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Richard Webster

Researcher at Rothamsted Research

Publications -  276
Citations -  21695

Richard Webster is an academic researcher from Rothamsted Research. The author has contributed to research in topics: Variogram & Kriging. The author has an hindex of 68, co-authored 274 publications receiving 20160 citations. Previous affiliations of Richard Webster include Wageningen University and Research Centre & Institut national de la recherche agronomique.

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Book

Geostatistics for Environmental Scientists

TL;DR: In this article, the Covariance and Variogram were used to model the spatial process of spatial processes and predict local estimation or prediction in the presence of trend and factorial Kriging.
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Kriging: a method of interpolation for geographical information systems

TL;DR: Kriging is the method of interpolation deriving from regionalized variable theory that depends on expressing spatial variation of the property in terms of the variogram, and it minimizes the prediction errors which are themselves estimated.
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Optimal interpolation and isarithmic mapping of soil properties. II. Block kriging.

TL;DR: In this paper, the average values of soil properties over areas rather than point values can be obtained by block kriging, and the maps of sodium and stone content at Plas Gogerddan, Central Wales, kriged over blocks 920m2, and thickness of cover loam at Hole Farm, Norfolk, krng over blocks of 400m2.
Book

Statistical Methods in Soil and Land Resource Survey

TL;DR: In this paper, a description of variable material sampling and estimation generalization, prediction, and classification relations between variables, covariance and correlation regression relations between individuals, similarity ordination analysis of dispersion and discrimination numerical classification, hierarchical systems numerical classification - non hierarchical methods spatial dependence nested sampling and analysis local estimation, kriging.
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Optimal interpolation and isarithmic mapping of soil properties. I. The semi-variogram and punctual kriging

TL;DR: Kriging as mentioned in this paper is a form of weighted local averaging, which is optimal in the sense that it provides estimates of values at unrecorded places without bias and with minimum and known variance.