Please use this identifier to cite or link to this item: http://dspace.unimap.edu.my:80/xmlui/handle/123456789/79078
Title: Cure fraction models on survival data and covariates with a Bayesian parametric estimation methods
Authors: Umar Yusuf Madaki
Muhammad Sani
Ibrahim Abdullahi
Department of Mathematics and Statistics, Faculty of Science, Yobe State University, Damaturu, Nigeria
Department of Mathematics, Faculty of Science, Federal University Dutse, Jigawa State, Nigeria
Department of Mathematical Sciences, Federal university Dutsin-Ma Katsina State, Nigeria
Department of Mathematics and Statistics, School of Mathematics and Computing, Kampala International University, Uganda
bibabura@gmail.com
Issue Date: Apr-2023
Publisher: Institute of Engineering Mathematics, Universiti Malaysia Perlis
Citation: Applied Mathematics and Computational Intelligence (AMCI), vol.12(1), 2023, pages 17-29
Abstract: Cure fraction models are usually meant for survival data that contains a proportion of non subject individuals for the event under study. In order to get an accurate estimate of the cure fraction model, researchers often used one of two models: the mixture model or the non-mixture model. This study presents both mixture and non-mixed cure fraction models, together with a survival data format that is based on the beta-Weibull distribution. In this body of work, an alternative extension to the Weibull distribution was devised for the purpose of analyzing lifetime data. The beta-Weibull distribution is a four-parameter distribution established in this study as an alternate extension to the Weibull distribution in lifetime data analysis. The suggested addition allows for the inclusion of covariate analysis in the model, with parameter estimation performed using a Bayesian approach and Gibbs sampling methods. In addition, a simulation study was carried out to emphasize the benefits of the new development.
Description: Link to publisher's homepage at https://amci.unimap.edu.my/
URI: http://dspace.unimap.edu.my:80/xmlui/handle/123456789/79078
ISSN: 2289-1315 (print)
2289-1323 (online)
Appears in Collections:Applied Mathematics and Computational Intelligence (AMCI)

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