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Analysis of Clustered Survival Data in the Presence of Cure with the Gompertz Distribution Model

机译:用Gompertz分布模型在治愈的情况下分析聚类存活数据

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We propose to analyze clustered survival data in presence of cure by a mixed-effect Gompertz model. Most literature for analyzing such data adopts the mixture approach which divides the population into two distinct groups being "susceptible" or "cured". We propose a different approach which directly models the overall distribution function by the Gompertz distribution with two parameters as functions of fixed and random covariates. An important feature of the proposed model is that "cure" is only a possibility rather than a deterministic status. Furthermore our model allows that cured individuals only exist in some covariate groups. The maximum likelihood estimates can be obtained via a Monte Carlo Expectation Maximization (MCEM) algorithm. The proposed method is illustrated through simulation studies and analysis of a real dataset.
机译:我们建议通过混合效应Gompertz模型在治愈中分析聚类存活数据。用于分析此类数据的大多数文献采用了将人口分成两个不同的群体“易感”或“固化”的混合方法。我们提出了一种不同的方法,该方法直接通过Gompertz分布直接模拟了整体分布功能,其中具有两个参数作为固定和随机协变量的功能。拟议模型的一个重要特征是“治愈”只是一种可能性而不是确定性状态。此外,我们的模型允许治愈的人只存在于一些协变量中。可以通过Monte Carlo期望最大化(MCEM)算法获得最大似然估计。通过仿真研究和实际数据集的分析来说明所提出的方法。

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