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spmoran (version 0.3.3)

Fast Spatial and Spatio-Temporal Regression using Moran Eigenvectors

Description

A collection of functions for estimating spatial and spatio-temporal regression models. Moran eigenvectors are used as spatial basis functions to efficiently approximate spatially dependent Gaussian processes (i.e., random effects eigenvector spatial filtering; see Murakami and Griffith 2015 ). The implemented models include linear regression with residual spatial dependence, spatially/spatio-temporally varying coefficient models (Murakami et al., 2017, 2024; ,), spatially filtered unconditional quantile regression (Murakami and Seya, 2019 ), Gaussian and non-Gaussian spatial mixed models through compositionally-warping (Murakami et al. 2021, ).

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install.packages('spmoran')

Monthly Downloads

415

Version

0.3.3

License

GPL (>= 2)

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Maintainer

Daisuke Murakami

Last Published

December 5th, 2024

Functions in spmoran (0.3.3)

plot_qr

Plot quantile regression coefficients estimated from SF-UQR
plot_s

Mapping spatially and spatio-temporally varying coefficients
resf

spatial and spatio-temporal regression models
plot_n

Plot non-spatially varying coefficients (NVCs)
weigen

Extract eigenvectors from a spatial weight matrix
resf_qr

Spatial filter unconditional quantile regression
nongauss_y

Parameter setup for modeling non-Gaussian continuous data and count data
predict0

Spatial and spatio-temporal predictions
lsem

Low rank spatial error model (LSEM) estimation
besf_vc

Spatially and non-spatially varying coefficient (SNVC) modeling for very large samples
lslm

Low rank spatial lag model (LSLM) estimation
coef_marginal

Marginal effects evaluation
resf_vc

spatial and spatio-temporal regression models with varying coefficients
meigen

Extraction of Moran eigenvectors
meigen0

Nystrom extension of Moran eigenvectors
meigen_f

Fast approximation of Moran eigenvectors
coef_marginal_vc

Marginal effects evaluation from models with varying coefficients
addlearn_local

Additional learning of local processes and prediction for large samples
esf

Spatial regression with eigenvector spatial filtering
besf

Spatial regression with RE-ESF for very large samples