Bootstrap-GS: Self-Supervised Augmentation for High-Fidelity Gaussian Splatting
Yifei Gao, Kerui Ren, Jie Ou, Lei Wang, Jiaji Wu, Jun Cheng
TL;DR
Bootstrap-GS tackles the ill-posed nature of 3D reconstruction in Gaussian Splatting by addressing training sampling deficiency through a self-supervised bootstrapping framework. It synthesizes pseudo-ground-truth novel-view renderings from partially reconstructed scenes, regenerates them with a diffusion model, and reintegrates them into training via a hybrid bootstrapping loss that averages over multiple bootstrap views defined by time-step schedules $T_s=[t_1,...,t_{n\times s_b}]$. The approach includes selective region modification, multi-view consistency through controlled Gaussian primitive cloning, diffusion-variance control, and image-to-image finetuning strategies, achieving quantitative gains in PSNR, SSIM, and LPIPS while reducing the number and volume of Gaussians. It is plug-and-play and broadly applicable to Gaussian-Splatting-based methods, enabling better performance on real-world datasets and large-scale indoor scenes with improved novelty-view fidelity and artifact suppression.
Abstract
Recent advancements in 3D Gaussian Splatting (3D-GS) have established new benchmarks for rendering quality and efficiency in 3D reconstruction. However, 3D-GS faces critical limitations when generating novel views that significantly deviate from those encountered during training. Moreover, issues such as dilation and aliasing arise during zoom operations. These challenges stem from a fundamental issue: training sampling deficiency. In this paper, we introduce a bootstrapping framework to address this problem. Our approach synthesizes pseudo-ground truth from novel views that align with the limited training set and reintegrates these synthesized views into the training pipeline. Experimental results demonstrate that our bootstrapping technique not only reduces artifacts but also improves quantitative metrics. Furthermore, our technique is highly adaptable, allowing various Gaussian-based method to benefit from its integration.
