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Survival analysis in the presence of competing risks

机译:存在竞争风险时的生存分析

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摘要

Survival analysis in the presence of competing risks imposes additional challenges for clinical investigators in that hazard function (the rate) has no one-to-one link to the cumulative incidence function (CIF, the risk). CIF is of particular interest and can be estimated non-parametrically with the use cuminc() function. This function also allows for group comparison and visualization of estimated CIF. The effect of covariates on cause-specific hazard can be explored using conventional Cox proportional hazard model by treating competing events as censoring. However, the effect on hazard cannot be directly linked to the effect on CIF because there is no one-to-one correspondence between hazard and cumulative incidence. Fine-Gray model directly models the covariate effect on CIF and it reports subdistribution hazard ratio (SHR). However, SHR only provide information on the ordering of CIF curves at different levels of covariates, it has no practical interpretation as HR in the absence of competing risks. Fine-Gray model can be fit with crr() function shipped with the cmprsk package. Time-varying covariates are allowed in the crr() function, which is specified by cov2 and tf arguments. Predictions and visualization of CIF for subjects with given covariate values are allowed for crr object. Alternatively, competing risk models can be fit with riskRegression package by employing different link functions between covariates and outcomes. The assumption of proportionality can be checked by testing statistical significance of interaction terms involving failure time. Schoenfeld residuals provide another way to check model assumption.
机译:在存在竞争风险的情况下进行生存分析给临床研究人员带来了额外的挑战,因为危害功能(发生率)与累积发生率功能(CIF,风险)没有一对一的联系。 CIF特别受关注,可以使用cuminc()函数进行非参数估计。此功能还允许进行组比较和可视化估计的CIF。可以使用常规的Cox比例风险模型,通过将竞争性事件作为检查,来探讨协变量对特定原因风险的影响。但是,对危害的影响不能直接与对CIF的影响联系在一起,因为危害与累积发生率之间没有一一对应的关系。 Fine-Gray模型直接对CIF的协变量效应进行建模,并报告子分布风险比(SHR)。但是,SHR仅提供有关不同协变量水平上CIF曲线顺序的信息,在没有竞争风险的情况下,它没有作为HR的实际解释。精细灰色模型可以与cmprsk软件包一起提供的crr()函数配合使用。在crr()函数中允许时变协变量,该函数由cov2和tf参数指定。对于crr对象,允许对具有给定协变量值的对象进行CIF预测和可视化。或者,可以通过在协变量和结果之间采用不同的链接函数,将竞争风险模型与riskRegression包配合。可以通过测试涉及失效时间的交互作用项的统计显着性来检查比例性假设。 Schoenfeld残差提供了另一种检查模型假设的方法。

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