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Journal ArticleDOI

Some Interpolation Estimators in Environmental Risk Assessment for Spatially Misaligned Health Data

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TLDR
Two fully Bayesian solutions to the relationship between exposure to uranium in drinkable waters and cancer incidence, in South Carolina (USA), based on the kernel-smoothing technique and the tessellation of the study region are proposed.
Abstract
Ecological regression studies are widely used in geographical epidemiology to assess the relationships between health hazard and putative risk factors. Very often, health data are measured at an aggregate level because of confidentiality restrictions, while putative risk factors are measured on a different grid, i.e., independent (exposure) variable and response (counts) variable are spatially misaligned. To perform a regression of risk on exposure, one needs to realign the spatial support of the variables. Bayesian hierarchical models constitute a natural approach to the problem because of their ability to model the exposure field and the relationship between exposure and relative risk at different levels of the hierarchy, taking proper account of the variability induced by the covariate estimation. In the current paper, we propose two fully Bayesian solutions to the problem. The first one is based on the kernel-smoothing technique, while the second one is built on the tessellation of the study region. We illustrate our methods by assessing the relationship between exposure to uranium in drinkable waters and cancer incidence, in South Carolina (USA).

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Citations
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Journal ArticleDOI

Drinking Water Infrastructure and Environmental Disparities: Evidence and Methodological Considerations

TL;DR: Assessments were hampered by difficulties linking specific water systems to the sociodemographic characteristics of communities, as well as little information about how well water systems operated and the effectiveness of governmental oversight.
Journal ArticleDOI

Generating and updating multiplicatively weighted Voronoi diagrams for point, line and polygon features in GIS

TL;DR: A raster-based approach is developed, and implemented seamlessly as an ArcGIS extension using ArcObjects that can generate both ordinary and multiplicatively weighted Voronoi diagrams in vector format and can produce an ordinary or a weighted Euclidean distance raster dataset for spatial modeling applications.

Bayesian spatial and temporal epidemiology of non-communicable diseases and mortality

TL;DR: This work provides new epidemiological information on the geographic variation of acute myocardial infarctions, ischaemic stroke and parkinsonism in Finland, and the Bayesian ageperiod-cohort model is extended with versatile interactions and better prediction ability.
Dissertation

Model-based Tests for Standards Evaluation and Biological Assessments

Zhengrong Li
TL;DR: In this paper, the authors evaluate testing procedures for determination of site quality based on model-based procedures that allow for other sites to contribute information to the data from the test site.
References
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Journal ArticleDOI

Bayesian image restoration, with two applications in spatial statistics

TL;DR: There has been much recent interest in Bayesian image analysis, including such topics as removal of blur and noise, detection of object boundaries, classification of textures, and reconstruction of two- or three-dimensional scenes from noisy lower-dimensional views as mentioned in this paper.
Journal Article

Rejoinder (Bayesian image restoration,with two applications in spatial statistics)

TL;DR: The present paper argues that many problems in the analysis of spatial data can be interpreted as problems of image restoration, since the amounts of data involved allow routine use of computer intensive methods, such as the Gibbs sampler, that are not yet practicable for conventional images.
Journal ArticleDOI

Applied smoothing techniques for data analysis : the kernel approach with S-plus illustrations

TL;DR: 1. Density estimation for exploring data 2. D density estimation for inference 3. Nonparametric regression for explore data 4. Inference with nonparametric regressors 5. Checking parametric regression models 6. Comparing regression curves and surfaces
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