示例#1
0
 def show_calibration_3d(self):
     print 'Camera calibration'
     print self.camera_mat, self.dist_coef
     print 'Laser pose'
     print self.profile.pose
     print 'Laser homography'
     print self.profile.homography
     print 'Laser transformation'
     print self.profile.trans
     mplot3d = MPlot3D(scale=0.005)
     for k, img in enumerate(self.images):
         grid, pattern_pose = self.grids[k], self.pattern_poses[k]
         if grid is not None:
             profile3d, profile2d = self.get_chessboard_laser(
                 img, grid, pattern_pose)
             if len(profile2d) > 0:
                 line, inliers = self.find_best_line2d(profile2d)
                 #mplot3d.draw_frame(pattern_pose)
                 mplot3d.draw_points(profile3d[inliers], color=(1, 1, 1))
                 mplot3d.draw_points(fit.apply_transformation(
                     self.profile.trans, profile2d[inliers]),
                                     color=(1, 0, 0))
                 mplot3d.draw_points(self.profile.profile_to_points3d(
                     profile2d[inliers], self.profile.homography,
                     self.profile.pose),
                                     color=(0, 0, 1))
     plane, inliers = self.find_best_plane(self.profiles3d)
     mplot3d.draw_plane(plane, self.profiles3d[inliers])
     plane_pose = fit.get_plane_pose(plane)
     points3d = calc.transform_points2d(self.targets, plane_pose)
     mplot3d.draw_points(points3d, color=(1, 1, 1))
     #mplot3d.draw_points(self.profiles3d, color=(1, 1, 0))
     # Draws camera and laser poses
     mplot3d.draw_frame(self.profile.pose, label='laser')
     mplot3d.draw_camera(self.camera_pose, color=(0.8, 0.8, 0.8))
     mplot3d.show()
示例#2
0
 def find_plane_transformation(self, plane_pose):
     """Finds the homography transformation for a plane pose."""
     points3d = calc.transform_points2d(self.targets, self.camera_pose)
     points2d = self.project_3d_points(points3d, plane_pose)
     homography = find_homography(points2d, self.targets)
     return homography