Modeling and identifiability of non-homogenous Poisson process cure rate model

Pub Date : 2024-07-19 DOI:10.4310/22-sii763
Soorya Surendren, Asha Gopalakrishnan, Anup Dewanji
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Abstract

The promotion time cure models or bounded cumulative hazards model (BCH) was proposed as an alternative to the mixture cure models. In the present paper, this model is modified to provide a class of cure rate models based on a non-homogeneous Poisson process (NHPP). The properties of this class are studied. Also, when censored observations are present, distinguishing censored individuals from the cured group lead to identifiability issues in the members of this class. These identifiability issues are investigated and finally few members of this class are provided. Simulation results using an example of the NHPP cure rate model with exponentiated intensity and exponential baseline is supplemented. The application of the model is illustrated using E1684 real data from a study that included 284 patients from the Eastern Cooperative Oncology Group (ECOG) phase III clinical trial.
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非均质泊松过程治愈率模型的建模和可识别性
促进时间治愈模型或有界累积危险模型(BCH)是作为混合治愈模型的替代模型而提出的。本文对该模型进行了修改,以提供一类基于非均质泊松过程(NHPP)的治愈率模型。本文对该类模型的特性进行了研究。此外,当存在剔除的观测数据时,将剔除的个体从治愈组中区分出来会导致该类模型成员的可识别性问题。我们对这些可识别性问题进行了研究,并最终提供了该类中的少数几个成员。此外,还补充了使用具有指数强度和指数基线的 NHPP 治愈率模型示例的模拟结果。利用 E1684 真实数据对模型的应用进行了说明,这些数据来自一项研究,其中包括来自东部合作肿瘤学组 (ECOG) III 期临床试验的 284 名患者。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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