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具有隐蔽事件的加速失效时间混合治愈模型。

An accelerated failure time mixture cure model with masked event.

作者信息

Zhang Jenny J, Wang Molin

机构信息

Department of Biostatistics, Harvard School of Public Health, 655 Huntington Avenue, Boston, MA 02115, USA.

出版信息

Biom J. 2009 Dec;51(6):932-45. doi: 10.1002/bimj.200800244.

Abstract

We extend the Dahlberg and Wang (Biometrics 2007, 63, 1237-1244) proportional hazards (PH) cure model for the analysis of time-to-event data that is subject to a cure rate with masked event to a setting where the PH assumption does not hold. Assuming an accelerated failure time (AFT) model with unspecified error distribution for the time to the event of interest, we propose rank-based estimating equations for the model parameters and use a generalization of the EM algorithm for parameter estimation. Applying our proposed AFT model to the same motivating breast cancer dataset as Dahlberg and Wang (Biometrics 2007, 63, 1237-1244), our results are more intuitive for the treatment arm in which the PH assumption may be violated. We also conduct a simulation study to evaluate the performance of the proposed method.

摘要

我们将达尔伯格和王(《生物统计学》,2007年,第63卷,第1237 - 1244页)用于分析具有治愈率且事件被掩盖的生存时间数据的比例风险(PH)治愈模型扩展到比例风险假设不成立的情况。假设感兴趣事件发生时间的加速失效时间(AFT)模型具有未指定的误差分布,我们提出基于秩的估计方程来估计模型参数,并使用期望最大化(EM)算法的推广方法进行参数估计。将我们提出的AFT模型应用于与达尔伯格和王(《生物统计学》,2007年,第63卷,第1237 - 1244页)相同的激发性乳腺癌数据集,对于可能违反比例风险假设的治疗组,我们的结果更直观。我们还进行了模拟研究以评估所提方法的性能。

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本文引用的文献

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A proportional hazards cure model for the analysis of time to event with frequently unidentifiable causes.
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