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A Simulation Based Evaluation of the Asymptotic Power Formulae for Cox Models in Small Sample Cases

机译:基于模拟基于COX模型的小型样本案例的仿真评价

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摘要

Cox proportional hazards (PH) models are commonly used in medical research to investigate the associations between covariates and time to event outcomes. It is frequently noted that with less than ten events per covariate, these models produce spurious results, and therefore, should not be used. Statistical literature contains asymptotic power formulae for the Cox model which can be used to determine the number of events needed to detect an association. Here we investigate via simulations the performance of these formulae in small sample settings for Cox models with 1- or 2-covariates. Our simulations indicate that, when the number of events is small, the power estimate based on the asymptotic formulae is often inflated. The discrepancy between the asymptotic and empirical power is larger for the dichotomous covariate especially in cases where allocation of sample size to its levels is unequal. When more than one covariate is included in the same model, the discrepancy between the asymptotic power and the empirical power is even larger, especially when a high positive correlation exists between the two covariates.
机译:Cox比例风险(PH)模型通常用于医学研究中,以研究协变量与事件发生时间之间的关联。经常注意到,每个协变量的事件少于十个,这些模型会产生虚假结果,因此不应使用。统计文献包含Cox模型的渐近幂公式,可用于确定检测关联所需的事件数。在这里,我们通过模拟研究了这些公式在具有1-或2-协变量的Cox模型的小样本设置中的性能。我们的仿真表明,当事件数量较少时,基于渐近公式的功率估计通常会被夸大。对于二分协变量,渐近和经验功效之间的差异更大,尤其是在样本量与其水平分配不相等的情况下。当同一模型中包含多个协变量时,渐近能力和经验能力之间的差异甚至更大,尤其是当两个协变量之间存在高度正相关时。

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