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arXiv 2407.09443stat.ME

使用校正得分函数处理混杂与连续暴露测量误差

Addressing Confounding and Continuous Exposure Measurement Error Using Corrected Score Functions

Brian D. Richardson, Bryan S. Blette, Peter B. Gilbert, Michael G. Hudgens

AI总结:

针对混杂与连续暴露测量误差同时发生导致偏差的问题,推导了基于经典加性测量误差的校正得分方法,提出g-formula、逆概率加权和双重稳健三种估计量,并在R包mismex中实现,模拟与HVTN 505试验数据应用验证了其有效性。

摘要:

在推断暴露对感兴趣结果的边际效应时,混杂与暴露测量误差可能会引入偏差。尽管已有广泛的方法分别处理每种偏差来源,但混杂与暴露测量误差经常同时发生,因此需要能够同时处理它们的方法。本文在经典加性测量误差下推导了校正得分方法,仅使用测量变量来推断边际暴露效应。基于g-formula、逆概率加权和双重稳健估计技术提出了三种估计量。证明了这些估计量具有一致性和渐近正态性,并证明了双重稳健估计量具有其名义上的性质。如模拟研究所证实,这些在R包mismex中实现的方法在混杂和测量误差同时存在时的有限样本中表现良好。将所提出的双重稳健估计量应用于HVTN 505预防性疫苗试验的数据,研究两种生物标志物对HIV-1感染的影响。

英文摘要:

Confounding and exposure measurement error can introduce bias when drawing inference about the marginal effect of an exposure on an outcome of interest. While there are broad methodologies for addressing each source of bias individually, confounding and exposure measurement error frequently co-occur, and there is a need for methods that address them simultaneously. In this paper, corrected score methods are derived under classical additive measurement error to draw inference about marginal exposure effects using only measured variables. Three estimators are proposed based on g-formula, inverse probability weighting, and doubly-robust estimation techniques. The estimators are shown to be consistent and asymptotically normal, and the doubly-robust estimator is shown to exhibit its namesake property. The methods, which are implemented in the R package mismex, perform well in finite samples under both confounding and measurement error as demonstrated by simulation studies. The proposed doubly-robust estimator is applied to study the effects of two biomarkers on HIV-1 infection using data from the HVTN 505 preventative vaccine trial.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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