Flexible and Efficient Estimation of Causal Effects with Error-Prone Exposures: A Control Variates Approach for Measurement Error
Keith Barnatchez, Rachel Nethery, Bryan E. Shepherd, Giovanni Parmigiani, Kevin P. Josey

TL;DR
This paper introduces a flexible, assumption-lean control variates method for estimating causal effects with measurement error in exposures, applicable to various study designs and leveraging both error-prone and error-free data.
Contribution
It develops a novel control variates framework for causal inference with measurement error, offering double-robustness and broad applicability across study designs.
Findings
Performs favorably compared to existing methods in simulations
Inherits double-robustness properties under standard assumptions
Successfully applied to electronic health record data on HIV outcomes
Abstract
Exposure measurement error is a ubiquitous but often overlooked challenge in causal inference with observational data. Existing methods accounting for exposure measurement error largely rely on restrictive parametric assumptions, while emerging data-adaptive estimation approaches allow for less restrictive assumptions but at the cost of flexibility, as they are typically tailored towards rigidly-defined statistical quantities. There remains a critical need for assumption-lean estimation methods that are both flexible and possess desirable theoretical properties across a variety of study designs. In this paper, we introduce a general framework for estimation of causal quantities in the presence of exposure measurement error, adapted from the control variates approach of Yang and Ding (2019). Our method can be implemented in various two-phase sampling study designs, where one obtains…
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Taxonomy
TopicsAdvanced Causal Inference Techniques
