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The generalized exponential cure rate model with covariates

机译:具有协变量的广义指数治愈率模型

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In this article, we consider a parametric survival model that is appropriate when the population of interest contains long-term survivors or immunes. The model referred to as the cure rate model was introduced by Boag [1] in terms of a mixture model that included a component representing the proportion of immunes and a distribution representing the life times of the susceptible population. We propose a cure rate model based on the generalized exponential distribution that incorporates the effects of risk factors or covariates on the probability of an individual being a long-time survivor. Maximum likelihood estimators of the model parameters are obtained using the the expectation-maximisation (EM) algorithm. A graphical method is also provided for assessing the goodness-of-fit of the model. We present an example to illustrate the fit of this model to data that examines the effects of different risk factors on relapse time for drug addicts.
机译:在本文中,我们考虑参数化生存模型,该模型适用于目标人群包含长期幸存者或免疫者的情况。 Boag [1]根据混合物模型引入了称为治愈率模型的模型,该模型包括代表免疫比例的成分和代表易感人群寿命的分布。我们提出基于广义指数分布的治愈率模型,该模型结合了风险因素或协变量对个体长期存活的可能性的影响。使用期望最大化(EM)算法获得模型参数的最大似然估计器。还提供了一种图形方法来评估模型的拟合优度。我们提供一个示例来说明该模型与检验吸毒者复发时间不同风险因素的影响的数据的拟合度。

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