Robust integration of external control data in randomized trials
Rickard Karlsson, Guanbo Wang, Piersilvio De Bartolomeis, Jesse H. Krijthe, Issa J. Dahabreh

TL;DR
This paper develops robust statistical methods for integrating external control data into randomized trials, ensuring valid and efficient treatment effect estimation even when populations are not perfectly exchangeable.
Contribution
It introduces a class of treatment effect estimators that remain consistent without exchangeability and proposes a combined estimator for robust external data integration.
Findings
The combined estimator is consistent and efficient regardless of exchangeability.
Simulation studies show improved estimation accuracy with the proposed methods.
Application to schizophrenia trials demonstrates practical utility.
Abstract
One approach for increasing the efficiency of randomized trials is the use of "external controls" -- individuals who received the control treatment studied in the trial during routine practice or in prior experimental studies. Existing external control methods, however, can be biased if the populations underlying the trial and the external control data are not exchangeable. Here, we characterize a randomization-aware class of treatment effect estimators in the population underlying the trial that remain consistent and asymptotically normal when using external control data, even when exchangeability does not hold. We consider two members of this class of estimators: the well-known augmented inverse probability weighting trial-only estimator, which is the efficient estimator when only trial data are used; and a potentially more efficient member of the class when exchangeability holds and…
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Taxonomy
TopicsAdvanced Causal Inference Techniques · Statistical Methods in Clinical Trials
