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相关暴露和缺失数据对用于识别关键暴露窗口的多信息源模型的影响。

The impact of correlated exposures and missing data on multiple informant models used to identify critical exposure windows.

机构信息

Department of Biostatistics, Harvard T.H. Chan School of Public Health, Boston, Massachusetts, USA.

Department of Mathematics and Statistics, Amherst College, Amherst, Massachusetts, USA.

出版信息

Stat Med. 2023 Apr 15;42(8):1171-1187. doi: 10.1002/sim.9664. Epub 2023 Jan 16.

Abstract

There has been heightened interest in identifying critical windows of exposure for adverse health outcomes; that is, time points during which exposures have the greatest impact on a person's health. Multiple informant models implemented using generalized estimating equations (MIM GEEs) have been applied to address this research question because they enable statistical comparisons of differences in associations across exposure windows. As interest rises in using MIMs, the feasibility and appropriateness of their application under settings of correlated exposures and partially missing exposure measurements requires further examination. We evaluated the impact of correlation between exposure measurements and missing exposure data on the power and differences in association estimated by the MIM GEE and an inverse probability weighted extension to account for informatively missing exposures. We assessed these operating characteristics under a variety of correlation structures, sample sizes, and missing data mechanisms considering various exposure-outcome scenarios. We showed that applying MIM GEEs maintains higher power when there is a single critical window of exposure and exposure measures are not highly correlated, but may result in low power and bias under other settings. We applied these methods to a study of pregnant women living with HIV to explore differences in association between trimester-specific viral load and infant neurodevelopment.

摘要

人们越来越关注确定对健康结果产生不利影响的关键暴露窗口;也就是说,在这些时间点,暴露对一个人的健康有最大的影响。使用广义估计方程(MIM GEE)实施的多信息源模型已被应用于解决这一研究问题,因为它们能够对暴露窗口的关联差异进行统计学比较。随着对 MIM 的应用兴趣的增加,需要进一步研究在相关暴露和部分缺失暴露测量的情况下,它们的应用的可行性和适当性。我们评估了暴露测量之间的相关性和缺失暴露数据对 MIM GEE 估计的关联的影响,并应用逆概率加权扩展来考虑信息缺失的暴露。我们考虑了各种暴露-结果情况,在各种相关结构、样本量和缺失数据机制下评估了这些操作特性。我们表明,当存在单一的关键暴露窗口且暴露测量不高度相关时,应用 MIM GEE 可保持更高的功效,但在其他情况下可能导致低功效和偏差。我们将这些方法应用于一项研究孕妇感染艾滋病毒的研究,以探讨特定于三个月的病毒载量与婴儿神经发育之间关联的差异。

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