Bayesian Nonparametric Estimation for Dynamic Treatment Regimes with Sequential Transition Times
Yanxun Xu, Peter Mueller, Abdus S. Wahed, Peter F. Thall

TL;DR
This paper introduces a Bayesian nonparametric method using dependent Dirichlet process priors to estimate mean overall survival time in dynamic treatment regimes with sequential transition times, applicable to complex clinical trial data.
Contribution
It develops a novel Bayesian nonparametric regression model for transition times in dynamic treatment regimes, with practical guidelines and comparison to existing methods.
Findings
The proposed method performs well in simulation studies.
It provides flexible modeling of transition times.
Application to leukemia trial data demonstrates its utility.
Abstract
Dynamic treatment regimes in oncology and other disease areas often can be characterized by an alternating sequence of treatments or other actions and transition times between disease states. The sequence of transition states may vary substantially from patient to patient, depending on how the regime plays out, and in practice there often are many possible counterfactual outcome sequences. For evaluating the regimes, the mean final overall time may be expressed as a weighted average of the means of all possible sums of successive transitions times. A common example arises in cancer therapies where the transition times between various sequences of treatments, disease remission, disease progression, and death characterize overall survival time. For the general setting, we propose estimating mean overall outcome time by assuming a Bayesian nonparametric regression model for the logarithm…
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