affine.lpp | R Documentation |
Apply geometrical transformations to a point pattern on a linear network.
## S3 method for class 'lpp'
affine(X, mat=diag(c(1,1)), vec=c(0,0), ...)
## S3 method for class 'lpp'
shift(X, vec=c(0,0), ..., origin=NULL)
## S3 method for class 'lpp'
rotate(X, angle=pi/2, ..., centre=NULL)
## S3 method for class 'lpp'
scalardilate(X, f, ...)
## S3 method for class 'lpp'
rescale(X, s, unitname)
X |
Point pattern on a linear network (object of class |
mat |
Matrix representing a linear transformation. |
vec |
Vector of length 2 representing a translation. |
angle |
Rotation angle in radians. |
f |
Scalar dilation factor. |
s |
Unit conversion factor: the new units are |
... |
Arguments passed to other methods. |
origin |
Character string determining a location
that will be shifted to the origin. Options are
|
centre |
Centre of rotation.
Either a vector of length 2, or a character string
(partially matched to |
unitname |
Optional. New name for the unit of length.
A value acceptable to the function |
These functions are methods for the generic functions
affine
,
shift
,
rotate
,
rescale
and
scalardilate
applicable to objects of class "lpp"
.
All of these functions
perform geometrical transformations on the object X
,
except for rescale
, which simply rescales the units of length.
Another point pattern on a linear network (object of class
"lpp"
)
representing the
result of applying the geometrical transformation.
and \rolf
lpp
.
Generic functions
affine
,
shift
,
rotate
,
scalardilate
,
rescale
.
X <- rpoislpp(2, simplenet)
U <- rotate(X, pi)
V <- shift(X, c(0.1, 0.2))
stretch <- diag(c(2,3))
Y <- affine(X, mat=stretch)
shear <- matrix(c(1,0,0.6,1),ncol=2, nrow=2)
Z <- affine(X, mat=shear, vec=c(0, 1))
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