A quantile-based g-computation approach to addressing the effects of exposure mixtures

分位数 分位数回归 计算 统计 计量经济学 推论 数学 因果推理 样本量测定 计算机科学 算法 人工智能
作者
Alexander P. Keil,Jessie P. Buckley,Katie M. O’Brien,Kelly K. Ferguson,Shanshan Zhao,Alexandra J. White
出处
期刊:Environmental epidemiology [Wolters Kluwer]
卷期号:3 (Supplement 1): 44-44 被引量:32
标识
DOI:10.1097/01.ee9.0000606120.58494.9d
摘要

OPS 05: Statistical methods to analyze mixtures, Room 114, Floor 1, August 27, 2019, 1:30 PM - 3:00 PM Exposure mixtures frequently occur in epidemiologic data, particularly in the fields of environmental and nutritional epidemiology. Various strategies have arisen to answer questions about exposure mixtures, including methods such as weighted quantile sum regression that estimate a joint effect of the mixture components. Few other methods have been used to estimate such joint effects, even though they are of great interest for informing interventions that may act on multiple exposures. We demonstrate a new approach to estimating the joint effects of a mixture: quantile g-computation. This approach combines the inferential simplicity of weighted quantile sum regression and the immense flexibility of g-computation, a method of causal effect estimation. We demonstrate, using simulations and large sample formulae, that weighted quantile sum regression can be considered a special case of quantile g-computation, and that quantile g-computation often provides improved inference at sample sizes typically encountered in epidemiologic studies, and when the assumptions of weighted quantile sum regression are not met. We examine, in particular, the impacts of large numbers of non-causal exposures, exposure correlation, unmeasured confounding, and non-linearity of exposure effects. We show that, counter to intuition, quantile g-computation estimates can become more precise as exposure correlation increases. Quantile g-computation appears robust to many problems routinely encountered in analyses of exposure mixtures. Methods, such as quantile g-computation, that can yield unbiased estimates of the effect of the mixture are essential for understanding the effects of potential interventions that may act on many components of the mixture, and our approach may serve as an excellent tool for quantifying such effects as a way to bridge gaps between epidemiologic analysis and public health action.
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