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Neural-IMLS: Self-supervised Implicit Moving Least-Squares Network for Surface Reconstruction

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arxiv 2109.04398 v4 pith:XZQVPVQV submitted 2021-09-09 cs.CV cs.AIcs.GR

Neural-IMLS: Self-supervised Implicit Moving Least-Squares Network for Surface Reconstruction

classification cs.CV cs.AIcs.GR
keywords imlsneural-imlssurfacescansbenchmarkscloudsdistancefaithful
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Surface reconstruction is very challenging when the input point clouds, particularly real scans, are noisy and lack normals. Observing that the Multilayer Perceptron (MLP) and the implicit moving least-square function (IMLS) provide a dual representation of the underlying surface, we introduce Neural-IMLS, a novel approach that directly learns the noise-resistant signed distance function (SDF) from unoriented raw point clouds in a self-supervised fashion. We use the IMLS to regularize the distance values reported by the MLP while using the MLP to regularize the normals of the data points for running the IMLS. We also prove that at the convergence, our neural network, benefiting from the mutual learning mechanism between the MLP and the IMLS, produces a faithful SDF whose zero-level set approximates the underlying surface. We conducted extensive experiments on various benchmarks, including synthetic scans and real scans. The experimental results show that {\em Neural-IMLS} can reconstruct faithful shapes on various benchmarks with noise and missing parts. The source code can be found at~\url{https://github.com/bearprin/Neural-IMLS}.

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Cited by 2 Pith papers

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  1. IMPLICITSTAINER: Resolution Agnostic Data-Efficient Virtual Staining Using Neural Implicit Functions

    eess.IV 2025-05 unverdicted novelty 7.0

    Neural implicit functions enable resolution-agnostic, deterministic virtual staining from H&E to IHC images with SOTA results and better low-data performance than patch-based GAN or diffusion methods.

  2. High-Fidelity Surface Splatting-Based 3D Reconstruction from Multi-View Images

    cs.CV 2026-05 unverdicted novelty 5.0

    A polynomial kernel with local support and Laplacian regularization in IMLS yields higher-fidelity meshes and textures from multi-view images than prior exponential-kernel formulations.