nni | R Documentation |
Calculates the NNI as a measure of clustering or dispersal
nni(x, win = c("hull", "extent"))
x |
An sf point object |
win |
Type of window 'hull' or 'extent' |
The nearest neighbor index is expressed as the ratio of the observed distance divided by the expected distance. The expected distance is the average distance between neighbors in a hypothetical random distribution. If the index is less than 1, the pattern exhibits clustering; if the index is greater than 1, the trend is toward dispersion or competition. The Nearest Neighbor Index is calculated as:
Mean Nearest Neighbor Distance (observed) D(nn) = sum(min(Dij)/N)
Mean Random Distance (expected) D(e) = 0.5 SQRT(A/N)
Nearest Neighbor Index NNI = D(nn)/D(e) Where; D=neighbor distance, A=Area
list object containing NNI = nearest neighbor index, z.score = Z Score value, p = p value, expected.mean.distance = Expected mean distance, observed.mean.distance = Observed meand distance.
Jeffrey S. Evans jeffrey_evans@tnc.org
Clark, P.J., and F.C. Evans (1954) Distance to nearest neighbour as a measure of spatial relationships in populations. Ecology 35:445-453
Cressie, N (1991) Statistics for spatial data. Wiley & Sons, New York.
p = c("sf", "sp")
if(any(!unlist(lapply(p, requireNamespace, quietly=TRUE)))) {
m = which(!unlist(lapply(p, requireNamespace, quietly=TRUE)))
message("Can't run examples, please install ", paste(p[m], collapse = " "))
} else {
invisible(lapply(p, require, character.only=TRUE))
data(meuse, package = "sp")
meuse <- sf::st_as_sf(meuse, coords = c("x", "y"),
crs = 28992, agr = "constant")
nni(meuse)
}
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