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Prediction of transplant-free survival in idiopathic pulmonary fibrosis patients using joint models for event times and mixed multivariate longitudinal data

机译:使用事件时间和混合多元纵向数据联合模型预测特发性肺纤维化患者的无移植生存

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摘要

We implement a joint model for mixed multivariate longitudinal measurements, applied to the prediction of time until lung transplant or death in idiopathic pulmonary fibrosis. Specifically, we formulate a unified Bayesian joint model for the mixed longitudinal responses and time-to-event outcomes. For the longitudinal model of continuous and binary responses, we investigate multivariate generalized linear mixed models using shared random effects. Longitudinal and time-to-event data are assumed to be independent conditional on available covariates and shared parameters. A Markov chain Monte Carlo algorithm, implemented in OpenBUGS, is used for parameter estimation. To illustrate practical considerations in choosing a final model, we fit 37 different candidate models using all possible combinations of random effects and employ a deviance information criterion to select a best-fitting model. We demonstrate the prediction of future event probabilities within a fixed time interval for patients utilizing baseline data, post-baseline longitudinal responses, and the time-to-event outcome. The performance of our joint model is also evaluated in simulation studies.
机译:我们实现了混合多元纵向测量的联合模型,用于预测直到肺移植或特发性肺纤维化死亡的时间。具体来说,我们为混合的纵向响应和事件发生时间的结果制定了统一的贝叶斯联合模型。对于连续和二进制响应的纵向模型,我们使用共享随机效应研究多元广义线性混合模型。纵向和事件发生时间数据假定是独立的,并取决于可用的协变量和共享参数。在OpenBUGS中实现的马尔可夫链蒙特卡罗算法用于参数估计。为了说明选择最终模型时的实际考虑,我们使用所有可能的随机效应组合来拟合37种不同的候选模型,并采用偏差信息准则来选择最佳拟合模型。我们证明了利用基线数据,基线后纵向反应和事件发生时间的结果,可以在固定的时间间隔内预测患者未来事件发生的概率。我们的联合模型的性能也在仿真研究中进行了评估。

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