Given two point patterns X and Y on the same linear
  network, this function finds, for each point of X, 
  the nearest point of Y, measuring distance by the shortest path
  in the network. The distance between these points
  is also computed.
The return value is a data frame, with rows corresponding to
  the points of X.  The first column gives the nearest neighbour
  distances (i.e. the ith entry is the distance 
  from the ith point of X to the nearest element of
  Y). The second column gives the indices of the nearest
  neighbours (i.e.\ the ith entry is the index of
  the nearest element in Y.)
  If what="dist" then only the vector of distances is returned.
  If what="which" then only the vector of indices is returned.
Note that this function is not symmetric in X and Y.
  To find the nearest neighbour in X of each point in Y,
  use nncross(Y,X).
The arguments iX and iY are used when
  the two point patterns X and Y have some points in
  common.  In this situation nncross(X, Y) would return some zero
  distances. To avoid this, attach a unique integer identifier to
  each point, such that two points are identical if their
  identifying numbers are equal. Let iX be the vector of
  identifier values for the points in X, and iY
  the vector of identifiers for points in Y. Then the code
  will only compare two points if they have different values of the
  identifier. See the Examples.
The kth nearest neighbour may be undefined, for example
  if there are fewer than k+1 points in the dataset, or if
  the linear network is not connected.
  In this case, the kth nearest neighbour distance is infinite.