Faster-GS: Analyzing and Improving Gaussian Splatting Optimization

📅 2026-02-10
📈 Citations: 0
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🤖 AI Summary
Existing optimization methods for 3D Gaussian splatting often conflate algorithmic improvements with implementation-level optimizations, lack a unified benchmark, and struggle to balance efficiency and fidelity. This work systematically evaluates and integrates current strategies, introducing several key innovations: enhanced numerical stability, improved Gaussian truncation and gradient approximation, and a novel efficient training schedule. The resulting optimization framework is the first to extend high-performance Gaussian splatting to 4D non-rigid scene reconstruction while clearly disentangling algorithmic contributions from engineering optimizations. Experiments demonstrate up to a 5× training speedup over existing approaches across multiple benchmarks, all while preserving superior visual quality, thereby establishing a new efficient baseline for 3D and 4D Gaussian reconstruction.

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📝 Abstract
Recent advances in 3D Gaussian Splatting (3DGS) have focused on accelerating optimization while preserving reconstruction quality. However, many proposed methods entangle implementation-level improvements with fundamental algorithmic modifications or trade performance for fidelity, leading to a fragmented research landscape that complicates fair comparison. In this work, we consolidate and evaluate the most effective and broadly applicable strategies from prior 3DGS research and augment them with several novel optimizations. We further investigate underexplored aspects of the framework, including numerical stability, Gaussian truncation, and gradient approximation. The resulting system, Faster-GS, provides a rigorously optimized algorithm that we evaluate across a comprehensive suite of benchmarks. Our experiments demonstrate that Faster-GS achieves up to 5$\times$ faster training while maintaining visual quality, establishing a new cost-effective and resource efficient baseline for 3DGS optimization. Furthermore, we demonstrate that optimizations can be applied to 4D Gaussian reconstruction, leading to efficient non-rigid scene optimization.
Problem

Research questions and friction points this paper is trying to address.

3D Gaussian Splatting
optimization
fair comparison
algorithmic modification
performance-fidelity trade-off
Innovation

Methods, ideas, or system contributions that make the work stand out.

Gaussian Splatting
optimization
numerical stability
gradient approximation
4D reconstruction
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