Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model
Masked issues can emerge when dealing with competing risk data. Such issues are exemplified by the cause of a particular failure not being directly exhibited for all units to observe but only proven to be a subset of possible causes of failure. For assessing the impact of explanatory variables (cova...
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my.iium.irep.996562022-08-28T07:46:02Z http://irep.iium.edu.my/99656/ Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model Yousif, Yosra Elfaki, Faiz Ahmed Mohamed Hrairi, Meftah Adegboye, Oyelola QA276 Mathematical Statistics Masked issues can emerge when dealing with competing risk data. Such issues are exemplified by the cause of a particular failure not being directly exhibited for all units to observe but only proven to be a subset of possible causes of failure. For assessing the impact of explanatory variables (covariates) on the cumulative incidence function (CIF), a process of Bayesian analysis is discussed in this paper. The symmetry assumption is not imposed on the masking probabilities and independent Dirichlet priors assigned to them. The Markov Chain Monte Carlo (MCMC) technique is utilized to implement the Bayesian analysis. The effectiveness of the developed model is tested via numerical studies, including simulated and real data sets. MDPI 2022 Article PeerReviewed application/pdf en http://irep.iium.edu.my/99656/1/99656_Bayesian%20analysis%20of%20masked.pdf Yousif, Yosra and Elfaki, Faiz Ahmed Mohamed and Hrairi, Meftah and Adegboye, Oyelola (2022) Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model. Mathematics, 10 (17). pp. 1-10. ISSN 2227-7390 https://www.mdpi.com/journal/mathematics 10.3390/math10173045 |
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QA276 Mathematical Statistics Yousif, Yosra Elfaki, Faiz Ahmed Mohamed Hrairi, Meftah Adegboye, Oyelola Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model |
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Masked issues can emerge when dealing with competing risk data. Such issues are exemplified by the cause of a particular failure not being directly exhibited for all units to observe but only proven to be a subset of possible causes of failure. For assessing the impact of explanatory variables (covariates) on the cumulative incidence function (CIF), a process of Bayesian analysis is discussed in this paper. The symmetry assumption is not imposed on the masking probabilities and independent Dirichlet priors assigned to them. The Markov Chain Monte Carlo (MCMC) technique is utilized to implement the Bayesian analysis. The effectiveness of the developed model is tested via
numerical studies, including simulated and real data sets. |
format |
Article |
author |
Yousif, Yosra Elfaki, Faiz Ahmed Mohamed Hrairi, Meftah Adegboye, Oyelola |
author_facet |
Yousif, Yosra Elfaki, Faiz Ahmed Mohamed Hrairi, Meftah Adegboye, Oyelola |
author_sort |
Yousif, Yosra |
title |
Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model |
title_short |
Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model |
title_full |
Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model |
title_fullStr |
Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model |
title_full_unstemmed |
Bayesian analysis of masked competing risks data based on proportional subdistribution hazards model |
title_sort |
bayesian analysis of masked competing risks data based on proportional subdistribution hazards model |
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MDPI |
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2022 |
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http://irep.iium.edu.my/99656/1/99656_Bayesian%20analysis%20of%20masked.pdf http://irep.iium.edu.my/99656/ https://www.mdpi.com/journal/mathematics |
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