GSDF: 3DGS Meets SDF for Improved Rendering and Reconstruction

TL;DR

GSDF introduces a dual-branch architecture combining 3D Gaussian Splatting and neural Signed Distance Fields to enhance 3D scene rendering and reconstruction, achieving more accurate and detailed results.

Contribution

The paper proposes a novel dual-branch architecture that jointly leverages 3D Gaussian Splatting and neural SDFs for improved 3D scene rendering and reconstruction.

Findings

Enhanced surface detail capture in complex scenes

Improved alignment of rendering structures with scene geometry

More accurate and detailed 3D reconstructions

Abstract

Presenting a 3D scene from multiview images remains a core and long-standing challenge in computer vision and computer graphics. Two main requirements lie in rendering and reconstruction. Notably, SOTA rendering quality is usually achieved with neural volumetric rendering techniques, which rely on aggregated point/primitive-wise color and neglect the underlying scene geometry. Learning of neural implicit surfaces is sparked from the success of neural rendering. Current works either constrain the distribution of density fields or the shape of primitives, resulting in degraded rendering quality and flaws on the learned scene surfaces. The efficacy of such methods is limited by the inherent constraints of the chosen neural representation, which struggles to capture fine surface details, especially for larger, more intricate scenes. To address these issues, we introduce GSDF, a novel dual-branch architecture that combines the benefits of a flexible and efficient 3D Gaussian Splatting (3DGS) representation with neural Signed Distance Fields (SDF). The core idea is to leverage and enhance the strengths of each branch while alleviating their limitation through mutual guidance and joint supervision. We show on diverse scenes that our design unlocks the potential for more accurate and detailed surface reconstructions, and at the meantime benefits 3DGS rendering with structures that are more aligned with the underlying geometry.