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A comparison of Bayesian spatial models for disease mapping
Abstract
With the advent of routine health data indexed at a fine geographical resolution, small area disease mapping studies have become an established technique in geographical epidemiology. The specific issues posed by the sparseness of the data and possibility for local spatial dependence belong to a generic class of statistical problems involving an underlying (latent) spatial process of interest corrupted by observational noise. These are naturally formulated within the framework of hierarchical models, and over the past decade, a variety of spatial models have been proposed for the latent level(s) of the hierarchy. In this article, we provide a comprehensive review of the main classes of such models that have been used for disease mapping within a Bayesian estimation paradigm, and report a performance comparison between representative models in these classes, using a set of simulated data to help illustrate their respective properties. We also consider recent extensions to model the joint spatial distribution of multiple disease or health indicators. The aim is to help the reader choose an appropriate structural prior for the second level of the hierarchical model and to discuss issues of sensitivity to this choice.
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Cressie, N. A. C. (1993) · Wiley Series in Probability and Statistics · doi:10.1002/9781119115151 · Cited by 6,507
Spatial Interaction and the Statistical Analysis of Lattice Systems
Besag, J. (1974) · Journal of the Royal Statistical Society Series B: Statistical Methodology · doi:10.1111/j.2517-6161.1974.tb00999.x · Cited by 6,067
Reversible jump Markov chain Monte Carlo computation and Bayesian model determination
GREEN, P. J. (1995) · Biometrika · doi:10.1093/biomet/82.4.711 · Cited by 5,930
Bayesian image restoration, with two applications in spatial statistics
Besag, J., York, J., & Molli�, A. (1991) · Annals of the Institute of Statistical Mathematics · doi:10.1007/bf00116466 · Cited by 4,205
Diggle, P. J., Tawn, J. A., & Moyeed, R. A. (1998) · Journal of the Royal Statistical Society Series C: Applied Statistics · doi:10.1111/1467-9876.00113 · Cited by 2,174
Ripley, B. D. (1981) · Wiley Series in Probability and Statistics · doi:10.1002/0471725218 · Cited by 2,052
Empirical Bayes Estimates of Age-Standardized Relative Risks for Use in Disease Mapping
Clayton, D., & Kaldor, J. (1987) · Biometrics · doi:10.2307/2532003 · Cited by 1,268
WinBUGS user manual version 1.4
Spiegelhalter, D. J. (2003) · Medical Entomology and Zoology · Cited by 983
Bayes and Empirical Bayes Methods for Data Analysis, Second Edition
Carlin, B., & Louis, T. (2000) · Chapman & Hall/CRC Texts in Statistical Science · doi:10.1201/9781420057669 · Cited by 959
Spatial epidemiology: methods and applications
(2001) · Spatial Epidemiology · doi:10.1093/acprof:oso/9780198515326.003.0001 · Cited by 742
Cited by
Mathematical modeling of infectious disease dynamics
Siettos, C. I., & Russo, L. (2013) · Virulence · doi:10.4161/viru.24041 · Cited by 466
Kaufman, E. J., Morrison, C. N., Branas, C. C., & Wiebe, D. J. (2018) · JAMA Internal Medicine · doi:10.1001/jamainternmed.2018.0190 · Cited by 91
Zacarias, O. P., & Andersson, M. (2010) · Malaria Journal · doi:10.1186/1475-2875-9-79 · Cited by 25
Metadata
- Authors
- Best, N., Richardson, S., & Thomson, A.
- Venue
- Statistical Methods in Medical Research
- Publisher
- SAGE Publications
- Published
- 2005-02
- Volume
- 14
- Issue
- 1
- Pages
- 35-59
- ISSN
- 0962-2802 (ISSN-L)
- 1477-0334
- OpenAlex
- W2073222618
- Cited by
- 508
- References
- 35
- FWCI
- 46.85
- Type
- journal article
- Language
- en
- Open access
- closed
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