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A Study of R2 Measure under the Accelerated Failure Time Models

机译:加速失效时间模型下的R2测度研究

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摘要

For right-censored data the accelerated failure time (AFT) model is an alternative to the commonly used proportional hazards regression model. It is a linear model for the (log-transformed) outcome of interest, and is particularly useful for censored outcomes that are not time-to-event, such as laboratory measurements. We provide a general and easily computable definition of the R2 measure of explained variation under the AFT model for right-censored data. We study its behavior under different censoring scenarios and under different error distributions; in particular, we also study its robustness when the parametric error distribution is misspecified. Based on Monte Carlo investigation results, we recommend the log-normal distribution as a robust error distribution to be used in practice for the parametric AFT model when the R2 measure is of interest. We apply our methodology to an alcohol consumption during pregnancy data set from Ukraine.
机译:对于右删失的数据,加速故障时间(AFT)模型是常用比例风险回归模型的替代方法。它是感兴趣的(对数转换的)结果的线性模型,对于非事件事件的审查结果(例如实验室测量)特别有用。在AFT模型下,对于右删失数据,我们提供了解释变量的R 2 度量的通用且易于计算的定义。我们研究了在不同的检查场景和不同的错误分布下的行为。特别是,当参数误差分布指定错误时,我们还将研究其鲁棒性。基于蒙特卡洛的研究结果,我们建议对数正态分布作为鲁棒误差分布,当对R 2 度量感兴趣时,可在实践中用于参数AFT模型。我们将我们的方法应用于来自乌克兰的怀孕期间饮酒数据集。

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