NeuS: Learning Neural Implicit Surfaces by Volume Rendering for Multi-view Reconstruction
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Cited by 130 in Diffusion models, but placed by its own abstract, which didn’t fit.
Abstract (arXiv)
We present a novel neural surface reconstruction method, called NeuS, for reconstructing objects and scenes with high fidelity from 2D image inputs. Existing neural surface reconstruction approaches, such as DVR and IDR, require foreground mask as supervision, easily get trapped in local minima, and therefore struggle with the reconstruction of objects with severe self-occlusion or thin structures. Meanwhile, recent neural methods for novel view synthesis, such as NeRF and its variants, use volume rendering to produce a neural scene representation with robustness of optimization, even for highly complex objects. However, extracting high-quality surfaces from this learned implicit representation is difficult because there are not sufficient surface constraints in the representation. In NeuS, we propose to represent a surface as the zero-level set of a signed distance function (SDF) and develop a new volume rendering method to train a neural SDF representation. We observe that the conventional volume rendering method causes inherent geometric errors (i.e. bias) for surface reconstruction, and therefore propose a new formulation that is free of bias in the first order of approximation, thus leading to more accurate surface reconstruction even without the mask supervision. Experiments on the DTU dataset and the BlendedMVS dataset show that NeuS outperforms the state-of-the-arts in high-quality surface reconstruction, especially for objects and scenes with complex structures and self-occlusion.
Key facts. Cited by 1,701 papers in the map (data through 7 Oct 2026). Builds on 33 of its 54 references that are in the map. First posted on arXiv 20 Jun 2021.
Builds on
33 of 54 references.
References · 33
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- 2019PIFu: Pixel-Aligned Implicit Function for High-Resolution Clothed Human Digitizationcited by 818
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- 2020Implicit Geometric Regularization for Learning Shapescited by 707
21 more
- 2019Differentiable Volumetric Rendering: Learning Implicit 3D Representations without 3D Supervisioncited by 699
- 2018Pixel2Mesh: Generating 3D Mesh Models from Single RGB Imagescited by 649
- 2021UNISURF: Unifying Neural Implicit Surfaces and Radiance Fields for Multi-View Reconstructioncited by 643
- 20163D-R2N2: A Unified Approach for Single and Multi-view 3D Object Reconstructioncited by 587
- 2016Weight Normalization: A Simple Reparameterization to Accelerate Training of Deep Neural Networkscited by 541
- 2020PIFuHD: Multi-Level Pixel-Aligned Implicit Function for High-Resolution 3D Human Digitizationcited by 521
- 2019BlendedMVS: A Large-scale Dataset for Generalized Multi-view Stereo Networkscited by 487
- 2017Neural 3D Mesh Renderercited by 437
- 2018DeepVoxels: Learning Persistent 3D Feature Embeddingscited by 401
- 2019SAL: Sign Agnostic Learning of Shapes from Raw Datacited by 389
- 2021PhySG: Inverse Rendering with Spherical Gaussians for Physics-based Material Editing and Relightingcited by 332
- 2017Learning a Multi-View Stereo Machinecited by 194
- 2019DIST: Rendering Deep Implicit Signed Distance Function with Differentiable Sphere Tracingcited by 179
- 2019Pix2Vox: Context-aware 3D Reconstruction from Single and Multi-view Imagescited by 164
- 2019SDFDiff: Differentiable Rendering of Signed Distance Fields for 3D Shape Optimizationcited by 159
- 2017Learning Efficient Point Cloud Generation for Dense 3D Object Reconstructioncited by 133
- 2021Neural Lumigraph Renderingcited by 105
- 2019Pixel2Mesh++: Multi-View 3D Mesh Generation via Deformationcited by 103
- 20183D-LMNet: Latent Embedding Matching for Accurate and Diverse 3D Point Cloud Reconstruction from a Single Imagecited by 40
- 2020Iso-Points: Optimizing Neural Implicit Surfaces with Hybrid Representationscited by 39
- 2020Vid2Curve: Simultaneous Camera Motion Estimation and Thin Structure Reconstruction from an RGB Videocited by 3
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Citing papers per year: 2021: 27; 2022: 175; 2023: 419; 2024: 574; 2025: 327; 2026: 179.
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