竞争风险模型的图形校正曲线和综合校正指数。

Peter C Austin, Hein Putter, Daniele Giardiello, David van Klaveren
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引用次数: 12

摘要

背景:评估校准-估计风险和观察比例之间的一致性-是推导和验证临床预测模型的重要组成部分。评估与竞争风险数据一起使用的预后模型校准的方法很少受到关注。方法:我们提出了一种图解评估竞争风险回归模型校准的方法。我们提出的方法可用于评估在存在竞争风险的情况下估计发生率的任何模型的校准(例如,Fine-Gray亚分布风险模型;特定原因危害函数的组合;或者随机生存森林)。我们的方法是基于使用Fine-Gray亚分布风险模型,对我们想要评估的模型的预测结果风险的特定原因结果的累积关联函数进行回归。我们提供了集成校准指数(ICI)的修改,E50和E90,这是数值校准指标,用于竞争风险数据。我们进行了一系列蒙特卡罗模拟,以评估在正确指定基础模型和错误指定模型以及推导样本和验证样本之间特定原因结果的发生率不同时,这些校准措施的性能。我们通过比较Fine-Gray亚分布风险回归模型的校准与随机生存森林的校准,说明了校准曲线和数值校准指标在预测心力衰竭住院患者心血管死亡率方面的有用性。结果:仿真结果表明,所构建的图形化校准曲线和相关的校准指标达到了预期的效果。我们还证明了数值校准指标可以作为优化标准,用于调整机器学习方法的竞争风险结果。结论:校正曲线和数值校正指标可以对不同竞争风险模型的校正进行综合比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Graphical calibration curves and the integrated calibration index (ICI) for competing risk models.

Background: Assessing calibration-the agreement between estimated risk and observed proportions-is an important component of deriving and validating clinical prediction models. Methods for assessing the calibration of prognostic models for use with competing risk data have received little attention.

Methods: We propose a method for graphically assessing the calibration of competing risk regression models. Our proposed method can be used to assess the calibration of any model for estimating incidence in the presence of competing risk (e.g., a Fine-Gray subdistribution hazard model; a combination of cause-specific hazard functions; or a random survival forest). Our method is based on using the Fine-Gray subdistribution hazard model to regress the cumulative incidence function of the cause-specific outcome of interest on the predicted outcome risk of the model whose calibration we want to assess. We provide modifications of the integrated calibration index (ICI), of E50 and of E90, which are numerical calibration metrics, for use with competing risk data. We conducted a series of Monte Carlo simulations to evaluate the performance of these calibration measures when the underlying model has been correctly specified and when the model was mis-specified and when the incidence of the cause-specific outcome differed between the derivation and validation samples. We illustrated the usefulness of calibration curves and the numerical calibration metrics by comparing the calibration of a Fine-Gray subdistribution hazards regression model with that of random survival forests for predicting cardiovascular mortality in patients hospitalized with heart failure.

Results: The simulations indicated that the method for constructing graphical calibration curves and the associated calibration metrics performed as desired. We also demonstrated that the numerical calibration metrics can be used as optimization criteria when tuning machine learning methods for competing risk outcomes.

Conclusions: The calibration curves and numeric calibration metrics permit a comprehensive comparison of the calibration of different competing risk models.

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