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Semiparametric Theory for Causal Mediation Analysis: efficiency bounds multiple robustness and sensitivity analysis

机译:因果分析调解半参数理论:效率边界多鲁棒性和敏感性分析

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摘要

Whilst estimation of the marginal (total) causal effect of a point exposure on an outcome is arguably the most common objective of experimental and observational studies in the health and social sciences, in recent years, investigators have also become increasingly interested in mediation analysis. Specifically, upon evaluating the total effect of the exposure, investigators routinely wish to make inferences about the direct or indirect pathways of the effect of the exposure not through or through a mediator variable that occurs subsequently to the exposure and prior to the outcome. Although powerful semiparametric methodologies have been developed to analyze observational studies, that produce double robust and highly efficient estimates of the marginal total causal effect, similar methods for mediation analysis are currently lacking. Thus, this paper develops a general semiparametric framework for obtaining inferences about so-called marginal natural direct and indirect causal effects, while appropriately accounting for a large number of pre-exposure confounding factors for the exposure and the mediator variables. Our analytic framework is particularly appealing, because it gives new insights on issues of efficiency and robustness in the context of mediation analysis. In particular, we propose new multiply robust locally efficient estimators of the marginal natural indirect and direct causal effects, and develop a novel double robust sensitivity analysis framework for the assumption of ignorability of the mediator variable.
机译:虽然点曝光的边际(总)因果效应的估计可以说是健康和社会科学实验和观测研究的最常见目标,但近年来,调查人员也越来越感兴于调解分析。具体而言,在评估暴露的总效果后,研究人员经常希望在未通过或通过在曝光之前和结果之前发生曝光的直接或间接途径的推论。虽然已经开发出强大的半粉末方法来分析观察性研究,但对边际总因果效应的双重稳健和高效估计产生了双重稳健性,目前缺乏类似的调解分析方法。因此,本文开发了一种用于获得关于所谓的边际天然直接和间接因果效应的推迟的一般半甲型框架,同时适当地占暴露和介质变量的大量预曝光混淆因素。我们的分析框架特别有吸引力,因为它在调解分析的背景下对效率和鲁棒性问题提供了新的见解。特别是,我们提出了新的繁衍性间接和直接因果效应的新型繁华局部有效估计,并开发了一种用于假设介体变量的无知性的新型双重稳健敏感性分析框架。

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