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A proportional hazards regression model for the subdistribution with right-censored and left-truncated competing risks data.

机译:具有右删减和左截断竞争风险数据的子分布的比例风险回归模型。

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摘要

With competing risks failure time data, one often needs to assess the covariate effects on the cumulative incidence probabilities. Fine and Gray proposed a proportional hazards regression model to directly model the subdistribution of a competing risk. They developed the estimating procedure for right-censored competing risks data, based on the inverse probability of censoring weighting. Right-censored and left-truncated competing risks data sometimes occur in biomedical researches. In this paper, we study the proportional hazards regression model for the subdistribution of a competing risk with right-censored and left-truncated data. We adopt a new weighting technique to estimate the parameters in this model. We have derived the large sample properties of the proposed estimators. To illustrate the application of the new method, we analyze the failure time data for children with acute leukemia. In this example, the failure times for children who had bone marrow transplants were left truncated. Copyright (c) 2011 John Wiley & Sons, Ltd.
机译:利用竞争风险失效时间数据,通常需要评估协变量对累积发生概率的影响。 Fine和Gray提出了比例风险回归模型来直接模拟竞争风险的子分布。他们根据审查权重的反概率,开发了用于右删失竞争风险数据的估算程序。在生物医学研究中有时会出现右删减和左删减的竞争风险数据。在本文中,我们研究了具有右删减和左截断数据的竞争风险子分布的比例风险回归模型。我们采用一种新的加权技术来估计该模型中的参数。我们已经得出了建议估计量的大样本属性。为了说明新方法的应用,我们分析了急性白血病儿童的失败时间数据。在此示例中,截断了进行骨髓移植的儿童的失败时间。版权所有(c)2011 John Wiley&Sons,Ltd.

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