get or set the geotransform, or rotation matrix
st_geotransform(x, ...) st_geotransform(x) <- value ## S3 replacement method for class 'stars' st_geotransform(x) <- value
x
: object of class stars or dimensions...
: ignoredvalue
: length 6 numeric vector, or 2 x 2 (scaled) rotation matrix# using the "classical" rotation matrix, see https://en.wikipedia.org/wiki/Rotation_matrix : rot = function(theta, dxdy = c(1., -1.)) { th = theta / 180 * pi matrix(c(cos(th), sin(th), -sin(th), cos(th)), 2, 2) %*% matrix(c(dxdy[2], 0, 0, dxdy[1]), 2, 2) } l = st_downsample(st_as_stars(L7_ETMs), 9) # save time in plotting st_geotransform(l) = rot(20, c(28.5, 28.5)) # clockwise, 20 degrees, scale by cell size plot(l[,,,1]) m = rot(20, c(1, 2)) g = expand.grid(x = 0:4, y = 0:4) plot(g[1:2], asp = 1) text(g[,1], g[,2], labels = seq_along(g[,1]), pos = 4) g = t(m %*% t(as.matrix(g))) points(g, col = 'red') text(g[,1], g[,2], labels = seq_along(g[,1]), pos = 4, col = 'red') m = matrix(1:20, 4) s0 = st_as_stars(m) s = s0 # dy > 0, clockwise rotation: st_geotransform(s) = rot(10, c(1,1)) plot(s0, reset = FALSE) plot(s, add = TRUE) # dy < 0, counter clockwise rotation, + expansion in x-direction: layout(1) s0 = st_as_stars(st_bbox(s0), dx = 1) s0$values = 1:20 s0 plot(s0, reset = FALSE) s = s0 st_geotransform(s) = rot(10, c(2,1)) plot(s, add = TRUE)
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