Lee, J., Kang, T., B¨uhler, M. C., Kim, M.-J., Hwang, S., Hyung, J., Jang, H., & Choo, J. (2024). SurFhead: Affine Rig Blending for Geometrically Accurate 2D Gaussian Surfel Head Avatars. arXiv preprint arXiv:2410.11682v1.
This paper introduces SurFhead, a novel method for reconstructing high-fidelity, animatable head avatars from RGB videos, addressing the limitations of existing Gaussian primitive-based methods in capturing accurate geometry and handling complex deformations.
SurFhead leverages 2D Gaussian surfels with affine rigging, incorporating Jacobian deformation gradients for precise surface and normal transformations. It introduces Jacobian Blend Skinning (JBS) to smoothly interpolate deformations across adjacent mesh triangles, mitigating discontinuities. Additionally, SurFhead tackles the "hollow-eye" illusion by regularizing eyeball convexity and employing Anisotropic Spherical Gaussians (ASGs) for enhanced specularity.
SurFhead presents a significant advancement in dynamic head avatar reconstruction, achieving a compelling balance between photorealism and geometric accuracy. Its novel techniques for deformation handling and eyeball modeling pave the way for high-fidelity avatar creation with applications in various fields, including entertainment, virtual reality, and telepresence.
This research significantly contributes to the field of computer graphics by introducing a robust and efficient method for creating realistic and animatable head avatars from readily available RGB video data. The proposed techniques have the potential to enhance the realism and fidelity of virtual characters in various applications.
While SurFhead demonstrates impressive results, limitations remain due to the reliance on 3D Morphable Face Models (3DMFMs), which have bounded expression spaces and lack detailed representations of certain facial features like the tongue and individual hair strands. Future research could explore incorporating more expressive and detailed face models or developing hybrid approaches that combine the strengths of different representations. Additionally, optimizing the computational efficiency of polar decomposition, a key component of JBS, could further enhance the method's practicality.
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