Absolute Pose from One or Two Scaled and Oriented Features
Jonathan Ventura, Zuzana Kukelova, Torsten Sattler, Dániel Baráth
摘要
Keypoints used for image matching often include an estimate of the feature scale and orientation. While recent work has demonstrated the advantages of using feature scales and orientations for relative pose estimation, relatively little work has considered their use for absolute pose estimation. We introduce minimal solutions for absolute pose from two oriented feature correspondences in the general case, or one scaled and oriented correspondence given a known vertical direction. Nowadays, assuming a known direction is not particularly restrictive as modern consumer devices, such as smartphones or drones, are equipped with Inertial Measurement Units (IMU) that provide the gravity direction by default. Compared to traditional absolute pose methods requiring three point correspondences, our solvers need a smaller minimal sample, reducing the cost and complexity of robust estimation. Evaluations on large-scale and public real datasets demonstrate the advantage of our methods for fast and accurate localization in challenging conditions. Code is available at https: //github.com/danini/absolute-pose-from- oriented-and-scaled-features.
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引用它的顶会 Paper2
- PLMP - Point-Line Minimal Problems for Projective SfMKim Kiehn, Albin Ahlbäck, Kathlén KohnICCV 2025
- Affine Perspective-Three-Point ProblemGaku NakanoCVPR 2026
它引用的顶会 Paper7
- Self-Supervised Equivariant Learning for Oriented Keypoint DetectionJongmin Lee, Byungjin Kim, Minsu ChoCVPR 2022 · 被引用 39 次
- Homography From Two Orientation- and Scale-Covariant FeaturesDániel Baráth, Zuzana KukelovaICCV 2019 · 被引用 38 次
- P1AC: Revisiting Absolute Pose From a Single Affine CorrespondenceJonathan Ventura, Zuzana Kukelova, Torsten Sattler, Dániel BaráthICCV 2023 · 被引用 10 次
- SuperGlue: Learning Feature Matching With Graph Neural NetworksPaul-Edouard Sarlin, Daniel DeTone, Tomasz Malisiewicz, Andrew RabinovichCVPR 2020
- Revisiting the P3P ProblemYaqing Ding, Jian Yang, Viktor Larsson, Carl Olsson 等CVPR 2023
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