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Practical considerations when analyzing discrete survival times using the grouped relative risk model

机译:使用分组的相对风险模型分析离散生存时间时的实际考虑

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The grouped relative risk model (GRRM) is a popular semi-parametric model for analyzing discrete survival time data. The maximum likelihood estimators (MLEs) of the regression coefficients in this model are often asymptotically efficient relative to those based on a more restrictive, parametric model. However, in settings with a small number of sampling units, the usual properties of the MLEs are not assured. In this paper, we discuss computational issues that can arise when fitting a GRRM to small samples, and describe conditions under which the MLEs can be ill-behaved. We find that, overall, estimators based on a penalized score function behave substantially better than the MLEs in this setting and, in particular, can be far more efficient. We also provide methods of assessing the fit of a GRRM to small samples.
机译:分组相对风险模型(GRRM)是一种流行的半参数模型,用于分析离散生存时间数据。相对于基于更严格的参数化模型的回归系数,该模型中回归系数的最大似然估计数(MLE)通常是渐近有效的。但是,在采样单元数量较少的设置中,不能确保MLE的常规属性。在本文中,我们讨论了将GRRM拟合到小样本时可能出现的计算问题,并描述了MLE表现不佳的条件。我们发现,总体而言,基于罚分函数的估计器在这种情况下的行为要比MLE更好,尤其是效率更高。我们还提供了评估GRRM与小样本拟合度的方法。

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