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Comparison of the marginal hazard model and the sub-distribution hazard model for competing risks under an assumed copula

机译:边缘危险模型与假定谱系竞争风险的分布危险模型的比较

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摘要

For the analysis of competing risks data, three different types of hazard functions have been considered in the literature, namely the cause-specific hazard, the sub-distribution hazard, and the marginal hazard function. Accordingly, medical researchers can fit three different types of the Cox model to estimate the effect of covariates on each of the hazard function. While the relationship between the cause-specific hazard and the sub-distribution hazard has been extensively studied, the relationship to the marginal hazard function has not yet been analyzed due to the difficulties related to non-identifiability. In this paper, we adopt an assumed copula model to deal with the model identifiability issue, making it possible to establish a relationship between the sub-distribution hazard and the marginal hazard function. We then compare the two methods of fitting the Cox model to competing risks data. We also extend our comparative analysis to clustered competing risks data that are frequently used in medical studies. To facilitate the numerical comparison, we implement the computing algorithm for marginal Cox regression with clustered competing risks data in the R joint.Cox package and check its performance via simulations. For illustration, we analyze two survival datasets from lung cancer and bladder cancer patients.
机译:为了分析竞争风险数据,文献中已经考虑了三种不同类型的危险功能,即原因特异性危害,分布危险和边际危险功能。因此,医学研究人员可以适合三种不同类型的COX模型来估计协变量对每个危险功能的影响。虽然已经广泛研究了原因特异性危害与子分布危险之间的关系,但由于与不可识别性有关的困难,尚未分析与边际危险功能的关系。在本文中,我们采用假设的Copula模型来处理模型可识别性问题,使得可以建立子分布危险与边际危险功能之间的关系。然后,我们将两种拟合COX模型的方法进行比较,以竞争风险数据。我们还将我们的比较分析扩展到经常用于医学研究的聚类竞争风险数据。为了促进数值比较,我们实现了R Connect.cox包中的集群竞争风险数据的边际Cox回归计算算法,并通过模拟检查其性能。为了插图,我们分析了肺癌和膀胱癌患者的两种存活数据集。

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