Estimating Average Causal Effects with Incomplete Exposure and Confounders
Lan Wen, Glen McGee

TL;DR
This paper develops methods for estimating average causal effects in observational studies with missing exposure and confounder data, addressing both MAR and MNAR scenarios, and demonstrates their effectiveness through simulations and real data application.
Contribution
It introduces doubly robust targeted maximum likelihood estimators for causal effects under MNAR assumptions, extending existing methods to handle incomplete data more reliably.
Findings
Standard imputation is unbiased under MAR but biased under MNAR.
Proposed estimators are doubly robust and flexible for various outcome types.
Application to NHANES data illustrates practical utility.
Abstract
Standard methods for estimating average causal effects require complete observations of the exposure and confounders. In observational studies, however, missing data are ubiquitous. Motivated by a study on the effect of prescription opioids on mortality, we propose methods for estimating average causal effects when exposures and potential confounders may be missing. We consider missingness at random and additionally propose several specific missing not at random (MNAR) assumptions. Under our proposed MNAR assumptions, we show that the average causal effects are identified from the observed data and derive corresponding influence functions in a nonparametric model, which form the basis of our proposed estimators. Our simulations show that standard multiple imputation techniques paired with a complete data estimator is unbiased when data are missing at random (MAR) but can be biased…
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Taxonomy
TopicsAdvanced Causal Inference Techniques · Statistical Methods and Bayesian Inference · Statistical Methods and Inference
