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A New Long-Term Survival Model with Interval-Censored Data

机译:具有间隔检查数据的新长期生存模型

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摘要

We propose a flexible cure rate survival model by assuming that the number of competing causes of the event of interest has a negative binomial distribution and the time to event has a Weibull distribution for interval-censored data. An advantage is that this model includes as special cases some well-known cure rate models discussed in the literature. We also propose the negative binomial Weibull distribution, which is a quite flexible model to analyze positive data. We provide explicit expressions for the moments and generating function. We consider a frequentist analysis and nonparametric bootstrap for parameter estimation of the negative binomial Weibull regression model for interval-censored data with cure rate. Further, we derive the appropriate matrices for assessing local influence on the parameter estimates under different perturbation schemes and present some ways to perform global influence analysis. We analyze two real data sets from the medical area to prove the flexibility of the proposed models.
机译:我们通过假设感兴趣事件的竞争原因数量具有负二项式分布,并且事件间隔时间具有韦布尔分布,从而提出了一种灵活的治愈率生存模型。优势在于,该模型包括一些在文献中讨论过的众所周知的治愈率模型作为特殊情况。我们还提出了负二项式Weibull分布,这是分析正数据的一种非常灵活的模型。我们为时刻和生成函数提供了明确的表达式。我们考虑使用频繁度分析和非参数引导程序来估计具有治愈率的区间删失数据的负二项式Weibull回归模型的参数。此外,我们推导了适当的矩阵,用于评估在不同摄动方案下对参数估计值的局部影响,并提出了进行全局影响分析的一些方法。我们分析了医学领域的两个真实数据集,以证明所提出模型的灵活性。

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  • 来源
    《Sankhya B》 |2015年第2期|207-239|共33页
  • 作者单位

    Departamento de Ciências Exatas Universidade de São Paulo">(1);

    Departamento de Ciências Exatas Universidade de São Paulo">(1);

    Departamento de Estatística Universidade Federal de Pernambuco">(2);

    Departamento de Matemática Aplicada e Estatística Universidade de São Paulo">(3);

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  • 正文语种 eng
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