Homography From Two Orientation- and Scale-Covariant Features
Dániel Baráth, Zuzana Kukelova
摘要
This paper proposes a geometric interpretation of the angles and scales which the orientation-and scale-covariant feature detectors, e.g. SIFT, provide. Two new general constraints are derived on the scales and rotations which can be used in any geometric model estimation tasks. Using these formulas, two new constraints on homography estimation are introduced. Exploiting the derived equations, a solver for estimating the homography from the minimal number of two correspondences is proposed. Also, it is shown how the normalization of the point correspondences affects the rotation and scale parameters, thus achieving numerically stable results. Due to requiring merely two feature pairs, robust estimators, e.g. RANSAC, do significantly fewer iterations than by using the four-point algorithm. When using covariant features, e.g. SIFT, the information about the scale and orientation is given at no cost. The proposed homography estimation method is tested in a synthetic environment and on publicly available real-world datasets.
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引用它的顶会 Paper8
- Calibrated and Partially Calibrated Semi-Generalized HomographiesSnehal Bhayani, Torsten Sattler, Daniel Barath, Patrik Beliansky 等ICCV 2021 · 被引用 16 次
- Minimal Cases for Computing the Generalized Relative Pose using Affine CorrespondencesBanglei Guan, Ji Zhao, Daniel Barath, Friedrich FraundorferICCV 2021 · 被引用 14 次
- Adaptive Reordering Sampler with Neurally Guided MAGSACTong Wei, Jirí Matas, Daniel BarathICCV 2023 · 被引用 10 次
- Absolute Pose from One or Two Scaled and Oriented FeaturesJonathan Ventura, Zuzana Kukelova, Torsten Sattler, Dániel BaráthCVPR 2024 · 被引用 2 次
- TRPLP - Trifocal Relative Pose From Lines at PointsRicardo Fabbri, Timothy Duff, Hongyi Fan, Margaret H. Regan 等CVPR 2020
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