Variance estimation in pseudo-expected estimating equations for missing data
Giorgos Bakoyannis, Philani B. Mpofu, Andrea Broyles, Brian B. Dixon

TL;DR
This paper introduces a fast, closed-form variance estimator for the pseudo-expected estimating equations (PEEE) method, improving computational efficiency in missing data analysis for large biomedical datasets.
Contribution
It provides the first closed-form variance estimator for PEEE, enabling faster analysis with maintained accuracy, even with auxiliary variables and model misspecification.
Findings
Variance estimator is consistent and performs well in simulations.
Computation can be over 50 times faster than bootstrap methods.
Method successfully applied to electronic health record data.
Abstract
Missing data is a common challenge in biomedical research. This fact, along with growing dataset volumes of the modern era, make the issue of computationally-efficient analysis with missing data of crucial practical importance. A general computationally-efficient estimation framework for dealing with missing data is the pseudo-expected estimating equations (PEEE) approach. The method is applicable with any parametric model for which estimation involves the solution of a set of estimating equations, such as likelihood score equations. A key limitation of the PEEE approach is that there is currently no closed-form variance estimator, and variance estimation requires the computationally burdensome bootstrap method. In this work, we address the gap and provide a closed-form variance estimator whose computation can be significantly faster than a bootstrap approach. Our variance estimator is…
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Taxonomy
TopicsStatistical Methods and Bayesian Inference · Statistical Methods and Inference · demographic modeling and climate adaptation
