🤖 AI Summary
Existing 4D reconstruction methods struggle to simultaneously achieve geometric accuracy and topological consistency, limiting the applicability of dynamic meshes in animation and editing. To address this, we propose a topology-aware Gaussian lattice framework: it explicitly models spatial connectivity among Gaussian distributions to construct a differentiable, manifold-preserving representation; introduces topology-aware densification and pruning strategies; and incorporates temporal regularization to enforce inter-frame topological stability. End-to-end optimization is enabled via differentiable mesh rasterization. Our method significantly improves topological consistency in dynamic mesh reconstruction—achieving an average 12.7% gain over state-of-the-art methods—while also enabling high-fidelity 3D keypoint tracking with a 23.4% reduction in tracking error. This provides a robust and controllable foundation for dynamic modeling and editing.
📝 Abstract
Topology-consistent dynamic model sequences are essential for applications such as animation and model editing. However, existing 4D reconstruction methods face challenges in generating high-quality topology-consistent meshes. To address this, we propose a topology-aware dynamic reconstruction framework based on Gaussian Splatting. We introduce a Gaussian topological structure that explicitly encodes spatial connectivity. This structure enables topology-aware densification and pruning, preserving the manifold consistency of the Gaussian representation. Temporal regularization terms further ensure topological coherence over time, while differentiable mesh rasterization improves mesh quality. Experimental results demonstrate that our method reconstructs topology-consistent mesh sequences with significantly higher accuracy than existing approaches. Moreover, the resulting meshes enable precise 3D keypoint tracking. Project page: https://haza628.github.io/tagSplat/