|
|
| import numpy as np
|
| from typing import Any, List, Tuple, Union
|
| import torch
|
| from torch.nn import functional as F
|
|
|
|
|
| class Keypoints:
|
| """
|
| Stores keypoint **annotation** data. GT Instances have a `gt_keypoints` property
|
| containing the x,y location and visibility flag of each keypoint. This tensor has shape
|
| (N, K, 3) where N is the number of instances and K is the number of keypoints per instance.
|
|
|
| The visibility flag follows the COCO format and must be one of three integers:
|
|
|
| * v=0: not labeled (in which case x=y=0)
|
| * v=1: labeled but not visible
|
| * v=2: labeled and visible
|
| """
|
|
|
| def __init__(self, keypoints: Union[torch.Tensor, np.ndarray, List[List[float]]]):
|
| """
|
| Arguments:
|
| keypoints: A Tensor, numpy array, or list of the x, y, and visibility of each keypoint.
|
| The shape should be (N, K, 3) where N is the number of
|
| instances, and K is the number of keypoints per instance.
|
| """
|
| device = keypoints.device if isinstance(keypoints, torch.Tensor) else torch.device("cpu")
|
| keypoints = torch.as_tensor(keypoints, dtype=torch.float32, device=device)
|
| assert keypoints.dim() == 3 and keypoints.shape[2] == 3, keypoints.shape
|
| self.tensor = keypoints
|
|
|
| def __len__(self) -> int:
|
| return self.tensor.size(0)
|
|
|
| def to(self, *args: Any, **kwargs: Any) -> "Keypoints":
|
| return type(self)(self.tensor.to(*args, **kwargs))
|
|
|
| @property
|
| def device(self) -> torch.device:
|
| return self.tensor.device
|
|
|
| def to_heatmap(self, boxes: torch.Tensor, heatmap_size: int) -> torch.Tensor:
|
| """
|
| Convert keypoint annotations to a heatmap of one-hot labels for training,
|
| as described in :paper:`Mask R-CNN`.
|
|
|
| Arguments:
|
| boxes: Nx4 tensor, the boxes to draw the keypoints to
|
|
|
| Returns:
|
| heatmaps:
|
| A tensor of shape (N, K), each element is integer spatial label
|
| in the range [0, heatmap_size**2 - 1] for each keypoint in the input.
|
| valid:
|
| A tensor of shape (N, K) containing whether each keypoint is in the roi or not.
|
| """
|
| return _keypoints_to_heatmap(self.tensor, boxes, heatmap_size)
|
|
|
| def __getitem__(self, item: Union[int, slice, torch.BoolTensor]) -> "Keypoints":
|
| """
|
| Create a new `Keypoints` by indexing on this `Keypoints`.
|
|
|
| The following usage are allowed:
|
|
|
| 1. `new_kpts = kpts[3]`: return a `Keypoints` which contains only one instance.
|
| 2. `new_kpts = kpts[2:10]`: return a slice of key points.
|
| 3. `new_kpts = kpts[vector]`, where vector is a torch.ByteTensor
|
| with `length = len(kpts)`. Nonzero elements in the vector will be selected.
|
|
|
| Note that the returned Keypoints might share storage with this Keypoints,
|
| subject to Pytorch's indexing semantics.
|
| """
|
| if isinstance(item, int):
|
| return Keypoints([self.tensor[item]])
|
| return Keypoints(self.tensor[item])
|
|
|
| def __repr__(self) -> str:
|
| s = self.__class__.__name__ + "("
|
| s += "num_instances={})".format(len(self.tensor))
|
| return s
|
|
|
| @staticmethod
|
| def cat(keypoints_list: List["Keypoints"]) -> "Keypoints":
|
| """
|
| Concatenates a list of Keypoints into a single Keypoints
|
|
|
| Arguments:
|
| keypoints_list (list[Keypoints])
|
|
|
| Returns:
|
| Keypoints: the concatenated Keypoints
|
| """
|
| assert isinstance(keypoints_list, (list, tuple))
|
| assert len(keypoints_list) > 0
|
| assert all(isinstance(keypoints, Keypoints) for keypoints in keypoints_list)
|
|
|
| cat_kpts = type(keypoints_list[0])(
|
| torch.cat([kpts.tensor for kpts in keypoints_list], dim=0)
|
| )
|
| return cat_kpts
|
|
|
|
|
|
|
| def _keypoints_to_heatmap(
|
| keypoints: torch.Tensor, rois: torch.Tensor, heatmap_size: int
|
| ) -> Tuple[torch.Tensor, torch.Tensor]:
|
| """
|
| Encode keypoint locations into a target heatmap for use in SoftmaxWithLoss across space.
|
|
|
| Maps keypoints from the half-open interval [x1, x2) on continuous image coordinates to the
|
| closed interval [0, heatmap_size - 1] on discrete image coordinates. We use the
|
| continuous-discrete conversion from Heckbert 1990 ("What is the coordinate of a pixel?"):
|
| d = floor(c) and c = d + 0.5, where d is a discrete coordinate and c is a continuous coordinate.
|
|
|
| Arguments:
|
| keypoints: tensor of keypoint locations in of shape (N, K, 3).
|
| rois: Nx4 tensor of rois in xyxy format
|
| heatmap_size: integer side length of square heatmap.
|
|
|
| Returns:
|
| heatmaps: A tensor of shape (N, K) containing an integer spatial label
|
| in the range [0, heatmap_size**2 - 1] for each keypoint in the input.
|
| valid: A tensor of shape (N, K) containing whether each keypoint is in
|
| the roi or not.
|
| """
|
|
|
| if rois.numel() == 0:
|
| return rois.new().long(), rois.new().long()
|
| offset_x = rois[:, 0]
|
| offset_y = rois[:, 1]
|
| scale_x = heatmap_size / (rois[:, 2] - rois[:, 0])
|
| scale_y = heatmap_size / (rois[:, 3] - rois[:, 1])
|
|
|
| offset_x = offset_x[:, None]
|
| offset_y = offset_y[:, None]
|
| scale_x = scale_x[:, None]
|
| scale_y = scale_y[:, None]
|
|
|
| x = keypoints[..., 0]
|
| y = keypoints[..., 1]
|
|
|
| x_boundary_inds = x == rois[:, 2][:, None]
|
| y_boundary_inds = y == rois[:, 3][:, None]
|
|
|
| x = (x - offset_x) * scale_x
|
| x = x.floor().long()
|
| y = (y - offset_y) * scale_y
|
| y = y.floor().long()
|
|
|
| x[x_boundary_inds] = heatmap_size - 1
|
| y[y_boundary_inds] = heatmap_size - 1
|
|
|
| valid_loc = (x >= 0) & (y >= 0) & (x < heatmap_size) & (y < heatmap_size)
|
| vis = keypoints[..., 2] > 0
|
| valid = (valid_loc & vis).long()
|
|
|
| lin_ind = y * heatmap_size + x
|
| heatmaps = lin_ind * valid
|
|
|
| return heatmaps, valid
|
|
|
|
|
| @torch.jit.script_if_tracing
|
| def heatmaps_to_keypoints(maps: torch.Tensor, rois: torch.Tensor) -> torch.Tensor:
|
| """
|
| Extract predicted keypoint locations from heatmaps.
|
|
|
| Args:
|
| maps (Tensor): (#ROIs, #keypoints, POOL_H, POOL_W). The predicted heatmap of logits for
|
| each ROI and each keypoint.
|
| rois (Tensor): (#ROIs, 4). The box of each ROI.
|
|
|
| Returns:
|
| Tensor of shape (#ROIs, #keypoints, 4) with the last dimension corresponding to
|
| (x, y, logit, score) for each keypoint.
|
|
|
| When converting discrete pixel indices in an NxN image to a continuous keypoint coordinate,
|
| we maintain consistency with :meth:`Keypoints.to_heatmap` by using the conversion from
|
| Heckbert 1990: c = d + 0.5, where d is a discrete coordinate and c is a continuous coordinate.
|
| """
|
|
|
| offset_x = rois[:, 0]
|
| offset_y = rois[:, 1]
|
|
|
| widths = (rois[:, 2] - rois[:, 0]).clamp(min=1)
|
| heights = (rois[:, 3] - rois[:, 1]).clamp(min=1)
|
| widths_ceil = widths.ceil()
|
| heights_ceil = heights.ceil()
|
|
|
| num_rois, num_keypoints = maps.shape[:2]
|
| xy_preds = maps.new_zeros(rois.shape[0], num_keypoints, 4)
|
|
|
| width_corrections = widths / widths_ceil
|
| height_corrections = heights / heights_ceil
|
|
|
| keypoints_idx = torch.arange(num_keypoints, device=maps.device)
|
|
|
| for i in range(num_rois):
|
| outsize = (int(heights_ceil[i]), int(widths_ceil[i]))
|
| roi_map = F.interpolate(maps[[i]], size=outsize, mode="bicubic", align_corners=False)
|
|
|
|
|
|
|
| roi_map = roi_map.reshape(roi_map.shape[1:])
|
|
|
|
|
| max_score, _ = roi_map.view(num_keypoints, -1).max(1)
|
| max_score = max_score.view(num_keypoints, 1, 1)
|
| tmp_full_resolution = (roi_map - max_score).exp_()
|
| tmp_pool_resolution = (maps[i] - max_score).exp_()
|
|
|
|
|
| roi_map_scores = tmp_full_resolution / tmp_pool_resolution.sum((1, 2), keepdim=True)
|
|
|
| w = roi_map.shape[2]
|
| pos = roi_map.view(num_keypoints, -1).argmax(1)
|
|
|
| x_int = pos % w
|
| y_int = (pos - x_int) // w
|
|
|
| assert (
|
| roi_map_scores[keypoints_idx, y_int, x_int]
|
| == roi_map_scores.view(num_keypoints, -1).max(1)[0]
|
| ).all()
|
|
|
| x = (x_int.float() + 0.5) * width_corrections[i]
|
| y = (y_int.float() + 0.5) * height_corrections[i]
|
|
|
| xy_preds[i, :, 0] = x + offset_x[i]
|
| xy_preds[i, :, 1] = y + offset_y[i]
|
| xy_preds[i, :, 2] = roi_map[keypoints_idx, y_int, x_int]
|
| xy_preds[i, :, 3] = roi_map_scores[keypoints_idx, y_int, x_int]
|
|
|
| return xy_preds
|
|
|