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一种半参数加速失效时间治愈模型。

A semi-parametric accelerated failure time cure model.

作者信息

Li Chin-Shang, Taylor Jeremy M G

机构信息

Department of Biostatistics, St Jude Children's Research Hospital, Memphis, TN 38105, USA.

出版信息

Stat Med. 2002 Nov 15;21(21):3235-47. doi: 10.1002/sim.1260.

Abstract

A cure model is a useful approach for analysing failure time data in which some subjects could eventually experience, and others never experience, the event of interest. A cure model has two components: incidence which indicates whether the event could eventually occur and latency which denotes when the event will occur given the subject is susceptible to the event. In this paper, we propose a semi-parametric cure model in which covariates can affect both the incidence and the latency. A logistic regression model is proposed for the incidence, and the latency is determined by an accelerated failure time regression model with unspecified error distribution. An EM algorithm is developed to fit the model. The procedure is applied to a data set of tonsil cancer patients treated with radiation therapy.

摘要

治愈模型是一种用于分析失效时间数据的有用方法,在这类数据中,一些受试者最终可能经历、而另一些受试者从未经历过感兴趣的事件。治愈模型有两个组成部分:发生率,它表明事件最终是否会发生;潜伏期,它表示给定受试者易发生该事件的情况下事件将在何时发生。在本文中,我们提出了一种半参数治愈模型,其中协变量可以同时影响发生率和潜伏期。针对发生率提出了一个逻辑回归模型,潜伏期由具有未指定误差分布的加速失效时间回归模型确定。开发了一种期望最大化(EM)算法来拟合该模型。该程序应用于一组接受放射治疗的扁桃体癌患者的数据。

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