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6D Rotation Representation For Unconstrained Head Pose Estimation (2202.12555v2)

Published 25 Feb 2022 in cs.CV, cs.AI, cs.LG, and cs.RO

Abstract: In this paper, we present a method for unconstrained end-to-end head pose estimation. We address the problem of ambiguous rotation labels by introducing the rotation matrix formalism for our ground truth data and propose a continuous 6D rotation matrix representation for efficient and robust direct regression. This way, our method can learn the full rotation appearance which is contrary to previous approaches that restrict the pose prediction to a narrow-angle for satisfactory results. In addition, we propose a geodesic distance-based loss to penalize our network with respect to the SO(3) manifold geometry. Experiments on the public AFLW2000 and BIWI datasets demonstrate that our proposed method significantly outperforms other state-of-the-art methods by up to 20\%. We open-source our training and testing code along with our pre-trained models: https://github.com/thohemp/6DRepNet.

6D Rotation Representation for Unconstrained Head Pose Estimation

The paper "6D Rotation Representation for Unconstrained Head Pose Estimation" presents a novel methodology for head pose estimation using a continuous 6D rotation representation. The authors aim to address the limitations of existing methods that often restrict prediction within narrow angles and suffer from ambiguous rotation labels.

Methodological Contributions

The core contribution of this research is the introduction of a continuous 6D rotation matrix representation. This approach mitigates the ambiguities associated with Euler angles and quaternions, enhancing the neural network's ability to learn full rotation appearances. By utilizing the rotation matrix formalism, the proposed method avoids the problematic discretization of rotation spaces into classification bins, thus maintaining the full scope of rotation without information loss.

Further, the authors introduce a geodesic distance-based loss function. This loss function is suited to the SO(3) manifold geometry, providing more accurate penalization compared to the conventional mean squared error (MSE) loss. This innovation is critical for ensuring that the model respects the intrinsic geometric properties of rotations during training.

Experimental Results

The methodology was evaluated on the AFLW2000 and BIWI datasets, demonstrating a significant improvement over existing state-of-the-art techniques, with up to a 20% performance increase. The results underscore the model's robustness and balance across all rotation angles, unlike earlier approaches that exhibit variances in predictive accuracy across different axes.

The authors employed RepVGG as the backbone for their network, chosen for its balance between accuracy and computational efficiency. They confirm that the geodesic loss enhances predictive performance over the traditional l2-norm, thereby validating their hypothesis regarding loss function suitability.

Implications and Future Directions

The implications of this work are both practical and theoretical. Practically, the research offers a more effective approach for applications in augmented reality, human-robot interaction, and driver assistance. Theoretically, it challenges existing conventions in head pose estimation by demonstrating the advantages of using a matrix-based representation in deep learning contexts.

Future research could explore datasets with more comprehensive rotation coverage to further leverage the methodological advancements offered by the 6D rotation representation. Additionally, exploration into the versatility of the proposed network across other rotation and orientation prediction problems could yield intriguing results.

Overall, this paper provides a substantial refinement to the tools available for head pose estimation, proposing a method that enhances accuracy, interprets rotational geometry accurately, and simplifies the network architecture.

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Authors (3)
  1. Thorsten Hempel (8 papers)
  2. Ahmed A. Abdelrahman (4 papers)
  3. Ayoub Al-Hamadi (8 papers)
Citations (83)
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