discs(centres, radii = marks(centres)/2, ..., separate = FALSE, mask = FALSE, trim = TRUE, delta = NULL, npoly=NULL)
X
are
diameters.)
as.mask
to determine
the pixel resolution, if mask=TRUE
.
TRUE
, the result is a list
containing each disc as a separate entry.
If FALSE
(the default), the result is a window
obtained by forming the union of the discs.
TRUE
, the result is a binary mask window.
If FALSE
, the result is a polygonal window.
Applies only when separate=FALSE
.
centres
.
Applies only when separate=FALSE
.
disc
to determine the
tolerance for the polygonal approximation of each disc.
Applies only when mask=FALSE
.
Incompatible with npoly
.
disc
to determine the
number of edges in the polygonal approximation of each disc.
Applies only when mask=FALSE
.
Incompatible with delta
.
separate=FALSE
, a window (object of class "owin"
).If separate=TRUE
, a list of windows.
X
in which the marks represent the sizes of objects.
The result is a spatial region representing the space occupied by
the objects.
If the marks of X
represent the diameters of circular objects,
then the result of discs(X)
is a spatial region constructed by taking discs, of the specified
diameters, centred at the points of X
, and forming the union
of these discs. If the marks of X
represent the areas of
objects, one could take discs(X, sqrt(marks(X)/pi))
to produce discs of equivalent area. A fast algorithm is used to compute the result as a binary mask, when
mask=TRUE
. This option is recommended unless polygons are
really necessary.
If mask=FALSE
, the discs will be constructed as polygons
by the function disc
. To avoid computational problems,
by default, the discs will all be constructed using
the same physical tolerance value delta
passed to disc
. The default is such that the smallest
disc will be approximated by a 16-sided polygon.
(The argument npoly
should not normally be used, to avoid
computational problems arising with small radii.)
disc
,
union.owin
plot(discs(anemones, mask=TRUE, eps=0.5))
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