Gravity-aware partially calibrated absolute pose estimation from affine- or rotation-covariant features
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Abstract (arXiv)
Inertial measurement units (IMUs) are now standard in most consumer devices, such as smartphones, drones, and extended reality (XR) headsets. By fusing visual and inertial data, localization systems gain significantly in speed and robustness compared to vision-only or IMU-only approaches. However, traditional pose estimation methods fail to utilize the local geometric information embedded in feature descriptors like SIFT. Recent work has proved the advantages of leveraging this information for relative and absolute pose estimation, but its application to partially calibrated absolute pose estimation remains unexplored. In this paper, we derive novel constraints for joint estimation of absolute pose and focal length, making use of a gravity vector obtained from IMU data and the feature-induced local geometry, which we use to construct two efficient solvers: UP1PfAC, that operates given a single affine correspondence and UP2PfORI, which requires two orientation-covariant features. Unlike traditional, semi-calibrated absolute pose methods requiring four point correspondences, our solvers benefit from fewer samples and lower computational cost, simplifying robust estimation in modern RANSAC-like frameworks. We evaluate the proposed solvers against the state-of-the-art on large-scale public datasets and demonstrate that our method achieves fast and accurate localization and focal length estimation.
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References · 20
- 2017SuperPoint: Self-Supervised Interest Point Detection and Descriptioncited by 1,320
- 2020ORB-SLAM3: An Accurate Open-Source Library for Visual, Visual-Inertial and Multi-Map SLAMcited by 878
- 2023LightGlue: Local Feature Matching at Light Speedcited by 590
- 2018From Coarse to Fine: Robust Hierarchical Localization at Large Scalecited by 559
- 2017Graph-Cut RANSACcited by 133
- 2017Repeatability Is Not Enough: Learning Affine Regions via Discriminabilitycited by 57
- 2017An Efficient Algebraic Solution to the Perspective-Three-Point Problemcited by 29
- 2017A Minimal Solution for Two-view Focal-length Estimation using Two Affine Correspondencescited by 14
- 2020Making Affine Correspondences Work in Camera Geometry Computationcited by 13
- 2020Globally Optimal Relative Pose Estimation with Gravity Priorcited by 13
- 2024Learning to Make Keypoints Sub-Pixel Accuratecited by 13
- 2019Minimal Solutions for Relative Pose with a Single Affine Correspondencecited by 12
8 more
- 2019Homography from two orientation- and scale-covariant featurescited by 8
- 2019Relative planar motion for vehicle-mounted cameras from a single affine correspondencecited by 8
- 2020Minimal Cases for Computing the Generalized Relative Pose using Affine Correspondencescited by 7
- 2020gDLS*: Generalized Pose-and-Scale Estimation Given Scale and Gravity Priorscited by 6
- 2020P1AC: Revisiting Absolute Pose From a Single Affine Correspondencecited by 6
- 2022Relative Pose from SIFT Featurescited by 6
- 2025Are Minimal Radial Distortion Solvers Really Necessary for Relative Pose Estimation?cited by 1
- 2025A Minimal Solver for Relative Pose Estimation with Unknown Focal Length from Two Affine Correspondencescited by 1
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