSE估计人同时达到了三种所需的特性。 据我们所知,没有其他MSE估计则这样做。

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