利用介入效应模型研究多种介质的异质性间接效应

Q3 Mathematics
W. W. Loh, B. Moerkerke, T. Loeys, S. Vansteelandt
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引用次数: 7

摘要

通过多种介质将暴露对结果的影响分解为单独的自然间接影响需要严格的假设,例如正确假设介质的因果结构,并且介质之间没有不可测量的混淆。相比之下,多种介质的干预性间接影响可以确定,即使(通常)介质要么具有未知的因果结构,要么具有无法测量的共同原因,或两者兼而有之。现有的干预间接效应估计方法需要依次计算每一种不同的间接效应。这可能很快变得笨拙或不可行,特别是在调查可能被观察到的基线特征修改的间接影响测量时。在本文中,我们介绍了使用干预效应模型对这种异质干预间接效应的简化估计方法。干预效应模型是一类边际结构模型,它将干预间接效应编码为因果模型参数,因此很容易允许使用(统计)相互作用项的基线协变量修改效果。介质和结果可以是连续的,也可以是非连续的。我们提出了两种估计方法:一种使用反事实中介密度或质量函数的逆加权,另一种使用蒙特卡罗积分。前者的优点是不需要结果模型,但由于高度可变的权重,它容易受到有限样本偏差的影响。后者在正确指定的(参数)结果模型下具有一致估计的优点,但由于外推而容易产生偏差。这些估计值是使用公开可用的数据来说明的,这些数据评估了自我效能感通过自我报告的创伤后应激障碍症状对疲劳的间接影响,在COVID-19疫情期间,卫生保健工作者的不同消极应对水平之间是否存在差异。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Heterogeneous indirect effects for multiple mediators using interventional effect models
Abstract Decomposing an exposure effect on an outcome into separate natural indirect effects through multiple mediators requires strict assumptions, such as correctly postulating the causal structure of the mediators, and no unmeasured confounding among the mediators. In contrast, interventional indirect effects for multiple mediators can be identified even when – as often – the mediators either have an unknown causal structure, or share unmeasured common causes, or both. Existing estimation methods for interventional indirect effects require calculating each distinct indirect effect in turn. This can quickly become unwieldy or unfeasible, especially when investigating indirect effect measures that may be modified by observed baseline characteristics. In this article, we introduce simplified estimation procedures for such heterogeneous interventional indirect effects using interventional effect models. Interventional effect models are a class of marginal structural models that encode the interventional indirect effects as causal model parameters, thus readily permitting effect modification by baseline covariates using (statistical) interaction terms. The mediators and outcome can be continuous or noncontinuous. We propose two estimation procedures: one using inverse weighting by the counterfactual mediator density or mass functions, and another using Monte Carlo integration. The former has the advantage of not requiring an outcome model, but is susceptible to finite sample biases due to highly variable weights. The latter has the advantage of consistent estimation under a correctly specified (parametric) outcome model, but is susceptible to biases due to extrapolation. The estimators are illustrated using publicly available data assessing whether the indirect effects of self-efficacy on fatigue via self-reported post-traumatic stress disorder symptoms vary across different levels of negative coping among health care workers during the COVID-19 outbreak.
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来源期刊
Epidemiologic Methods
Epidemiologic Methods Mathematics-Applied Mathematics
CiteScore
2.10
自引率
0.00%
发文量
7
期刊介绍: Epidemiologic Methods (EM) seeks contributions comparable to those of the leading epidemiologic journals, but also invites papers that may be more technical or of greater length than what has traditionally been allowed by journals in epidemiology. Applications and examples with real data to illustrate methodology are strongly encouraged but not required. Topics. genetic epidemiology, infectious disease, pharmaco-epidemiology, ecologic studies, environmental exposures, screening, surveillance, social networks, comparative effectiveness, statistical modeling, causal inference, measurement error, study design, meta-analysis
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