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The Poisson-Inverse-Gaussian regression model with cure rate: a Bayesian approach and its case influence diagnostics

机译:具有治愈率的泊松-逆高斯回归模型:贝叶斯方法及其案例影响诊断

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This paper proposes a new survival model, called Poisson Inverse-Gaussian regression cure rate model (PIGcr), which enables different underlying activation mechanisms that lead to the event of interest. The number of competing causes of the event of interest follows a Poisson distribution and the time for the event follows an Inverse-Gaussian distribution. The model takes into account the presence of censored data and covariates. For inferential purposes, a Bayesian approach via Markov Chain Monte Carlo was considered. Discussions on the model selection criteria, as well as a case deletion influence diagnostics are addressed for a joint posterior distribution based on the -divergence, which has several divergence measures as particular cases, such as Kullback-Leibler (K-L), -distance, norm and -square divergence measures. The procedures are illustrated in artificial and real data.
机译:本文提出了一种新的生存模型,称为Poisson逆高斯回归治愈率模型(PIGcr),该模型启用了导致感兴趣事件的不同潜在激活机制。引起关注的事件的竞争原因数量遵循泊松分布,事件的时间遵循高斯逆分布。该模型考虑了审查数据和协变量的存在。为了进行推断,考虑了通过马尔可夫链蒙特卡洛法的贝叶斯方法。针对基于-散度的联合后验分布,讨论了模型选择标准以及案例删除影响诊断的讨论,该散度具有作为特定案例的多种散度度量,例如Kullback-Leibler(KL),-距离,范数和-方差度量。这些程序以人工和真实数据进行说明。

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