Given a fitted point process model on a linear network, compute the fitted intensity or conditional intensity of the model.
# S3 method for lppm
predict(object, ...,
                       type = "trend", locations = NULL, new.coef=NULL)The fitted model. An object of class "lppm",
    see lppm.
Type of values to be computed. Either "trend",
    "cif" or "se".
Optional. Locations at which predictions should be computed. Either a data frame with two columns of coordinates, or a binary image mask.
Optional. Numeric vector of model coefficients,
    to be used instead of the fitted coefficients
    coef(object) when calculating
    the prediction.
Optional arguments passed to as.mask
    to determine the
    pixel resolution (if locations is missing).
A pixel image (object of class "linim" which inherits
  class "im") or
  a numeric vector, depending on the argument locations.
  See Details.
This function computes the fitted poin process intensity,
  fitted conditional intensity, or standard error of the fitted
  intensity, for a point process model on a linear network.
  It is a method for the generic predict
  for the class "lppm".
The argument object should be an object of class "lppm"
  (produced by lppm) representing a point process model
  on a linear network.
Predicted values are computed at the locations given by the
  argument locations. If this argument is missing,
  then predicted values are computed at a fine grid of points
  on the linear network.
If locations is missing or NULL (the default),
    the return value is a pixel image (object of class "linim"
    which inherits class "im")
    corresponding to a discretisation
    of the linear network, with numeric pixel values giving the
    predicted values at each location on the linear network.
If locations is a data frame, the result is a 
    numeric vector of predicted values at the locations specified by
    the data frame.
If locations is a binary mask, the result is a pixel image
    with predicted values computed at the pixels of the mask.
Ang, Q.W. (2010) Statistical methodology for events on a network. Master's thesis, School of Mathematics and Statistics, University of Western Australia.
Ang, Q.W., Baddeley, A. and Nair, G. (2012) Geometrically corrected second-order analysis of events on a linear network, with applications to ecology and criminology. Scandinavian Journal of Statistics 39, 591--617.
McSwiggan, G., Nair, M.G. and Baddeley, A. (2012) Fitting Poisson point process models to events on a linear network. Manuscript in preparation.
# NOT RUN {
  X <- runiflpp(12, simplenet)
  fit <- lppm(X ~ x)
  v <- predict(fit, type="trend")
  plot(v)
# }
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