SVRecon: Sparse Voxel Rasterization for Surface Reconstruction

📅 2025-11-21
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🤖 AI Summary
To address local minima and SDF discontinuities arising from voxel decoupling and boundary over-sharpening in sparse voxel-based SDF reconstruction, this work introduces sparse voxel rasterization into SDF-based surface reconstruction for the first time. We propose a visual-geometric initialization strategy to enhance convergence robustness and design intra-voxel-group structural consistency constraints alongside hierarchical spatial smoothing losses to explicitly enforce geometric continuity of the SDF field. Our method integrates sparse voxel representation, signed distance function modeling, and geometry-prior-driven optimization. Evaluated on multiple benchmarks, it achieves high-fidelity, high-accuracy 3D surface reconstruction with rapid convergence and significantly improved stability compared to state-of-the-art sparse SDF approaches.

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📝 Abstract
We extend the recently proposed sparse voxel rasterization paradigm to the task of high-fidelity surface reconstruction by integrating Signed Distance Function (SDF), named SVRecon. Unlike 3D Gaussians, sparse voxels are spatially disentangled from their neighbors and have sharp boundaries, which makes them prone to local minima during optimization. Although SDF values provide a naturally smooth and continuous geometric field, preserving this smoothness across independently parameterized sparse voxels is nontrivial. To address this challenge, we promote coherent and smooth voxel-wise structure through (1) robust geometric initialization using a visual geometry model and (2) a spatial smoothness loss that enforces coherent relationships across parent-child and sibling voxel groups. Extensive experiments across various benchmarks show that our method achieves strong reconstruction accuracy while having consistently speedy convergence. The code will be made public.
Problem

Research questions and friction points this paper is trying to address.

Extending sparse voxel rasterization for high-fidelity surface reconstruction
Maintaining geometric smoothness across independently parameterized sparse voxels
Preventing local minima during optimization of spatially disentangled voxels
Innovation

Methods, ideas, or system contributions that make the work stand out.

Sparse voxel rasterization with SDF integration
Geometric initialization using visual geometry model
Spatial smoothness loss for voxel coherence
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