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Outlier robust modeling of survival curves in the presence of potentially time-varying coefficients

机译:在潜在的时变系数存在下,存在于存在的生存曲线的鲁棒建模

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In time to event studies, censoring often occurs and models that take this into account are wide-spread. In the presence of outliers, standard estimators of model parameters may be affected such that results and conclusions are not reliable anymore. This in turn also hampers the detection of these outliers due to masking effects. To cope with outliers when using proportional hazard models, we propose to use the Brier score as a loss function. Since the coefficients often vary over time, we focus on the piecewise constant hazard model, which can flexibly model time-varying coefficients if a large number of cut-points is used. To prevent overfitting, we add a penalty term that potentially shrinks time-varying effects to constant effects. By fitting the coefficients of the piecewise constant hazard model using a penalized Brier score loss, we obtain a robust model that can handle time-varying coefficients. Its good performance is illustrated in a simulation study and using two datasets from practice.
机译:及时对事件研究来说,经常发生审查以及考虑到这一点的模型是广泛的。在存在异常值的情况下,模型参数的标准估计可能会受到影响,使得结果和结论不再可靠。这反过来也妨碍了由于掩蔽效果而检测这些异常值。要应对异常值,在使用比例危险模型时,我们建议将Brier得分用作损失功能。由于系数通常随着时间的推移而变化,因此,如果使用大量切割点,则重点突出分段恒定危险模型,这可以灵活地模型时变系数。为防止过度装饰,我们添加了一个罚款术语,可能会缩小时间不同的效果对持续影响。通过使用惩罚的BRIER得分丢失拟合分段恒定危险模型的系数,我们获得了一种可以处理时变系数的强大模型。其良好的性能在仿真研究中示出并使用了两个数据集。

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