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Bayesian inference of the fully specified subdistribution model for survival data with competing risks

机译:具有竞争风险的生存数据的完全指定子分布模型的贝叶斯推断

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Competing risks data are routinely encountered in various medical applications due to the fact that patients may die from different causes. Recently, several models have been proposed for fitting such survival data. In this paper, we develop a fully specified subdistribution model for survival data in the presence of competing risks via a subdistribution model for the primary cause of death and conditional distributions for other causes of death. Various properties of this fully specified subdistribution model have been examined. An efficient Gibbs sampling algorithm via latent variables is developed to carry out posterior computations. Deviance information criterion (DIC) and logarithm of the pseudomarginal likelihood (LPML) are used for model comparison. An extensive simulation study is carried out to examine the performance of DIC and LPML in comparing the cause-specific hazards model, the mixture model, and the fully specified subdistribution model. The proposed methodology is applied to analyze a real dataset from a prostate cancer study in detail.
机译:由于患者可能死于不同原因,因此在各种医疗应用中经常会遇到竞争风险数据。最近,已经提出了几种模型来拟合这样的生存数据。在本文中,我们通过主要死亡原因的子分布模型和其他死亡原因的条件分布,为存在竞争风险的生存数据开发了完全指定的子分布模型。已经研究了这个完全指定的子分布模型的各种属性。通过潜在变量的有效吉布斯采样算法被开发来进行后验计算。偏差信息准则(DIC)和伪边际似然(LPML)的对数用于模型比较。进行了广泛的仿真研究,以检查DIC和LPML在比较特定于原因的危害模型,混合物模型和完全指定的子分布模型中的性能。所提出的方法被用于详细分析来自前列腺癌研究的真实数据集。

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