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Generating data from improper distributions: application to Cox proportional hazards models with cure

机译:从不正确的分布中生成数据:应用于治愈的Cox比例风险模型

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摘要

Cure rate models are survival models characterized by improper survivor distributions which occur when the cumulative distribution function, say F, of the survival times does not sum up to 1 (i.e. F(+∞) < 1).The first objective of this paper is to provide a general approach to generate data from any improper distribution. An application to times to event data randomly drawn from improper distributions with proportional hazards is investigated using the semi-parametric proportional hazards model with cure obtained as a special case of the nonlinear transformation models in [Tsodikov, Semiparametric models: A generalized self-consistency approach, J. R. Stat. Soc. Ser. B 65 (2003), pp. 759-774]. The second objective of this paper is to show by simulations that the bias, the standard error and the mean square error of the maximum partial likelihood (PL) estimator of the hazard ratio as well as the statistical power based on the PL estimator strongly depend on the proportion of subjects in the whole population who will never experience the event of interest.
机译:治愈率模型是一种生存模型,其特征在于生存时间分布不正确,当生存时间的累积分布函数(即F)不等于1(即F(+∞)<1)时,就会发生生存率分布。本文的首要目标是提供一种从任何不当分布生成数据的通用方法。使用半参数比例风险模型研究了在时间数据上从随机分布的比例风险中随机抽取事件的可能性,该模型是在[Tsodikov,半参数模型:广义自洽方法]中作为非线性变换模型的特例而获得的治愈方法,JR统计。 Soc。老师B 65(2003),第759-774页。本文的第二个目标是通过仿真表明,危险比的最大部分似然(PL)估计量的偏差,标准误差和均方误差以及基于PL估计量的统计功效在很大程度上取决于在整个人口中永远不会经历感兴趣的事件的比例。

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