arXiv:2507.15690cs.CVeess.IV2025-07中稿 · VCIP 2025被引 8

用小波变换抑制高频噪声,让稀疏视角3D高斯点云重建更真实。

DWTGS: Rethinking Frequency Regularization for Sparse-view 3D Gaussian Splatting

  • 改用小波域损失,只监督多尺度低频信息,避免过拟合高频细节。
  • 在多个小波层级上仅保留低频子带,自监督约束高频子带稀疏性。
  • 相比傅里叶方法,显著减少高频幻觉,提升新视角泛化能力。

稀疏视角3D高斯点云渲染(3DGS)在重建高质量新视角时面临挑战,常因过度拟合训练视图的高频细节而失真。现有频率正则化依赖傅里叶变换,参数难调且易诱发有害的高频学习。本文提出DWTGS框架,通过小波空间损失重新思考频率正则化:在多级离散小波变换(DWT)中,仅监督低频(LF)LL子带,同时以自监督方式强制高频(HF)HH子带稀疏。在多个基准测试中,DWTGS持续优于基于傅里叶的方法,该低频主导策略有效提升泛化性并减少高频幻觉。

原文摘要 · Abstract (English)

Sparse-view 3D Gaussian Splatting (3DGS) presents significant challenges in reconstructing high-quality novel views, as it often overfits to the widely-varying high-frequency (HF) details of the sparse training views. While frequency regularization can be a promising approach, its typical reliance on Fourier transforms causes difficult parameter tuning and biases towards detrimental HF learning. We propose DWTGS, a framework that rethinks frequency regularization by leveraging wavelet-space losses that provide additional spatial supervision. Specifically, we supervise only the low-frequency (LF) LL subbands at multiple DWT levels, while enforcing sparsity on the HF HH subband in a self-supervised manner. Experiments across benchmarks show that DWTGS consistently outperforms Fourier-based counterparts, as this LF-centric strategy improves generalization and reduces HF hallucinations.

3D重建高斯点云小波变换频率正则化

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