Journal
MATHEMATICS
Volume 11, Issue 21, Pages -Publisher
MDPI
DOI: 10.3390/math11214440
Keywords
complex data; multivariate survival data; inverse Gaussian; log normal; general frailty model
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This study proposes an advanced modeling approach for analyzing complex multivariate survival data, which incorporates a flexible frailty distribution and utilizes innovative regularization techniques for accurate estimation and effective model selection. The proposed methodology has been validated through real-world data and comprehensive simulation studies, demonstrating its practical utility and desirable theoretical properties.
This study addresses the analysis of complex multivariate survival data, where each individual may experience multiple events and a wide range of relevant covariates are available. We propose an advanced modeling approach that extends the classical shared frailty framework to account for within-subject dependence. Our model incorporates a flexible frailty distribution, encompassing well-known distributions, such as gamma, log-normal, and inverse Gaussian. To ensure accurate estimation and effective model selection, we utilize innovative regularization techniques. The proposed methodology exhibits desirable theoretical properties and has been validated through comprehensive simulation studies. Additionally, we apply the approach to real-world data from the Medical Information Mart for Intensive Care (MIMIC-III) dataset, demonstrating its practical utility in analyzing complex survival data structures.
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