Bayesian analysis of population health data

The analysis of population-wide datasets can provide insight on the health status of large populations so that public health officials can make data-driven decisions. The analysis of such datasets often requires highly parameterized models with different types of fixed and random effects to account...

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Detalles Bibliográficos
Autores: Młynarczyk, Dorota|||0000-0002-7957-2567, Armero, Carmen|||0000-0001-9839-6442, Gómez-Rubio, Virgilio|||0000-0002-4791-3072, Puig i Casado, Pere|||0000-0002-6607-9642
Tipo de recurso: artículo
Fecha de publicación:2021
País:España
Institución:Universitat Autònoma de Barcelona
Repositorio:Dipòsit Digital de Documents de la UAB
Idioma:inglés
OAI Identifier:oai:ddd.uab.cat:271752
Acceso en línea:https://ddd.uab.cat/record/271752
https://dx.doi.org/urn:doi:10.3390/math9050577
Access Level:acceso abierto
Palabra clave:Bayesian inference
Disease mapping
Integrated nested Laplace approximation
Spatial models
Survival models
Descripción
Sumario:The analysis of population-wide datasets can provide insight on the health status of large populations so that public health officials can make data-driven decisions. The analysis of such datasets often requires highly parameterized models with different types of fixed and random effects to account for risk factors, spatial and temporal variations, multilevel effects and other sources on uncertainty. To illustrate the potential of Bayesian hierarchical models, a dataset of about 500,000 inhabitants released by the Polish National Health Fund containing information about ischemic stroke incidence for a 2-year period is analyzed using different types of models. Spatial logistic regression and survival models are considered for analyzing the individual probabilities of stroke and the times to the occurrence of an ischemic stroke event. Demographic and socioeconomic variables as well as drug prescription information are available at an individual level. Spatial variation is considered by means of region-level random effects.