distfun.lpp | R Documentation |
Compute the distance function of a point pattern on a linear network.
## S3 method for class 'lpp'
distfun(X, ..., k=1)
X |
A point pattern on a linear network
(object of class |
k |
An integer. The distance to the |
... |
Extra arguments are ignored. |
On a linear network L
, the “geodesic distance function”
of a set of points A
in L
is the
mathematical function f
such that, for any
location s
on L
,
the function value f(s)
is the shortest-path distance from s
to A
.
The command distfun.lpp
is a method for the generic command
distfun
for the class "lpp"
of point patterns on a linear network.
If X
is a point pattern on a linear network,
f <- distfun(X)
returns a function
in the R language that represents the
distance function of X
. Evaluating the function f
in the form v <- f(x,y)
, where x
and y
are any numeric vectors of equal length containing coordinates of
spatial locations, yields the values of the distance function at these
locations. More efficiently f
can be called in the form
v <- f(x, y, seg, tp)
where seg
and tp
are the local
coordinates on the network. It can also be called as
v <- f(x)
where x
is a point pattern on the same linear
network.
The function f
obtained from f <- distfun(X)
also belongs to the class "linfun"
.
It can be printed and plotted immediately as shown in the Examples.
It can be
converted to a pixel image using as.linim
.
A function
with arguments x,y
and optional
arguments seg,tp
.
It also belongs to the class "linfun"
which has methods
for plot
, print
etc.
.
linfun
,
methods.linfun
.
To identify which point is the nearest neighbour, see
nnfun.lpp
.
X <- runiflpp(3, simplenet)
f <- distfun(X)
f
plot(f)
# using a distfun as a covariate in a point process model:
Y <- runiflpp(4, simplenet)
fit <- lppm(Y ~D, covariates=list(D=f))
f(Y)
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