Regression modeling for cure factors on uterine cancer data using the reparametrized defective generalized Gompertz distribution
Dionisio Silva Neto, Francisco Louzada Neto, Vera Lucia Tomazella

TL;DR
This paper introduces a reparametrized defective generalized Gompertz distribution model incorporating covariates and cure factors, using Bayesian inference, to analyze long-term survival in uterine cancer patients.
Contribution
It develops a novel reparametrized DGGD model with covariate effects and Bayesian estimation, advancing survival analysis with cured subpopulations.
Findings
Surgical intervention significantly improves survival.
Age over 50 increases risk of mortality.
Metastatic diagnosis and chemotherapy are associated with higher risk.
Abstract
Recent advances in medical research have improved survival outcomes for patients with life-threatening diseases. As a result, the existence of long-term survivors from these illnesses is becoming common. However, conventional models in survival analysis assume that all individuals remain at risk of death after the follow-up, disregarding the presence of a cured subpopulation. An important methodological advancement in this context is the use of defective distributions. In the defective models, the survival function converges to a constant value as a function of the parameters. Among these models, the defective generalized Gompertz distribution (DGGD) has emerged as a flexible approach. In this work, we introduce a reparametrized version of the DGGD that incorporates the cure parameter and accommodates covariate effects to assess individual-level factors associated with…
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Taxonomy
TopicsBayesian Methods and Mixture Models · Statistical Distribution Estimation and Applications · Statistical Methods and Inference
