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Robust estimation for small domains in business surveys

机译:企业调查中小域的强大估计

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Small area (or small domain) estimation is still rarely applied in business statistics, because of challenges arising from the skewness and variability of variables such as turnover. We examine a range of small area estimation methods as the basis for estimating the activity of industries within the retail sector in the Netherlands. We use tax register data and a sampling procedure which replicates the sampling for the retail sector of Statistics Netherlands' Structural Business Survey as a basis for investigating the properties of small area estimators. In particular, we consider the use of the empirical best linear unbiased predictor (EBLUP) under a random effects model and variations of the EBLUP derived under (a) a random effects model that includes a complex specification for the level 1 variance and (b) a random effects model that is fitted by using the survey weights. Although accounting for the survey weights in estimation is important, the impact of influential data points remains the main challenge in this case. The paper further explores the use of outlier robust estimators in business surveys, in particular a robust version of the EBLUP, M-regression-based synthetic estimators and M-quantile small area estimators. The latter family of small area estimators includes robust projective (without and with survey weights) and robust predictive versions. M-quantile methods have the lowest empirical mean squared error and are substantially better than direct estimators, although there is an open question about how to choose the tuning constant for bias adjustment in practice. The paper makes a further contribution by exploring a doubly robust approach comprising the use of survey weights in conjunction with outlier robust methods in small area estimation.
机译:小区(或小域)估计仍然很少适用于商业统计数据,因为越来越多地引起的挑战,如营业额的变量变异。我们研究了一系列小区估计方法作为估算荷兰零售业行业活动的基础。我们使用税收寄存器数据和复制纳米结构业务调查统计部门的抽样的抽样程序作为调查小区估计的性质的基础。特别地,我们考虑在随机效应模型下使用经验最佳线性无偏见的预测器(EBLUP),并在(a)下衍生的EBLUP的变化包括用于级别1方差的复杂规范和(b)通过使用测量重量安装的随机效果模型。虽然估计的调查权重核算是重要的,但在这种情况下,有影响力的数据点的影响仍然是主要挑战。本文进一步探讨了在业务调查中使用的异常鲁棒估算器,特别是EBLUP,基于M-Rescollion的合成估计器和M定量的小区估计器的强大版本。后一个小区的小区估计包括强大的投影(没有和调查权重)和强大的预测版本。 M-Smasterile方法具有最低的经验均方平方误差,并且基本上优于直接估计器,尽管有关如何在实践中选择偏置调整的调谐常数存在开放的问题。本文通过探索双重稳健的方法,通过探索了双方估计的异常鲁棒方法使用调查权重的双重稳健方法进行了进一步的贡献。

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