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AI 根据所提供的论文材料归类:研究重点是通用调查抽样与插补方差估计,样本分位数仅为适用统计量之一。

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关注这篇论文的作者
Jun Shao
Ying Chen
Yinzhong Chen

插补条件下分层多阶段调查数据的平衡重复复制法

研究问题
研究调查数据含大量插补值时,如何修正平衡重复复制方差估计,使其计入插补带来的额外变异。
方法与思路
作者构造调整后的 BRR 方差估计量:确定性插补下等价于逐份重新插补,随机插补下无需新增随机数。
材料陈述的贡献
摘要称在一般分层多阶段设计下,建立了平滑统计量与样本分位数的方差估计一致性,并提供模拟和实例。
阅读关注点
应核对抽样设计、插补方式及无应答标记要求,检查一致性条件与确定性插补下等价关系的适用范围。
阅读边界
索引摘要未注明稿件版本;无应答机制、技术条件及模拟数值未给出,不能将调整方法推广至任意插补程序。

原文摘要

Balanced repeated replication (BRR) is a popular method for variance estimation in surveys. The standard BRR method works by first creating a set of “balanced” pseudoreplicated datasets from the original dataset. For a survey estimator θ, the BRR variance estimator is the average of squared deviations θ(r) – θ, where θ(r) is the same as θ but based on the data in the rth pseudoreplicated dataset only. But when there are a large number of imputed missing values (nonrespondents), treating the imputed values as observed data and applying the standard BRR variance estimation formula does not produce valid variance estimators. Intuitively, the variation due to imputation can be captured by the BRR method if every pseudoreplicated dataset is imputed in exactly the same way as the original dataset is imputed (assuming that the dataset contains flags for nonrespondents). But when a random imputation method (such as random hot deck imputation, random ratio imputation, or random regression imputation) is used, imputing every pseudoreplicated dataset requires the generation of many random variates and is computationally expensive. We propose an adjusted BRR variance estimator that is exactly the same as the BRR variance estimator obtained by imputing every pseudoreplicated dataset when a deterministic imputation method (e.g., ratio or regression imputation) is used. For random imputation methods, the proposed adjustment does not require the generation of additional random variates, but it still captures the variation due to imputation. Under a general stratified multistage sampling design, consistency of the adjusted BRR variance estimators for functions of estimated totals (smooth statistics) or for sample quantiles (nonsmooth statistics) is established. A simulation study shows that the adjusted BRR method works well and is much better than the unadjusted BRR method. An example with real data is also presented.

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