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Modelling the presence of disease under spatial misalignment using Bayesian latent Gaussian models
Xavier Barber1, David Conesa, Silvia Lladosa
1Operational Research Centre, Miguel Hernández de Elche University, Elche. conesa@uv.es.
This study introduces Bayesian spatial models to predict disease risk using environmental data, addressing data misalignment for accurate risk factor analysis. The methods were applied to Fasciola hepatica presence in Spain.
Area of Science:
- Environmental epidemiology
- Geostatistics
- Bayesian statistics
Background:
- Spatial disease modelling is crucial for understanding disease incidence and risk factors.
- Geostatistical models are increasingly used for disease risk estimation and prediction.
- Misalignment between covariate data and observed locations poses a challenge in spatial modelling.
Purpose of the Study:
- To develop and present Bayesian spatial models to address data misalignment in disease incidence modelling.
- To incorporate geographical and environmental characteristics into hierarchical Bayesian spatial models.
- To provide a framework for estimating disease risk and identifying risk factors even with partially different covariate information.
Main Methods:
- Hierarchical Bayesian spatial models were employed to model disease presence/absence.
- Two models were developed: one accounting for covariate uncertainty and one without.
- Latent Gaussian models and integrated nested Laplace approximation were used for Bayesian inference.
- Stochastic partial differential equations were utilized for implementing the spatial effect.
Main Results:
- The developed models effectively handle misalignment issues in spatial disease modelling.
- Bayesian inference and prediction were successfully performed using the latent Gaussian model framework.
- The methodology was validated using data on Fasciola hepatica in Galicia, Spain.
Conclusions:
- The proposed Bayesian spatial models offer a robust solution for disease incidence modelling with potentially misaligned covariate data.
- The integrated nested Laplace approximation and stochastic partial differential equation approach provide efficient computational tools.
- This approach enhances the ability to predict disease risk and identify environmental risk factors in epidemiological studies.
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