How to Apply Multiple Imputation in Propensity Score Matching with Partially Observed Confounders: A Simulation Study and Practical Recommendations

Albee Y. Ling, M. Montez-Rath, Maya B. Mathur, K. Kapphahn, M. Desai
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引用次数: 15

Abstract

Propensity score matching (PSM) has been widely used to mitigate confounding in observational studies, although complications arise when the covariates used to estimate the PS are only partially observed. Multiple imputation (MI) is a potential solution for handling missing covariates in the estimation of the PS. Unfortunately, it is not clear how to best apply MI strategies in the context of PSM. We conducted a simulation study to compare the performances of popular non-MI missing data methods and various MI-based strategies under different missing data mechanisms (MDMs). We found that commonly applied missing data methods resulted in biased and inefficient estimates, and we observed large variation in performance across MI-based strategies. Based on our findings, we recommend 1) deriving the PS after applying MI (referred to as MI-derPassive); 2) conducting PSM within each imputed data set followed by averaging the treatment effects to arrive at one summarized finding (INT-within) for mild MDMs and averaging the PSs across multiply imputed datasets before obtaining one treatment effect using PSM (INT-across) for more complex MDMs; 3) a bootstrapped-based variance to account for uncertainty of PS estimation, matching, and imputation; and 4) inclusion of key auxiliary variables in the imputation model.
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如何在部分观察混杂因素的倾向评分匹配中应用多重归算:模拟研究和实用建议
倾向评分匹配(PSM)已广泛用于减轻观察性研究中的混淆,尽管当用于估计PS的协变量仅部分观察到时,会出现并发症。多重插值(Multiple imputation, MI)是处理PS估计中缺失协变量的潜在解决方案。不幸的是,如何在PSM的背景下最好地应用MI策略尚不清楚。我们进行了一项模拟研究,比较了流行的非mi缺失数据方法和各种基于mi的策略在不同缺失数据机制(mdm)下的性能。我们发现,通常应用的缺失数据方法会导致有偏差和低效的估计,并且我们观察到基于mi的策略在性能上存在很大差异。根据我们的研究结果,我们建议1)在应用MI(称为MI- derpassive)后获得PS;2)在每个输入数据集中进行PSM,然后对轻度MDMs进行平均治疗效果,得出一个总结结果(INT-within),然后对多个输入数据集进行平均治疗效果,然后对更复杂的MDMs使用PSM (INT-across)获得一个治疗效果;3)基于自举的方差,以考虑PS估计、匹配和imputation的不确定性;4)将关键辅助变量纳入估算模型。
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