3DGS Compression with Sparsity-guided Hierarchical Transform Coding
- URL: http://arxiv.org/abs/2505.22908v1
- Date: Wed, 28 May 2025 22:17:24 GMT
- Title: 3DGS Compression with Sparsity-guided Hierarchical Transform Coding
- Authors: Hao Xu, Xiaolin Wu, Xi Zhang,
- Abstract summary: Sparsity-guided Hierarchical Transform Coding (SHTC) is first end-to-end optimized transform coding framework for 3DGS compression.<n>SHTC jointly optimize the 3DGS, transforms and a lightweight context model.<n>This novel design significantly improves R-D performance with minimal additional parameters and computational overhead.
- Score: 19.575833741231953
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: 3D Gaussian Splatting (3DGS) has gained popularity for its fast and high-quality rendering, but it has a very large memory footprint incurring high transmission and storage overhead. Recently, some neural compression methods, such as Scaffold-GS, were proposed for 3DGS but they did not adopt the approach of end-to-end optimized analysis-synthesis transforms which has been proven highly effective in neural signal compression. Without an appropriate analysis transform, signal correlations cannot be removed by sparse representation. Without such transforms the only way to remove signal redundancies is through entropy coding driven by a complex and expensive context modeling, which results in slower speed and suboptimal rate-distortion (R-D) performance. To overcome this weakness, we propose Sparsity-guided Hierarchical Transform Coding (SHTC), the first end-to-end optimized transform coding framework for 3DGS compression. SHTC jointly optimizes the 3DGS, transforms and a lightweight context model. This joint optimization enables the transform to produce representations that approach the best R-D performance possible. The SHTC framework consists of a base layer using KLT for data decorrelation, and a sparsity-coded enhancement layer that compresses the KLT residuals to refine the representation. The enhancement encoder learns a linear transform to project high-dimensional inputs into a low-dimensional space, while the decoder unfolds the Iterative Shrinkage-Thresholding Algorithm (ISTA) to reconstruct the residuals. All components are designed to be interpretable, allowing the incorporation of signal priors and fewer parameters than black-box transforms. This novel design significantly improves R-D performance with minimal additional parameters and computational overhead.
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