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#' Morphologicals: Euler number of dilated pattern
#'
#' Dilate pattern with b(o,r) and compute the Euler number.
#'
#' @param x Point pattern
#' @param r Vector of distances to estimate the function
#' @param ... Ignored.
#'
#' @return
#' Only for 2D.
#'
#' Reduced sample border correction.
#'
morphoEuler <- function(x, r, ...){
### prepare data
x <- internalise_pp(x)
if(x$dim==3) stop("Area fraction function only for 2d.")
### range
r <- default_r(x, r)
### Distances for speed
x$pairwise_distances <- pairwise_distances(x)
### Border distance for correction
x$edgeDistances <- edge_distance(x)
### compute
chi <- .External("SGCS_morphoEuler_c",
x,
r,
PACKAGE="SGCS"
)
### Use spatstat:
pp <- internal_to_ppp(x)
windows <- lapply(r, erosion, w=pp$window)
ns <- sapply(windows, function(w) pp[w]$n )
E <- (chi/pi)/ns
#E[r==0] <- 0
# theoretical for Poisson
lambda <- intensity(pp)
l <- pi* lambda * r^2
theo <- (1-l)*exp(-l)
# make fv suitable
A.final<-fv( data.frame(r=r, theo=theo, E=E),
argu = "r",
alim = range(r),
ylab = substitute(E(r), NULL),
desc = c("distance argument r", "Poisson",
"Euler number"),
valu = "E",
fmla = ".~r",
fname="E"
)
A.final
}
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