Nothing
##' @param ... Further arguments. Not currently in use.
##' @export
##' @name spcovariance
spcovariance <- function (...) {
UseMethod("spcovariance")
}
##' Calculates the spatial variance-covariance matrix for a selection
##' of correlation functions.
##'
##' @title Spatial variance-covariance matrix
##' @param formula A formula of the form \code{~ Xcoord + Ycoord}
##' specifying the sampled locations.
##' @param data An optional data frame containing the variables in the
##' model.
##' @param subset An optional set of indices. The covariance will be
##' calculated for those coordinates only.
##' @param corrfcn The correlation function to use.
##' @param ssq The partial sill parameter.
##' @param phi The spatial range parameter.
##' @param omg The relative nugget parameter.
##' @param kappa The spatial smoothness parameter.
##' @param longlat How to compute the distance between locations. If
##' \code{FALSE}, Euclidean distance, if \code{TRUE} Great Circle
##' distance. See \code{\link[sp]{spDists}}.
##' @return For a formula input, a variance-covariance matrix. For a
##' numeric input, an object of the the same dimensions as its first
##' input.
##' @export
##' @importFrom sp spDists
##' @useDynLib geoBayes spcorr
##' @name spcovariance
spcovariance.formula <- function (formula, data, subset, corrfcn, ssq,
phi, omg, kappa, longlat = FALSE, ...)
{
## Correlation function
icf <- .geoBayes_correlation(corrfcn)
corrfcn <- .geoBayes_corrfcn$corrfcn[icf]
if (!.geoBayes_corrfcn$needkappa[icf]) kappa <- 0
## Design matrix and data
if (missing(data)) data <- environment(formula)
mfc <- match.call(expand.dots = FALSE)
m <- match(c("formula", "data", "subset"), names(mfc), 0L)
mfc <- mfc[c(1L, m)]
atsample <- update(formula, NULL ~ . + 0) # No response and no intercept
mfc$formula <- atsample
mfc$drop.unused.levels <- TRUE
mfc$na.action <- "na.pass"
mfc[[1L]] <- quote(stats::model.frame)
mf <- eval(mfc, parent.frame())
loc <- as.matrix(mf)
if (!all(is.finite(loc))) stop ("Non-finite values in the locations")
if (corrfcn == "spherical" && NCOL(loc) > 3) {
stop ("Cannot use the spherical correlation for dimensions
grater than 3.")
}
nloc <- dim(loc)[1]
labels <- rownames(loc)
dm <- sp::spDists(loc, longlat = longlat)
dmup <- dm[upper.tri(dm)]
spcorr <- spcovariance.numeric(dmup, corrfcn, ssq=ssq, phi=phi,
omg=0, kappa=kappa)
Sg <- diag(ssq*(1 + omg), nloc, nloc)
Sg[upper.tri(Sg)] <- spcorr
Sg[lower.tri(Sg)] <- t(Sg)[lower.tri(Sg)]
if (is.null(labels)) {
dimnames(Sg) <- list(seq_len(nloc), seq_len(nloc))
} else {
dimnames(Sg) <- list(labels, labels)
}
Sg
}
##' @param x A numerical object of distances.
##' @export
##' @useDynLib geoBayes spcorr
##' @name spcovariance
spcovariance.numeric <- function (x, corrfcn, ssq,
phi, omg, kappa, ...)
{
## Correlation function
icf <- .geoBayes_correlation(corrfcn)
if (!.geoBayes_corrfcn$needkappa[icf]) kappa <- 0
xin <- as.vector(x)
lenx <- length(xin)
spcorr <- .Fortran("spcorr", as.double(xin), as.double(phi), as.double(kappa),
as.integer(lenx), icf, PACKAGE = "geoBayes")[[1]]
out <- spcorr*ssq
ii <- xin == 0
if (omg > 0 && any(ii)) out[ii] <- out[ii] + ssq*omg
x[] <- out
x
}
##' @export
##' @useDynLib geoBayes spcorr
##' @name spcovariance
spcovariance.dist <- function (x, corrfcn, ssq,
phi, omg, kappa, ...)
{
## Correlation function
icf <- .geoBayes_correlation(corrfcn)
if (!.geoBayes_corrfcn$needkappa[icf]) kappa <- 0
nloc <- attr(x,"Size")
labels <- attr(x, "Labels")
x <- as.vector(x)
spcorr <- spcovariance.numeric(x, corrfcn, ssq, phi, omg=0, kappa)
Sg <- diag(ssq*(1 + omg), nloc, nloc)
Sg[upper.tri(Sg)] <- spcorr
Sg[lower.tri(Sg)] <- t(Sg)[lower.tri(Sg)]
if (is.null(labels)) {
dimnames(Sg) <- list(seq_len(nloc), seq_len(nloc))
} else {
dimnames(Sg) <- list(labels, labels)
}
Sg
}
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