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Nomogram for survival analysis in the presence of competing risks

机译:在存在竞争风险的情况下用于生存分析的线型图

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摘要

Clinical research usually involves time-to-event survival analysis, in which the presence of a competing event is prevalent. It is acceptable to use the conventional Cox proportional hazard regression to model cause-specific hazard. However, this cause-specific hazard cannot directly translate to the cumulative incidence function, and the latter is usually clinically relevant. The subdistribution hazard regression directly quantifies the impact of covariates on the cumulative incidence. When estimating the subdistribution hazard, subjects experiencing competing event continue to contribute to the risk set, and censoring weights are assigned to them after the competing event time. The weights are the conditional probability that a subject remains uncensored, and can be modelled to depend on the covariates of a subject. The first option to perform regression on the subdistribution hazard was the crr() function in the cmprsk package. However, it is not straightforward to draw a nomogram, which is a user-friendly tool for risk prediction, with the crr() function. To overcome this problem, we show an alternative method to use a nomogram function based on result of subdistribution hazard modeling.
机译:临床研究通常涉及事件生存时间分析,其中竞争事件的存在是普遍的。可以使用常规的Cox比例风险回归模型对特定原因的风险进行建模。但是,这种特定原因的危害无法直接转化为累积发生率函数,而累积发生率函数通常在临床上具有相关性。子分布风险回归直接量化协变量对累积发生率的影响。在估算子分布危害时,经历竞赛事件的受试者会继续参与风险设置,并在竞赛事件时间之后为他们分配检查权重。权重是对象保持未经审查的条件概率,可以将其建模为取决于对象的协变量。对子分布危害进行回归分析的第一个选项是cmprsk软件包中的crr()函数。但是,使用crr()函数绘制诺模图并不是一个简单的方法,它是用于风险预测的用户友好工具。为了克服这个问题,我们展示了一种基于子分布危害建模结果的使用诺模图函数的替代方法。

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