Kres | R Documentation |
Given a point process model fitted to a point pattern dataset, this function computes the residual K function, which serves as a diagnostic for goodness-of-fit of the model.
Kres(object, ...)
object |
Object to be analysed.
Either a fitted point process model (object of class |
... |
Arguments passed to |
This command provides a diagnostic for the goodness-of-fit of a point process model fitted to a point pattern dataset. It computes a residual version of the K function of the dataset, which should be approximately zero if the model is a good fit to the data.
In normal use, object
is a fitted point process model
or a point pattern. Then Kres
first calls Kcom
to compute both the nonparametric estimate of the K function
and its model compensator. Then Kres
computes the
difference between them, which is the residual K-function.
Alternatively, object
may be a function value table
(object of class "fv"
) that was returned by
a previous call to Kcom
. Then Kres
computes the
residual from this object.
A function value table (object of class "fv"
),
essentially a data frame of function values.
There is a plot method for this class. See fv.object
.
, \ege and Jesper \Moller.
Baddeley, A., Rubak, E. and \Moller, J. (2011) Score, pseudo-score and residual diagnostics for spatial point process models. Statistical Science 26, 613–646.
Related functions:
Kcom
,
Kest
.
Alternative functions:
Gres
,
psstG
, psstA
, psst
.
Point process models: ppm
.
data(cells) fit0 <- ppm(cells, ~1) # uniform Poisson K0 <- Kres(fit0) K0 plot(K0) # isotropic-correction estimate plot(K0, ires ~ r) # uniform Poisson is clearly not correct fit1 <- ppm(cells, ~1, Strauss(0.08)) K1 <- Kres(fit1) if(interactive()) { plot(K1, ires ~ r) # fit looks approximately OK; try adjusting interaction distance plot(Kres(cells, interaction=Strauss(0.12))) } # How to make envelopes # E <- envelope(fit1, Kres, model=fit1, nsim=19) # plot(E) # For computational efficiency Kc <- Kcom(fit1) K1 <- Kres(Kc)
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