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import logging |
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import numpy as np |
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import trimesh |
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from lib.utils.libkdtree import KDTree |
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from lib.utils.libmesh import check_mesh_contains |
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from lib.common import compute_iou, get_nearest_neighbors_indices_batch |
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from lib.utils.io import load_pointcloud, load_mesh |
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EMPTY_PCL_DICT = { |
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'completeness': np.sqrt(3), |
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'accuracy': np.sqrt(3), |
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'completeness2': 3, |
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'accuracy2': 3, |
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'chamfer': 6, |
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} |
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EMPTY_PCL_DICT_NORMALS = { |
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'normals completeness': -1., |
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'normals accuracy': -1., |
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'normals': -1., |
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} |
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logger = logging.getLogger(__name__) |
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class MeshEvaluator(object): |
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''' Mesh evaluation class. |
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It handles the mesh evaluation process. |
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Args: |
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n_points (int): number of points to be used for evaluation |
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''' |
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def __init__(self, n_points=100000): |
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self.n_points = n_points |
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def eval_mesh(self, mesh, pointcloud_tgt, normals_tgt, |
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points_iou, occ_tgt): |
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''' Evaluates a mesh. |
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Args: |
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mesh (trimesh): mesh which should be evaluated |
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pointcloud_tgt (numpy array): target point cloud |
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normals_tgt (numpy array): target normals |
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points_iou (numpy_array): points tensor for IoU evaluation |
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occ_tgt (numpy_array): GT occupancy values for IoU points |
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''' |
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if len(mesh.vertices) != 0 and len(mesh.faces) != 0: |
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pointcloud, idx = mesh.sample(self.n_points, return_index=True) |
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pointcloud = pointcloud.astype(np.float32) |
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normals = mesh.face_normals[idx] |
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else: |
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pointcloud = np.empty((0, 3)) |
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normals = np.empty((0, 3)) |
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out_dict = self.eval_pointcloud( |
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pointcloud, pointcloud_tgt, normals, normals_tgt) |
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if len(mesh.vertices) != 0 and len(mesh.faces) != 0: |
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occ = check_mesh_contains(mesh, points_iou) |
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out_dict['iou'] = compute_iou(occ, occ_tgt) |
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else: |
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out_dict['iou'] = 0. |
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return out_dict |
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def eval_pointcloud(self, pointcloud, pointcloud_tgt, |
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normals=None, normals_tgt=None): |
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''' Evaluates a point cloud. |
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Args: |
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pointcloud (numpy array): predicted point cloud |
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pointcloud_tgt (numpy array): target point cloud |
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normals (numpy array): predicted normals |
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normals_tgt (numpy array): target normals |
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''' |
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if pointcloud.shape[0] == 0: |
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logger.warn('Empty pointcloud / mesh detected!') |
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out_dict = EMPTY_PCL_DICT.copy() |
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if normals is not None and normals_tgt is not None: |
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out_dict.update(EMPTY_PCL_DICT_NORMALS) |
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return out_dict |
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pointcloud = np.asarray(pointcloud) |
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pointcloud_tgt = np.asarray(pointcloud_tgt) |
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completeness, completeness_normals = distance_p2p( |
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pointcloud_tgt, normals_tgt, pointcloud, normals |
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) |
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completeness2 = completeness**2 |
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completeness = completeness.mean() |
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completeness2 = completeness2.mean() |
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completeness_normals = completeness_normals.mean() |
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accuracy, accuracy_normals = distance_p2p( |
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pointcloud, normals, pointcloud_tgt, normals_tgt |
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) |
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accuracy2 = accuracy**2 |
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accuracy = accuracy.mean() |
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accuracy2 = accuracy2.mean() |
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accuracy_normals = accuracy_normals.mean() |
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chamfer = completeness2 + accuracy2 |
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normals_correctness = ( |
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0.5 * completeness_normals + 0.5 * accuracy_normals |
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) |
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out_dict = { |
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'completeness': completeness, |
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'accuracy': accuracy, |
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'normals completeness': completeness_normals, |
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'normals accuracy': accuracy_normals, |
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'normals': normals_correctness, |
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'completeness2': completeness2, |
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'accuracy2': accuracy2, |
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'chamfer': chamfer, |
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} |
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return out_dict |
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def eval_correspondences_NN(self, vertices, pcl_inp, n_pts=10000): |
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''' Evaluates correspondences with nearest neighbor algorithm. |
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The vertices of time time 0 are taken, and then the predictions for |
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later time steps are the NNs for these vertices in the later point |
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clouds. |
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Args: |
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vertices (numpy array): vertices of size L x N_v x 3 |
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pcl_inp (numpy array): random point clouds of size L x N_pcl x 3 |
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n_pts (int): how many points should be used from the point clouds |
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''' |
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n_t, n_pt = pcl_inp.shape[:2] |
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v = np.expand_dims(vertices[0], axis=0) |
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eval_dict = {} |
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for i in range(n_t): |
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pcl = pcl_inp[i, np.random.randint(n_pt, size=(n_pts)), :] |
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ind, _ = get_nearest_neighbors_indices_batch( |
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v, np.expand_dims(pcl, axis=0))[0] |
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pred_v = pcl[ind] |
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l2_loss = np.mean(np.linalg.norm( |
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pred_v - vertices[i], axis=-1)).item() |
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eval_dict['l2 %d (mesh)' % i] = l2_loss |
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return eval_dict |
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def eval_correspondences_mesh(self, mesh_files, pcl_tgt, |
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project_to_final_mesh=False): |
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''' Calculates correspondence score for meshes. |
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Args: |
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mesh_files (list): list of mesh files |
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pcl_tgt (list): list of target point clouds |
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project_to_final_mesh (bool): whether to project predictions to |
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GT mesh by finding its NN in the target point cloud |
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''' |
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mesh_t0 = load_mesh(mesh_files[0]) |
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mesh_pts_t0 = mesh_t0.vertices |
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mesh_pts_t0 = np.expand_dims(mesh_pts_t0.astype(np.float32), axis=0) |
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ind, _ = get_nearest_neighbors_indices_batch( |
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mesh_pts_t0, np.expand_dims(pcl_tgt[0], axis=0)) |
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ind = ind[0].astype(int) |
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eval_dict = {} |
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for i in range(len(pcl_tgt)): |
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v_t = load_mesh(mesh_files[i]).vertices |
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pc_nn_t = pcl_tgt[i][ind] |
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if project_to_final_mesh and i == (len(pcl_tgt)-1): |
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ind2, _ = get_nearest_neighbors_indices_batch( |
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np.expand_dims(v_t, axis=0).astype(np.float32), |
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np.expand_dims(pcl_tgt[i], axis=0)) |
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v_t = pcl_tgt[i][ind2[0]] |
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l2_loss = np.mean(np.linalg.norm(v_t - pc_nn_t, axis=-1)).item() |
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eval_dict['l2 %d (mesh)' % i] = l2_loss |
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return eval_dict |
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def eval_correspondences_pointcloud(self, pcl_pred_files, pcl_tgt): |
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''' Calculates correspondence score for point clouds. |
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Args: |
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pcl_pred_files (list): list of point cloud prediction files |
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pcl_tgt (list): list of target point clouds |
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''' |
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pc_t0 = np.expand_dims(load_pointcloud(pcl_pred_files[0]), axis=0) |
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ind, _ = get_nearest_neighbors_indices_batch( |
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pc_t0, np.expand_dims(pcl_tgt[0], axis=0)) |
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ind = ind[0] |
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eval_dict = {} |
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for i in range(len(pcl_tgt)): |
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pc_t = load_pointcloud(pcl_pred_files[i]) |
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pc_nn_t = pcl_tgt[i][ind] |
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l2_loss = np.mean(np.linalg.norm(pc_t - pc_nn_t, axis=-1)).item() |
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eval_dict['l2 %d (pcl)' % i] = l2_loss |
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return eval_dict |
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def distance_p2p(points_src, normals_src, points_tgt, normals_tgt): |
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''' Computes minimal distances of each point in points_src to points_tgt. |
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Args: |
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points_src (numpy array): source points |
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normals_src (numpy array): source normals |
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points_tgt (numpy array): target points |
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normals_tgt (numpy array): target normals |
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''' |
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kdtree = KDTree(points_tgt) |
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dist, idx = kdtree.query(points_src) |
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if normals_src is not None and normals_tgt is not None: |
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normals_src = \ |
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normals_src / np.linalg.norm(normals_src, axis=-1, keepdims=True) |
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normals_tgt = \ |
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normals_tgt / np.linalg.norm(normals_tgt, axis=-1, keepdims=True) |
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normals_dot_product = (normals_tgt[idx] * normals_src).sum(axis=-1) |
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normals_dot_product = np.abs(normals_dot_product) |
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else: |
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normals_dot_product = np.array( |
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[np.nan] * points_src.shape[0], dtype=np.float32) |
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return dist, normals_dot_product |
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def distance_p2m(points, mesh): |
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''' Compute minimal distances of each point in points to mesh. |
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Args: |
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points (numpy array): points array |
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mesh (trimesh): mesh |
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''' |
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_, dist, _ = trimesh.proximity.closest_point(mesh, points) |
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return dist |
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