On selection of spatial linear models for lattice data

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Abstract

Spatial linear models are popular for the analysis of data on a spatial lattice, but statistical techniques for selection of covariates and a neighbourhood structure are limited. Here we develop new methodology for simultaneous model selection and parameter estimation via penalized maximum likelihood under a spatial adaptive lasso. A computationally efficient algorithm is devised for obtaining approximate penalized maximum likelihood estimates. Asymptotic properties of penalized maximum likelihood estimates and their approximations are established. A simulation study shows that the method proposed has sound finite sample properties and, for illustration, we analyse an ecological data set in western Canada. © 2010 Royal Statistical Society.

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Zhu, J., Huang, H. C., & Reyes, P. E. (2010). On selection of spatial linear models for lattice data. Journal of the Royal Statistical Society. Series B: Statistical Methodology, 72(3), 389–402. https://doi.org/10.1111/j.1467-9868.2010.00739.x

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