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Bayesian semiparametric inference for multivariate doubly-interval-censored data

机译:多元变量的贝叶斯半参数推理   双重区间删失数据

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摘要

Based on a data set obtained in a dental longitudinal study, conducted inFlanders (Belgium), the joint time to caries distribution of permanent firstmolars was modeled as a function of covariates. This involves an analysis ofmultivariate continuous doubly-interval-censored data since: (i) the emergencetime of a tooth and the time it experiences caries were recorded yearly, and(ii) events on teeth of the same child are dependent. To model the jointdistribution of the emergence times and the times to caries, we propose adependent Bayesian semiparametric model. A major feature of the proposedapproach is that survival curves can be estimated without imposing assumptionssuch as proportional hazards, additive hazards, proportional odds oraccelerated failure time.
机译:根据在比利时法兰德斯进行的牙科纵向研究获得的数据集,将永久性第一磨牙龋齿分布的联合时间建模为协变量的函数。这涉及对多变量连续双区间检查数据的分析,因为:(i)牙齿的出现时间及其经历龋齿的时间每年被记录一次,(ii)同一孩子牙齿上的事件是相关的。为了模拟出现时间和龋齿发生时间的联合分布,我们提出了一个独立的贝叶斯半参数模型。所提出的方法的主要特征在于,可以在不施加诸如比例危险,附加危险,比例赔率或加速失效时间等假设的情况下估算生存曲线。

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