Nothing
#
# interp.im.R
#
# $Revision: 1.6 $ $Date: 2018/07/30 14:29:25 $
#
interp.im <- local({
lukimyu <- function(ccc, rrr, mat, defaults) {
dimm <- dim(mat)
within <- (rrr >= 1 & rrr <= dimm[1L] & ccc >= 1 & ccc <= dimm[2L])
result <- defaults
result[within] <- mat[cbind(rrr[within], ccc[within])]
result
}
interp.im <- function(Z, x, y=NULL, bilinear=FALSE) {
stopifnot(is.im(Z))
if(!is.null(levels(Z)))
stop("Interpolation is undefined for factor-valued images")
xy <- xy.coords(x, y)
x <- xy$x
y <- xy$y
ok <- inside.owin(x,y, as.owin(Z))
V <- Z$v
## get default lookup values (for boundary cases)
fallback <- Z[ppp(x[ok], y[ok], window=as.rectangle(Z), check=FALSE)]
## Transform to grid coordinates
## so that pixel centres are at integer points,
## bottom left of image is (0,0)
xx <- (x[ok] - Z$xcol[1L])/Z$xstep
yy <- (y[ok] - Z$yrow[1L])/Z$ystep
## find grid point to left and below
## (may transgress boundary)
xlower <- floor(xx)
ylower <- floor(yy)
cc <- as.integer(xlower) + 1L
rr <- as.integer(ylower) + 1L
dx <- xx - xlower
dy <- yy - ylower
if(bilinear) {
## 'orthodox'
values <- ((1-dx) * (1-dy) * lukimyu(cc,rr,V,fallback)
+ dx * (1-dy) * lukimyu(cc+1,rr,V,fallback)
+ (1-dx) * dy * lukimyu(cc,rr+1,V,fallback)
+ dx * dy * lukimyu(cc+1,rr+1,V,fallback)
)
} else {
## original & default
## determine whether (x,y) is above or below antidiagonal in square
below <- (dx + dy <= 1)
## if below,interpolate Z(x,y) = (1-x-y)Z(0,0) + xZ(1,0) + yZ(0,1)
## if above,interpolate Z(x,y) = (x+y-1)Z(1,1) + (1-x)Z(0,1) + (1-y)Z(1,0)
values <- ifelse(below,
( (1-dx-dy)*lukimyu(cc,rr,V,fallback)
+ dx*lukimyu(cc+1,rr,V,fallback)
+ dy*lukimyu(cc,rr+1,V,fallback)
),
( (dx+dy-1)*lukimyu(cc+1,rr+1,V,fallback)
+ (1-dx)*lukimyu(cc,rr+1,V,fallback)
+ (1-dy)*lukimyu(cc+1,rr,V,fallback)
))
}
result <- numeric(length(x))
result[ok] <- values
result[!ok] <- NA
return(result)
}
interp.im
})
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