Estimating Optimal Dynamic Treatment Regimes Using Irregularly Observed Data: A Target Trial Emulation and Bayesian Joint Modeling Approach
Larry Dong, Eleanor Pullenayegum, Rodolphe Thi\'ebaut, Olli Saarela

TL;DR
This paper introduces a novel Bayesian joint modeling approach within a target trial framework to accurately estimate optimal dynamic treatment regimes from irregularly observed longitudinal data, addressing biases caused by observational visit and treatment processes.
Contribution
It extends the target trial framework to irregular data and develops a Bayesian joint model to estimate optimal treatment strategies, reducing bias from observational irregularities.
Findings
Joint modeling reduces bias in regime reward estimation.
Simulation studies demonstrate improved accuracy over traditional methods.
Application to HIV data identifies optimal injection cycles for treatment.
Abstract
An optimal dynamic treatment regime (DTR) is a sequence of decision rules aimed at providing the best course of treatments individualized to patients. While conventional DTR estimation uses longitudinal data, such data can also be irregular, where patient-level variables can affect visit times, treatment assignments and outcomes. In this work, we first extend the target trial framework - a paradigm to estimate statistical estimands specified under hypothetical randomized trials using observational data - to the DTR context; this extension allows treatment regimes to be defined with intervenable visit times. We propose an adapted version of G-computation marginalizing over random effects for rewards that encapsulate a treatment strategy's value. To estimate components of the G-computation formula, we then articulate a Bayesian joint model to handle correlated random effects between the…
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Taxonomy
TopicsStatistical Methods in Clinical Trials · Statistical Methods and Inference · Advanced Causal Inference Techniques
