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#
# fields is a package for analysis of spatial data written for
# the R software environment.
# Copyright (C) 2024 Colorado School of Mines
# 1500 Illinois St., Golden, CO 80401
# Contact: Douglas Nychka, douglasnychka@gmail.com,
#
# This program is free software; you can redistribute it and/or modify
# it under the terms of the GNU General Public License as published by
# the Free Software Foundation; either version 2 of the License, or
# (at your option) any later version.
# This program is distributed in the hope that it will be useful,
# but WITHOUT ANY WARRANTY; without even the implied warranty of
# MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
# GNU General Public License for more details.
#
# You should have received a copy of the GNU General Public License
# along with the R software environment if not, write to the Free Software
# Foundation, Inc., 51 Franklin St, Fifth Floor, Boston, MA 02110-1301 USA
# or see http://www.r-project.org/Licenses/GPL-2
##END HEADER
"Exp.cov" <- function(x1, x2=NULL, aRange = 1, p=1,
distMat = NA, C = NA, marginal = FALSE, onlyUpper=FALSE,
theta=NULL, ...) {
# theta argument has been depreciated.
if( !is.null( theta)){
aRange<- theta
}
if (!is.matrix(x1))
x1 <- as.matrix(x1)
if (is.null(x2))
x2 <- x1
if (!is.matrix(x2))
x2 <- as.matrix(x2)
if (length(aRange) > 1)
stop("Non-scalar aRange as input to Exp.cov is depracated. Use the V argument in stationary.cov or scale
the input locations beforehand.")
d <- ncol(x1)
n1 <- nrow(x1)
n2 <- nrow(x2)
# scale the coordinates by aRange if distance matrix isn't precomputed
# a more general scaling by a matrix is done in stationary.cov
if(is.na(distMat[1]) || !is.na(C[1])) {
x1 <- x1*(1/aRange)
x2 <- x2*(1/aRange)
}
#
# there are three main possible actions listed below:
#
# if no cross covariance matrix and marginal variance not desired
if (is.na(C[1]) && !marginal) {
#compute distance matrix if necessary
if(is.na(distMat[1]))
distMat = rdist(x1, x2, compact=TRUE)
else
distMat = distMat*(1/aRange)
#only exponentiate by p if p != 1
if(p != 1)
distMat = distMat^p
if(inherits(distMat, "dist")) {
#distMat is in compact form, so evaluate over all distMat and convert to matrix form
if(onlyUpper)
return(compactToMat(exp(-distMat), diagVal=1))
else
#if onlyUpper==FALSE, fill in lower triangle of covariance matrix as well
return(compactToMat(exp(-distMat), diagVal=1, lower.tri=TRUE))
}
else {
#distMat is an actual matrix
#only evaluate upper triangle of covariance matrix if possible
if(onlyUpper && nrow(distMat) == ncol(distMat))
return(ExponentialUpper(distMat))
else
return(exp(-distMat))
}
}
#
# multiply cross covariance matrix by C
# in this case implemented in C
#
else if (!is.na(C[1])) {
return(.Call("multebC",
nd = as.integer(d),
x1 = as.double(x1),
n1 = as.integer(n1),
x2 = as.double(x2),
n2 = as.integer(n2),
par = as.double(p),
c = as.double(C),
work = as.double(rep(0, n2)) , PACKAGE="fields")
)
}
#
# return marginal variance ( 1.0 in this case)
else if (marginal) {
return(rep(1, nrow(x1)))
}
#not possible to reach this point
}
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