LangStreet: Persistent Language Fields for Anchor-Decoded Street Gaussians

📅 2026-09-10
📈 Citations: 0
Influential: 0
📄 PDF
🤖 AI Summary
该研究解决了视图条件高斯场景中语义一致性问题,通过引入持续语言场和语义所有权方法,实现了在保持准确性的同时降低存储成本。
📝 Abstract
Language Gaussian fields implicitly assume that the primitive carrying semantics remains identifiable across views. This assumption breaks in scalable anchor-decoded representations, where persistent anchors generate view-conditioned child Gaussians whose geometry and appearance vary with the camera. We introduce Ours, a persistent language field for such structured Gaussian scenes. Our key idea is semantic ownership: transient children route observations, while persistent decoder slots and their parent anchors own the language field. We use alpha-compositing responsibilities to accumulate additive directional evidence at slots; these statistics marginalize exactly to anchors. We then complete weakly supported slots with anchor-aligned evidence while preserving the anchor direction, and represent slot detail through low-rank residuals in anchor-relative semantic coordinates. Our primary model, Ours (base), stores anchor features together with compact slot residuals. Ours (light) retains only anchor features, whereas Ours (max) stores the full-dimensional completed slot features explicitly. Without scene-specific semantic optimization, Ours (base) nearly matches Ours (max) across KITTI, Virtual KITTI, and Waymo. On KITTI, it achieves 34.19 2D mIoU with a 2.72 GiB effective feature footprint, compared with 34.20 mIoU and 12.90 GiB for Ours (max). The same accuracy-storage trend holds on Virtual KITTI and Waymo. These results show that language fields on view-conditioned splats require persistent semantic ownership, conserved evidence, and a hierarchy that balances stability, detail, and representation cost. Our code, checkpoints, and benchmark suite will be publicly available.
Problem

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

Language Gaussian fields
persistent anchors
view-conditioned child Gaussians
Innovation

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

Persistent Language Field
Semantic Ownership
Alpha-Compositing Responsibilities
Low-Rank Residuals
Anchor-Relative Semantic Coordinates