2015
DOI: 10.1002/9781118866641.ch13
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Bayesian forecasting using spatiotemporal models with applications to ozone concentration levels in the Eastern United States

Abstract: Bayesian forecasting in time and interpolation in space is a challenging task due to the complex nature of spatio-temporal dependencies that need to be modeled for better understanding and description of the underlying processes. The problem exacerbates further when the geographical study region, such as the one in the Eastern United States considered in this chapter, is vast and the training data set for forecasting, and modelling, is rich in both space and time. This chapter develops forecasting methods for … Show more

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Cited by 12 publications
(7 citation statements)
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“…e selection of the position and number of knots is a problem that is connected to R (A) . For the position of knot points, a regular grid or its modification is generally a common choice [31,32].…”
Section: Model Developmentmentioning
confidence: 99%
“…e selection of the position and number of knots is a problem that is connected to R (A) . For the position of knot points, a regular grid or its modification is generally a common choice [31,32].…”
Section: Model Developmentmentioning
confidence: 99%
“…With a smooth spatial process fewer knots are needed; however, sometimes for sparse spatial data an increase in the number of knots may lead to higher variability. A regular grid, or its modification, is often a popular choice for the position of knots (Diggle and Lophaven, 2006;Sahu et al, 2015). Selection of the number of knots enables selection between computational efficiency and improved accuracy of the model .…”
Section: Embedding Spatially Correlated Processmentioning
confidence: 99%
“…(4.1), where Metropolis MCMC updates are applied for the variance parameters in the model. For Gibbs sampling the spTimer (Bakar and Sahu, 2015) package is useful. In this section spTimer is used to fit the spatial model described in eqs.…”
Section: Examplementioning
confidence: 99%