Uncertainty Quantification Framework for Aerial and UAV Photogrammetry through Error Propagation
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Abstract (arXiv)
Uncertainty quantification of the photogrammetry process is essential for providing per-point accuracy credentials of the point clouds. Unlike airborne LiDAR, whose accuracy generally remains consistent with objects with varying geometric complexity, the accuracy of photogrammetric point clouds is rather object/scene-dependent, as it relies on algorithm-derived measurements. Generally, errors of the photogrammetric point clouds propagate through a two-step process: Structure-from-Motion (SfM) with Bundle adjustment (BA), followed by Multi-view Stereo (MVS). While uncertainty estimation in the SfM stage has been well studied using the first-order statistics of the reprojection error function, that in the MVS stage remains largely unsolved and non-standardized, primarily due to its non-differentiable and multi-modal nature (i.e., from pixel values to geometry). In this paper, we present an uncertainty quantification framework closing this gap by associating an error covariance matrix per point accounting for this two-step photogrammetry process. Specifically, to estimate the uncertainty in the MVS stage, we propose a novel, self-calibrating method by taking reliable n-view points (n>=6) per-view to regress the disparity uncertainty using highly relevant cues (such as matching cost values) from the MVS stage. Compared to existing approaches, our method uses self-contained, reliable 3D points extracted directly from the MVS process, with the benefit of being self-supervised and naturally adhering to error propagation path of the photogrammetry process, thereby providing a robust and certifiable uncertainty quantification across diverse scenes. We evaluate the framework using a variety of publicly available airborne and UAV imagery datasets. Results demonstrate that our method outperforms existing approaches by achieving high bounding rates without overestimating uncertainty.
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References · 16
- 2017What Uncertainties Do We Need in Bayesian Deep Learning for Computer Vision?cited by 2,340
- 2023DUSt3R: Geometric 3D Vision Made Easycited by 1,539
- 2025VGGT: Visual Geometry Grounded Transformercited by 1,497
- 2024Global Structure-from-Motion Revisitedcited by 215
- 2021MobileStereoNet: Towards Lightweight Deep Networks for Stereo Matchingcited by 82
- 2023Uncertainty Guided Adaptive Warping for Robust and Efficient Stereo Matchingcited by 36
- 2021On the confidence of stereo matching in a deep-learning era: a quantitative evaluationcited by 23
- 2023Learning the Distribution of Errors in Stereo Matching for Joint Disparity and Uncertainty Estimationcited by 23
- 2019FlightGoggles: A Modular Framework for Photorealistic Camera, Exteroceptive Sensor, and Dynamics Simulationcited by 20
- 2021A volumetric change detection framework using UAV oblique photogrammetry - A case study of ultra-high-resolution monitoring of progressive building collapsecited by 7
- 2018Fast and Accurate Camera Covariance Computation for Large 3D Reconstructioncited by 4
- 2021Error Propagation in Satellite Multi-image Geometrycited by 4
4 more
- 2023A Critical Analysis of Internal Reliability for Uncertainty Quantification of Dense Image Matching in Multi-view Stereocited by 4
- 2022Constrained Bundle Adjustment for Structure From Motion Using Uncalibrated Multi-Camera Systemscited by 1
- 2023Select-and-Combine (SAC): A Novel Multi-Stereo Depth Fusion Algorithm for Point Cloud Generation via Efficient Local Markov Netletscited by 1
- 2024Unsupervised Stereo Matching Network For VHR Remote Sensing Images Based On Error Predictioncited by 1
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