π€ AI Summary
To address structural detail loss and inter-frame geometric inconsistency in dynamic 3D reconstruction, this paper proposes a temporally consistent mesh reconstruction method based on 3D Gaussian Splatting. The method introduces three key innovations: (1) a Gaussian-mesh anchoring mechanism that explicitly couples Gaussian parameters with triangular mesh vertices; (2) a cycle-consistent deformation optimization framework, which jointly optimizes Gaussian distributions across frames via deformation-space mapping and canonical-space back-projection to enforce vertex trajectory consistency; and (3) a mesh-guided Gaussian densification and pruning strategy. Evaluated on multiple dynamic datasets, the approach achievesζΎθ improvements in mesh geometric accuracy and rendering fidelity, enhanced temporal coherence, and enables downstream applications such as dynamic texture editing.
π Abstract
Modern 3D engines and graphics pipelines require mesh as a memory-efficient representation, which allows efficient rendering, geometry processing, texture editing, and many other downstream operations. However, it is still highly difficult to obtain high-quality mesh in terms of detailed structure and time consistency from dynamic observations. To this end, we introduce Dynamic Gaussians Mesh (DG-Mesh), a framework to reconstruct a high-fidelity and time-consistent mesh from dynamic input. Our work leverages the recent advancement in 3D Gaussian Splatting to construct the mesh sequence with temporal consistency from dynamic observations. Building on top of this representation, DG-Mesh recovers high-quality meshes from the Gaussian points and can track the mesh vertices over time, which enables applications such as texture editing on dynamic objects. We introduce the Gaussian-Mesh Anchoring, which encourages evenly distributed Gaussians, resulting better mesh reconstruction through mesh-guided densification and pruning on the deformed Gaussians. By applying cycle-consistent deformation between the canonical and the deformed space, we can project the anchored Gaussian back to the canonical space and optimize Gaussians across all time frames. During the evaluation on different datasets, DG-Mesh provides significantly better mesh reconstruction and rendering than baselines. Project page: https://www.liuisabella.com/DG-Mesh