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Survival model induced by discrete frailty for modeling of lifetime data with long-term survivors and change-point

机译:离散体积诱导的生存模型与长期幸存者和变化点的终身数据建模

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摘要

Frailty models are used for modeling heterogeneity in the data analysis of lifetimes. Analysis that ignore frailty when it is present leads to incorrect inferences. In survival analysis, the distribution of frailty is generally assumed to be continuous and, in some cases, it may be appropriate to consider a discrete frailty distribution. Survival models induced by frailty with a continuous distribution are not appropriate for situations in which survival data contain experimental units where the event of interest has not happened even after a long period of observation (survival data with cure fraction), that is, situations with units having zero frailty. In this paper, we propose a new survival model induced by discrete frailty for modeling survival data in the presence of a proportion of long-term survivors and a single change point. We use the maximum likelihood method to estimate the model parameters and evaluate their performance by a Monte Carlo simulation study. The proposed approach is illustrated by analyzing a kidney infection recurrence data set.
机译:脆弱模型用于在寿命的数据分析中建模异质性。当存在时忽略脆弱的分析导致不正确的推论。在生存分析中,通常假设脆弱的分布是连续的,并且在某些情况下,考虑离散的脆弱分布可能是合适的。由脆弱诱导的生存模型与连续分布的情况不合适,其存在生存数据含有甚至在长期未发生感兴趣的事件(生存数据分数)之后尚未发生的实验单元,也就是说有零脆弱。在本文中,我们提出了一种由离散体积诱导的新生存模型,用于在长期幸存者的比例和单个变化点的存在下建模生存数据。我们使用最大似然方法来估计模型参数,并通过蒙特卡罗模拟研究评估其性能。通过分析肾脏感染复发数据集来说明所提出的方法。

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