π€ AI Summary
To address severe incompleteness and voids in Gaussian Splatting SLAM reconstructions within complex indoor scenes, this paper proposes the first structure-aware Gaussian Splatting SLAM framework incorporating the Manhattan world assumption. Methodologically, it jointly leverages line segment detection and planar priors to impose structured geometric constraints on Gaussian optimization and interpolation, enabling intelligent geometric completion in texture-poor or occluded regions; tracking and mapping are co-optimized in real time. The core contribution is the first integration of Manhattan structural priors into Gaussian Splatting SLAM, achieved via synergistic lineβplane modeling to enhance geometric consistency and robustness. Evaluated on both synthetic and real-world datasets, the method achieves state-of-the-art performance: voids are significantly reduced, reconstruction completeness and geometric accuracy are markedly improved, while maintaining real-time operation.
π Abstract
Gaussian Splatting SLAMs have made significant advancements in improving the efficiency and fidelity of real-time reconstructions. However, these systems often encounter incomplete reconstructions in complex indoor environments, characterized by substantial holes due to unobserved geometry caused by obstacles or limited view angles. To address this challenge, we present Manhattan Gaussian SLAM, an RGB-D system that leverages the Manhattan World hypothesis to enhance geometric accuracy and completeness. By seamlessly integrating fused line segments derived from structured scenes, our method ensures robust tracking in textureless indoor areas. Moreover, The extracted lines and planar surface assumption allow strategic interpolation of new Gaussians in regions of missing geometry, enabling efficient scene completion. Extensive experiments conducted on both synthetic and real-world scenes demonstrate that these advancements enable our method to achieve state-of-the-art performance, marking a substantial improvement in the capabilities of Gaussian SLAM systems.