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Evaluation Of Some Approximate variance Estimators Under The Rao-sampford unequal Probability Sampling Design

机译:Rao-Sampford不等概率抽样设计下一些近似方差估计的评估

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摘要

Inclusion probability proportional to size (IPPS) sampling designs are often used in surveys, especially for the selection of primary sampling units in the context of multi-stage sampling. Under UPS sampling, the exact second-order inclusion probabilities are often difficult to obtain, in which case the usual design-unbiased Horvitz-Thompson variance estimator and Sen-Yates-Grundy variance estimator cannot be computed. This led researchers to develop alternative variance estimators based on approximations of the second-order inclusion probabilities in terms of the first-order inclusion probabilities. However, the resulting variance estimators are generally design-biased. In this paper, we first show that all the approximate variance estimators can be written using one common form. Then, using the Rao-Sampford IPPS sampling design, we conduct an extensive simulation study to investigate the performance of the alternative variance estimators in terms of relative bias and relative stability.
机译:在调查中经常使用与大小成比例的包含概率(IPPS)抽样设计,尤其是在多阶段抽样的情况下选择主要抽样单位时。在UPS采样下,通常很难获得确切的二阶包含概率,在这种情况下,无法计算通常的设计无偏Horvitz-Thompson方差估计量和Sen-Yates-Grundy方差估计量。这导致研究人员基于二阶包含概率的近似值,基于二阶包含概率的近似来开发替代方差估计量。然而,所得的方差估计量通常是设计偏向的。在本文中,我们首先证明可以使用一种通用形式来编写所有近似方差估计量。然后,使用Rao-Sampford IPPS抽样设计,我们进行了广泛的模拟研究,以研究相对方差和相对稳定性方面的替代方差估计量的性能。

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