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来源类型Publication
Multisite Causal Mediation Analysis in the Presence of Complex Sample and Survey Designs and Non‐Random Non‐Response
Xu Qin; Guanglei Hong; Jonah Deutsch; and Edward Bein
发表日期2019-04-14
出版者Journal of the Royal Statistical Society: Series A (online ahead of print)
出版年2019
语种英语
概述This study provides a template for multisite causal mediation analysis using a comprehensive weighting‐based analytic procedure that enhances external and internal validity. ",
摘要

This study provides a template for multisite causal mediation analysis using a comprehensive weighting‐based analytic procedure that enhances external and internal validity. The template incorporates a sample weight to adjust for complex sample and survey designs, adopts an inverse probability of treatment weight to adjust for differential treatment assignment probabilities, employs an estimated non‐response weight to account for non‐random non‐response and utilizes a propensity‐score‐based weighting strategy to decompose flexibly not only the population average but also the between‐site heterogeneity of the total programme impact. Because the identification assumptions are not always warranted, a weighting‐based balance checking procedure assesses the remaining overt bias, whereas a weighting‐based sensitivity analysis further evaluates the potential bias related to omitted confounding or to propensity score model misspecification. We derive the asymptotic variance of the estimators for the causal effects that account for the sampling uncertainty in the estimated weights. The method is applied to a reanalysis of the data from the National Job Corps Study.

URLhttps://www.mathematica.org/our-publications-and-findings/publications/multisite-causal-mediation-analysis-in-the-presence-of-complex-sample-and-survey-designs-and-non
来源智库Mathematica Policy Research (United States)
资源类型智库出版物
条目标识符http://119.78.100.153/handle/2XGU8XDN/489557
推荐引用方式
GB/T 7714
Xu Qin,Guanglei Hong,Jonah Deutsch,等. Multisite Causal Mediation Analysis in the Presence of Complex Sample and Survey Designs and Non‐Random Non‐Response. 2019.
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