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A non-proportional hazards cure model with an application to gastric cancer data analysis.

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Statistical methods in medical research 2026 Vol.35(3) p. 653-666
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Balakrishnan N, Fenoy MM, Pardo MC

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In many practical situations, some subjects may never experience the event of interest in their lifetime.

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BibTeX ↓ RIS ↓
APA Balakrishnan N, Fenoy MM, Pardo MC (2026). A non-proportional hazards cure model with an application to gastric cancer data analysis.. Statistical methods in medical research, 35(3), 653-666. https://doi.org/10.1177/09622802251414429
MLA Balakrishnan N, et al.. "A non-proportional hazards cure model with an application to gastric cancer data analysis.." Statistical methods in medical research, vol. 35, no. 3, 2026, pp. 653-666.
PMID 41615779

Abstract

In many practical situations, some subjects may never experience the event of interest in their lifetime. These subjects are referred to as the cured or non-susceptible subjects. In the context of chronic disease treatment, this is referred to as a cure fraction. In this work, we extend the generalized time-dependent logistic (GTDL) model proposed by MacKenzie (1996) to a flexible family of models which accommodates not only non-proportional hazards, but also long-term survivors. Inferential methods are then developed for the proposed model and a Monte Carlo simulation study is also carried out to evaluate the performance of the model as well as the inferential method developed here. A real data example on gastric cancer is then used to illustrate the usefulness of the proposed model.

MeSH Terms

Stomach Neoplasms; Humans; Monte Carlo Method; Models, Statistical; Proportional Hazards Models; Logistic Models; Computer Simulation