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A Proportional Hazards Regression Model for the Sub-distribution with Covariates Adjusted Censoring Weight for Competing Risks Data

机译:竞争风险数据的协变量调整权重的子分布的比例风险回归模型

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摘要

With competing risks data, one often needs to assess the treatment and covariate effects on the cumulative incidence function. Fine and Gray proposed a proportional hazards regression model for the subdistribution of a competing risk with the assumption that the censoring distribution and the covariates are independent. Covariate-dependent censoring sometimes occurs in medical studies. In this paper, we study the proportional hazards regression model for the subdistribution of a competing risk with proper adjustments for covariate-dependent censoring. We consider a covariate-adjusted weight function by fitting the Cox model for the censoring distribution and using the predictive probability for each individual. Our simulation study shows that the covariate-adjusted weight estimator is basically unbiased when the censoring time depends on the covariates, and the covariate-adjusted weight approach works well for the variance estimator as well. We illustrate our methods with bone marrow transplant data from the Center for International Blood and Marrow Transplant Research (CIBMTR). Here cancer relapse and death in complete remission are two competing risks.
机译:利用竞争风险数据,通常需要评估治疗方法和对累积发生率函数的协变量影响。 Fine和Grey提出了比例风险回归模型,用于竞争风险的子分布,并假设审查分布和协变量是独立的。在医学研究中有时会发生依赖协变量的检查。在本文中,我们研究了竞争风险的子分布的比例风险回归模型,并对协变量相关的审查机制进行了适当的调整。我们通过对Cox模型进行审查分布拟合并使用每个人的预测概率来考虑协变量调整后的权重函数。我们的仿真研究表明,当审查时间取决于协变量时,协变量调整后的权重估计器基本上是无偏的,并且协变量调整后的权重方法也适用于方差估计器。我们用国际血液和骨髓移植研究中心(CIBMTR)的骨髓移植数据说明了我们的方法。在这里,癌症复发和完全缓解中的死亡是两个相互竞争的风险。

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