2014Unpublished venueRequires access

Introduction to kriging

Rodolphe Le Riche

Open publisher page 1 citations

Abstract

This is a two hours class on conditional Gaussian processes, i.e., kriging. We attempt to strike a compromise between a good theoretical foundation on Gaussian processes and practical issues (e.g., how to sample a Gaussian process). Note also that the case of Gaussian Processes with trends is discussed. Finally, we try to link kriging to Bayesian regression and Support Vector Machines. Illustrations are based on the R package DiceKriging.

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What this paper is about

This is a two hours class on conditional Gaussian processes, i.e., kriging. We attempt to strike a compromise between a good theoretical foundation on Gaussian processes and practical issues (e.g., how to sample a Gaussian process). Note also that the case of Gaussian Processes with trends is discussed. Finally, we try to link kriging to Bayesian regression and Support Vector Machines. Illustrations are based on the R package DiceKriging.

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Available abstract

This is a two hours class on conditional Gaussian processes, i.e., kriging. We attempt to strike a compromise between a good theoretical foundation on Gaussian processes and practical issues (e.g., how to sample a Gaussian process). Note also that the case of Gaussian Processes with trends is discussed. Finally, we try to link kriging to Bayesian regression and Support Vector Machines. Illustrations are based on the R package DiceKriging.

Key concepts: Kriging, Gaussian process, Gaussian, Econometrics, Bayesian probability, Sample (material), Computer science, Mathematics

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