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估计重复事件中连续停留时间的加速失效时间模型中的边际效应。

Estimating marginal effects in accelerated failure time models for serial sojourn times among repeated events.

作者信息

Chang Shu-Hui

机构信息

Department of Public Health, College of Public Health, National Taiwan University, 1 Jen-Ai Road, Section 1, Taipei 10018, Taiwan.

出版信息

Lifetime Data Anal. 2004 Jun;10(2):175-90. doi: 10.1023/b:lida.0000030202.20842.c9.

Abstract

Recurrent event data are commonly encountered in longitudinal studies when events occur repeatedly over time for each study subject. An accelerated failure time (AFT) model on the sojourn time between recurrent events is considered in this article. This model assumes that the covariate effect and the subject-specific frailty are additive on the logarithm of sojourn time, and the covariate effect maintains the same over distinct episodes, while the distributions of the frailty and the random error in the model are unspecified. With the ordinal nature of recurrent events, two scale transformations of the sojourn times are derived to construct semiparametric methods of log-rank type for estimating the marginal covariate effects in the model. The proposed estimation approaches/inference procedures also can be extended to the bivariate events, which alternate themselves over time. Examples and comparisons are presented to illustrate the performance of the proposed methods.

摘要

在纵向研究中,当每个研究对象的事件随时间反复发生时,经常会遇到复发事件数据。本文考虑了复发事件之间停留时间的加速失效时间(AFT)模型。该模型假设协变量效应和个体特定的脆弱性在停留时间的对数上是可加的,并且协变量效应在不同的发作中保持相同,而模型中脆弱性和随机误差的分布未明确指定。考虑到复发事件的有序性质,推导了停留时间的两种尺度变换,以构建对数秩类型的半参数方法,用于估计模型中的边际协变量效应。所提出的估计方法/推断程序也可以扩展到随时间交替出现的双变量事件。通过实例和比较来说明所提出方法的性能。

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