Gaussian Entropy Fields: Driving Adaptive Sparsity in 3D Gaussian Optimization
Hong Kuang, Jianchen Liu

TL;DR
This paper introduces Gaussian Entropy Fields (GEF), a novel approach that uses entropy minimization and adaptive regularization to improve surface reconstruction and rendering quality in 3D Gaussian optimization, achieving state-of-the-art results.
Contribution
The paper proposes a new entropy-driven surface modeling framework with adaptive spatial regularization and multi-scale geometric preservation for 3D Gaussian optimization.
Findings
Achieves competitive geometric precision on DTU and T extbackslash T benchmarks.
Delivers superior rendering quality on Mip-NeRF 360.
Obtains the best SSIM and LPIPS scores among baselines.
Abstract
3D Gaussian Splatting (3DGS) has emerged as a leading technique for novel view synthesis, demonstrating exceptional rendering efficiency. \replaced[]{Well-reconstructed surfaces can be characterized by low configurational entropy, where dominant primitives clearly define surface geometry while redundant components are suppressed.}{The key insight is that well-reconstructed surfaces naturally exhibit low configurational entropy, where dominant primitives clearly define surface geometry while suppressing redundant components.} Three complementary technical contributions are introduced: (1) entropy-driven surface modeling via entropy minimization for low configurational entropy in primitive distributions; (2) adaptive spatial regularization using the Surface Neighborhood Redundancy Index (SNRI) and image entropy-guided weighting; (3) multi-scale geometric preservation through competitive…
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Taxonomy
TopicsComputer Graphics and Visualization Techniques · 3D Shape Modeling and Analysis · Advanced Vision and Imaging
