Random Points on a Linear Network
Generates n independent random points on a linear network with a specified probability density.
rlpp(n, f, ..., nsim=1, drop=TRUE)
| n | Number of random points to generate. A nonnegative integer giving the number of points, or an integer vector giving the numbers of points of each type. | 
| f | Probability density (not necessarily normalised).
A pixel image on a linear network (object of class  | 
| ... | Additional arguments passed to  | 
| nsim | Number of simulated realisations to generate. | 
| drop | Logical value indicating what to do when  | 
The linear network L, on which the points will be generated,
is determined by the argument f.
If f is a function, it is converted to a pixel image
on the linear network, using any additional function arguments
....
If n is a single integer and f is a function or pixel image,
then independent random points are generated on L with
probability density proportional to f.
If n is an integer vector and f is a list of functions
or pixel images, where n and f have the same length,
then independent random points of several types are generated on
L, with n[i] points of type i having probability
density proportional to f[[i]].
If nsim = 1 and drop=TRUE,
a point pattern on the linear network,
i.e.\ an object of class "lpp".
Otherwise, a list of such point patterns.
Adrian Baddeley Adrian.Baddeley@curtin.edu.au
g <- function(x, y, seg, tp) { exp(x + 3*y) }
  f <- linfun(g, simplenet)
  rlpp(20, f)
  plot(rlpp(20, f, nsim=3))Please choose more modern alternatives, such as Google Chrome or Mozilla Firefox.