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Assessment of a bayesian multivariate interpolation approach for health impact studies

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TLDR
Sun and Zidek as mentioned in this paper proposed a Bayesian approach for estimating air pollution at locations where monitoring data are not available, using the concentrations observed at other monitoring stations and possibly at different time periods.
Abstract
Health impact studies of air pollution often require estimates of pollutant concentrations at locations where monitoring data are not available, using the concentrations observed at other monitoring stations and possibly at different time periods. Recently, a Bayesian approach for such a temporal and spatial interpolation problem has been proposed by Le. Sun and Zidek (1997). One special feature of the method is that it does not require all sites to monitor the same set of pollutants. This feature is particularly relevant in environmental health studies where pollution data are often pooled together from several monitoring networks which may or may not monitor the same set of pollutants. The methodology is applied to the data in the Province of Ontario, where monthly average concentrations for summer months ofnitrogen dioxide (NO 2 in μg/m 3 ), ozone (O 3 in ppb), sulphur dioxide (SO in μg/m 3 ) and sulfate ion (SO 4 in μg/m 3 ) are available for the period from January I of 1983 to December 31 of 1988 at 31 ambient monitoring sites. Detailed descriptions of spatial interpolation for air pollutant concentrations at 37 approximate centroids of Public Health Units in Ontario using all available data are presented. The methodology is empirically assessed by a cross-validation study where each of the 31 sites is successively removed and the remaining sites are used to predict its concentration levels. The methodology seems to perform well.

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Journal ArticleDOI

Nonstationary Multivariate Process Modeling through Spatially Varying Coregionalization

TL;DR: In this paper, a spatially varying linear model of coregionalization (SVLMC) is proposed for the analysis of multivariate spatial data, which is a generalization of the LMC.
Journal ArticleDOI

Bayesian inference for non-stationary spatial covariance structure via spatial deformations

TL;DR: In this paper, a Bayesian model is proposed to address the anisot- ropy problem, where the correlation function of the spatial process is defined by reference to a latent space, denoted by D, where stationarity and isotropy hold.
Journal ArticleDOI

Designing and integrating composite networks for monitoring multivariate Gaussian pollution fields

TL;DR: In this article, a set of 31 air pollution monitoring stations in southern Ontario were used to obtain a spatial predictive distribution for unmonitored sites and unmeasured concentrations at existing stations.
Journal ArticleDOI

A critical examination of ozone mapping from a spatial-scale perspective

TL;DR: The major recommendations to researchers are to acknowledge spatial scale, understand the prerequisites of surface-generating techniques, and to evaluate the resultant ozone surface properly, as well as empirically exploring the operational scale of ground-level ozone.
Journal ArticleDOI

Statistical comparison of observed and CMAQ modeled daily sulfate levels

TL;DR: In this paper, a new statistical procedure to evaluate the Models-3/Community Multiscale Air Quality (CMAQ) using observed data is introduced, and certain space-time correlations are used to assess dynamic aspects of CMAQ and to compare the spacetime structure of the structure to that of observations.
References
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TL;DR: In this paper, the authors present a survey of statistics for spatial data in the field of geostatistics, including spatial point patterns and point patterns modeling objects, using Lattice Data and spatial models on lattices.
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TL;DR: In this paper, the authors propose fitting methods and models for regression and attenuation in the context of Bayesian methods and nonparametric regression for density estimation and non-parametric regression.
Journal ArticleDOI

Statistics for Spatial Data.

R. M. Cormack, +1 more
- 01 Dec 1992 - 
TL;DR: Statistics for Spatial Data GEOSTATISTICAL DATA Geostatistics Spatial Prediction and Kriging Applications of Geost atistics Special Topics in Statistics for Sp spatial data.
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