Rework interpolation for extruded polygon to fix lots of issues

lethe/LATEST
Jan Petykiewicz 4 years ago
parent d4b0177386
commit 43936d1415

@ -107,7 +107,8 @@ def draw_polygons(self,
# ## Generate weighing function # ## Generate weighing function
def to_3d(vector: List or numpy.ndarray, val: float=0.0): def to_3d(vector: List or numpy.ndarray, val: float=0.0):
return numpy.insert(vector, surface_normal, (val,)) v_2d = numpy.array(vector, dtype=float)
return numpy.insert(v_2d, surface_normal, (val,))
w_xy = zeros((bdi_max - bdi_min + 1)[surface].astype(int)) w_xy = zeros((bdi_max - bdi_min + 1)[surface].astype(int))
@ -143,23 +144,32 @@ def draw_polygons(self,
w_z = numpy.zeros(((bdi_max - bdi_min + 1)[surface_normal], )) w_z = numpy.zeros(((bdi_max - bdi_min + 1)[surface_normal], ))
def get_zi(offset): def get_zi(offset):
pos_3d = to_3d([0, 0], center[surface_normal] + offset) edges = self.shifted_exyz(i)[surface_normal]
grid_coords = self.pos2ind(pos_3d, i, check_bounds=False, round_ind=False) point = center[surface_normal] + offset
w_coord_fp = ((grid_coords - bdi_min)[surface_normal] + 0.5).clip(0) grid_coord = numpy.digitize(point, edges) - 1
w_coord = floor(w_coord_fp).astype(int) w_coord = grid_coord - bdi_min[surface_normal]
return w_coord_fp, w_coord
zi_top_fp, zi_top = get_zi(+thickness / 2.0) if grid_coord < 0:
zi_bot_fp, zi_bot = get_zi(-thickness / 2.0) w_coord = 0
f = 0
elif grid_coord >= w_z.size:
w_coord = w_z.size - 1
f = 1
else:
dz = self.shifted_dxyz(i)[surface_normal][grid_coord]
f = (point - edges[grid_coord]) / dz
return f, w_coord
w_z[zi_bot:zi_top + 1] = 1 zi_top_f, zi_top = get_zi(+thickness / 2.0)
zi_bot_f, zi_bot = get_zi(-thickness / 2.0)
if zi_top_fp != zi_top < self.shape[surface_normal]: w_z[zi_bot + 1:zi_top] = 1
f = zi_top_fp - zi_top
w_z[zi_top] = f if zi_bot < zi_top:
if zi_bot_fp != zi_bot > -1: w_z[zi_top] = zi_top_f
f = zi_bot_fp - zi_bot w_z[zi_bot] = 1 - zi_bot_f
w_z[zi_bot] = 1 - f else:
w_z[zi_bot] = zi_top_f - zi_bot_f
# 3) Generate total weight function # 3) Generate total weight function
w = (w_xy[:, :, newaxis] * w_z).transpose(numpy.insert([0, 1], surface_normal, (2,))) w = (w_xy[:, :, newaxis] * w_z).transpose(numpy.insert([0, 1], surface_normal, (2,)))

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