A generalized linear model approach to spatial data analysis and prediction
The theory of generalized linear models and quasi-likelihood provides a flexible framework for analyzing non-normal data. In this article, we demonstrate how this theory can be extended to include the analysis of discrete and categorical spatial data. This theory can be used to estimate parameters a...
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Published in: | Journal of agricultural, biological, and environmental statistics Vol. 2; no. 2; pp. 157 - 178 |
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Main Authors: | , |
Format: | Journal Article |
Language: | English |
Published: |
American Statistical Association and the International Biometric Society
01-06-1997
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Subjects: | |
Online Access: | Get full text |
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Summary: | The theory of generalized linear models and quasi-likelihood provides a flexible framework for analyzing non-normal data. In this article, we demonstrate how this theory can be extended to include the analysis of discrete and categorical spatial data. This theory can be used to estimate parameters and test treatment effects in a designed experiment involving discrete or categorical spatial responses. It also provides a flexible method for spatial prediction using non-normal data and includes universal kriging and indicator kriging as special cases. Examples are given, including one where the focus is on comparing treatments in a designed experiment in which spatial correlation is present, and two others where spatial prediction or mapping is the desired goal. The methods presented here provide an additional set of tools for the analysis of spatial data that will be useful to researchers in a variety of disciplines, including hydrology, soil science, entomology, agronomy, and ecology. |
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Bibliography: | U10 1997055006 |
ISSN: | 1085-7117 1537-2693 |
DOI: | 10.2307/1400401 |