print " usage : tp8.py [torus,cylinder,grid,terrain] [subdivision_depth=1]"
print " example : python tp8.py torus 3"
else:
# init Viewer
viewer = Viewer("TP8 : Uniform B-spline SubSurf[" + dataname + "]",
[1200, 800])
# open the datafile
datafile = open(filename, 'r')
# read control points and u_closed, v_closed
M, u_closed, v_closed = ReadPoints(datafile)
# add wireframe : control net
viewer.add_patch(M[0, :, :], M[1, :, :], M[2, :, :], wireframe=True)
# iterative subdivision
for d in range(depth):
# M = Sub(M,u_closed,v_closed)
M = Subdivide(
M, u_closed,
v_closed) # if not algo_cc else Sub_C_C(M,u_closed,v_closed)
# u_closed : make rows periodic
if u_closed:
rows = np.append(np.arange(M.shape[1]), 0)
M = M[:, rows, :]
# v_closed : make cols periodic
if v_closed:
# get first line = number of patches
numpatch = np.fromstring(datafile.readline(), sep=' ', dtype=int)[0]
# init Viewer
viewer = Viewer("TP6 : Bezier surfaces [" + dataname + "]",
[1200, 800])
# read and compute each patch
for p in range(numpatch):
# print patch id
print(" patch", p + 1, "/", numpatch)
# read Bezier control points
Mx, My, Mz = ReadBezierMesh(datafile)
# compute surface points
Sx = BezierSurf(Mx, density)
Sy = BezierSurf(My, density)
Sz = BezierSurf(Mz, density)
# add patch to the Viewer
viewer.add_patch(Sx, Sy, Sz)
# print final message
print(" done.")
# display the viewer
viewer.render()
viewer = Viewer("TP7 : B-spline surfaces [" + dataname + "]",
[1200, 800])
# open the datafile
datafile = open(filename, 'r')
# read control points and knot sequences
M, U, V = ReadBSplineMeshWithKnots(datafile, nurbs)
# coordinate matrices
Mx = M[0, :, :]
My = M[1, :, :]
Mz = M[2, :, :]
# add wireframe : control net
viewer.add_patch(Mx, My, Mz, wireframe=True)
# NURBS weights : Multiply Mx, My, Mz by Mw
if nurbs:
Mw = M[3, :, :]
Mx = np.multiply(Mx, Mw)
My = np.multiply(My, Mw)
Mz = np.multiply(Mz, Mw)
# add control net wireframe to the viewer
viewer.add_patch(Mx, My, Mz, wireframe=True)
m = Mx.shape[0] - 1 # m+1 points in u-direction
n = Mx.shape[1] - 1 # n+1 points in v-direction
k = U.shape[0] - 1 # k+1 knots in u-direction
