More warp implementation
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@@ -44,9 +44,8 @@ def pose_vec2mat(vec):
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Args:
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vec: 6DoF parameters in the order of tx, ty, tz, rx, ry, rz -- [B, 6]
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Returns:
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A transformation matrix -- [B, 4, 4]
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A transformation matrix -- [B, 3, 4]
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"""
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# TODO: FIXME
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batch_size, _ = vec.get_shape().as_list()
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translation = tf.slice(vec, [0, 0], [-1, 3])
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translation = tf.expand_dims(translation, -1)
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@@ -55,10 +54,7 @@ def pose_vec2mat(vec):
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rz = tf.slice(vec, [0, 5], [-1, 1])
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rot_mat = euler_to_matrix(rx, ry, rz)
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rot_mat = tf.squeeze(rot_mat, axis=[1])
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filler = tf.constant([0.0, 0.0, 0.0, 1.0], shape=[1, 1, 4])
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filler = tf.tile(filler, [batch_size, 1, 1])
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transform_mat = tf.concat([rot_mat, translation], axis=2)
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transform_mat = tf.concat([transform_mat, filler], axis=1)
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return transform_mat
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@@ -83,15 +79,6 @@ def image_coordinate(batch, height, width):
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return tf.repeat(tf.expand_dims(stacked, axis=0), batch, axis=0)
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def intrinsics_vector_to_matrix(intrinsics):
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"""
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Convert 4 element
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:param intrinsics: Tensor of shape (B, 4), intrinsics for each image
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:return: Tensor of shape (B, 4, 4), intrinsics for each batch
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"""
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pass
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def projective_inverse_warp(target_img, source_img, depth, pose, intrinsics, coordinates):
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"""
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Calculate the reprojected image from the source to the target, based on the given depth, pose and intrinsics
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@@ -109,27 +96,35 @@ def projective_inverse_warp(target_img, source_img, depth, pose, intrinsics, coo
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:param source_img: Tensor, same shape as target_img
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:param depth: Tensor, (batch, height, width, 1)
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:param pose: (batch, 6)
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:param intrinsics: (batch, 4) (fx, fy, px, py) TODO: Intrinsics per image (per source/target image)?
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:param intrinsics: (batch, 3, 3) TODO: Intrinsics per image (per source/target image)?
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:param coordinates: (batch, height, width, 3) - coordinates for the image. Pass this in so it doesn't need to be
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calculated on every warp step
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:return: The source image reprojected to the target
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"""
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# Convert pose vector (output of pose net) to pose matrix (4x4)
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pose_4x4 = pose_vec2mat(pose)
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pose_3x4 = pose_vec2mat(pose)
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# Convert intrinsics matrix (3x3) to (4x4) so it can be multiplied by the pose net
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# intrinsics_4x4 =
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# Calculate inverse of the 4x4 intrinsics matrix
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tf.linalg.inv()
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intrinsics_inverse = tf.linalg.inv(intrinsics)
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# Create grid (or array?) of homogenous coordinates
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# Create grid of homogenous coordinates
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grid_coords = image_coordinate(*depth.shape)
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# Flatten the image coords to [B, 3, height * width] so each point can be used in calculations
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grid_coords = tf.transpose(tf.reshape(grid_coords, [0, 2, 1]))
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# Get grid coordinates as array
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# TODO: Do we need to transpose?
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depth_flat = tf.transpose(tf.reshape(depth, [0, 2, 1]))
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# Do the function
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sample_coordinates = tf.matmul(tf.matmul(intrinsics, pose_3x4),
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tf.concat([depth_flat * tf.matmul(intrinsics_inverse, grid_coords),
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tf.ones(depth_flat.shape)], axis=1))
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# Normalise the x/y axes (divide by z axis)
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# Reshape back to image coordinates
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# sample from the source image using the coordinates applied by the function
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