Bayesian Nonparametric Causal Inference for Quantile Residual Life: An Application to Alzheimer's Disease
Woojung Bae, Taekwon Hong, Sang Kyu Lee, Dongrak Choi, Jong-Hyeon Jeong

TL;DR
This paper develops a Bayesian nonparametric method to estimate causal effects on remaining dementia-free time in Alzheimer's research, addressing confounding and heavy censoring.
Contribution
It introduces a novel Bayesian enriched Dirichlet process mixture model for joint distribution estimation and causal inference in survival analysis with censored data.
Findings
Elevated baseline amyloid correlates with shorter remaining dementia-free time.
The method performs well under complex heterogeneity and heavy censoring in simulations.
Application to ADNI data reveals amyloid status impacts prognosis across subgroups.
Abstract
In Alzheimer's disease research, for individuals who remain dementia-free through a given follow-up time, an important clinical question is how much longer they are likely to remain dementia-free. Quantiles of this remaining time provide clinically interpretable prognostic milestones and can help characterize prognostic heterogeneity across baseline groups. We address this question in the Alzheimer's Disease Neuroimaging Initiative (ADNI), focusing on baseline amyloid status as the exposure. Estimation is challenging because amyloid status is observed rather than randomized, requiring adjustment for confounding, and because time to dementia onset is heterogeneous and heavily right-censored. We estimate causal contrasts in quantile residual life using a Bayesian nonparametric enriched Dirichlet process mixture model for the joint distribution of event times, exposure, and baseline…
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