arXiv:2511.10040cs.CV2025-11被引 2

用局部到全局划分实现2048³级高分辨率3D建模

LoG3D: Ultra-High-Resolution 3D Shape Modeling via Local-to-Global Partitioning

  • 基于无符号距离场,分块处理+3D卷积与稀疏Transformer结合
  • 支持高达2048³的超高清建模,重建精度和生成质量领先
  • 适合需要高保真3D内容生成的研究者与工业应用

由于需表示任意拓扑结构(如开放曲面和复杂内部结构)并保持几何细节,生成高保真3D内容仍是根本挑战。现有基于有符号距离场(SDF)的方法受限于昂贵的闭合预处理,难以处理非流形几何;点云表示则常出现采样伪影和表面不连续。为此,我们提出一种新型3D变分自编码器(VAE)框架,基于无符号距离场(UDF)——一种更鲁棒、计算更高效的表示,天然支持复杂与不完整形状。核心创新是局部到全局(LoG)架构,将UDF划分为均匀子体积(称为UBlocks),通过3D卷积捕捉局部细节,结合稀疏Transformer保证全局一致性。Pad-Average策略进一步确保子体积边界重建时平滑过渡。该模块化设计使模型可无缝扩展至2048³超高清分辨率,此前3D VAE无法达到。实验表明,该方法在重建精度和生成质量上均达领先水平,显著提升表面平滑性与几何灵活性。

原文摘要 · Abstract (English)

Generating high-fidelity 3D contents remains a fundamental challenge due to the complexity of representing arbitrary topologies-such as open surfaces and intricate internal structures-while preserving geometric details. Prevailing methods based on signed distance fields (SDFs) are hampered by costly watertight preprocessing and struggle with non-manifold geometries, while point-cloud representations often suffer from sampling artifacts and surface discontinuities. To overcome these limitations, we propose a novel 3D variational autoencoder (VAE) framework built upon unsigned distance fields (UDFs)-a more robust and computationally efficient representation that naturally handles complex and incomplete shapes. Our core innovation is a local-to-global (LoG) architecture that processes the UDF by partitioning it into uniform subvolumes, termed UBlocks. This architecture couples 3D convolutions for capturing local detail with sparse transformers for enforcing global coherence. A Pad-Average strategy further ensures smooth transitions at subvolume boundaries during reconstruction. This modular design enables seamless scaling to ultra-high resolutions up to $2048^3$-a regime previously unattainable for 3D VAEs. Experiments demonstrate state-of-the-art performance in both reconstruction accuracy and generative quality, yielding superior surface smoothness and geometric flexibility.

3D建模生成模型高分辨率无符号距离场

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