2012Unpublished venueOpen access

Spatial Interpolation and Prediction of Gaussian and Max-Stable Processes

Marco Oesting

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Abstract

This thesis deals with different aspects of spatial interpolation and prediction of random fields. In the case of Gaussian random fields, best linear predictors and conditional distributions are well-known, provided that the mean and covariance structure of the random field are given. For parametric estimation of the covariance function from data, we consider the flexible class of Whittle-Mat

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What this paper is about

This thesis deals with different aspects of spatial interpolation and prediction of random fields. In the case of Gaussian random fields, best linear predictors and conditional distributions are well-known, provided that the mean and covariance structure of the random field are given. For parametric estimation of the covariance function from data, we consider the flexible class of Whittle-Mat

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Available abstract

This thesis deals with different aspects of spatial interpolation and prediction of random fields. In the case of Gaussian random fields, best linear predictors and conditional distributions are well-known, provided that the mean and covariance structure of the random field are given. For parametric estimation of the covariance function from data, we consider the flexible class of Whittle-Mat

Key concepts: Covariance function, Random field, Covariance, Mathematics, Gaussian, Interpolation (computer graphics), Gaussian random field, Covariance mapping

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