mlsanityData to 7 Oct 2026

On Relative Pose Recovery for Multi-Camera Systems

arXiv 2102.11996 ↗First posted 24 Feb 2021cs.CVcited by 1

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Abstract (arXiv)

The point correspondence (PC) and affine correspondence (AC) are widely used for relative pose estimation. An AC consists of a PC across two views and an affine transformation between the small patches around this PC. Previous work demonstrates that one AC generally provides three independent constraints for relative pose estimation. For multi-camera systems, there is still not any AC-based minimal solver for general relative pose estimation. To deal with this problem, we propose a complete solution to relative pose estimation from two ACs for multi-camera systems, consisting of a series of minimal solvers. The solver generation in our solution is based on Cayley or quaternion parameterization for rotation and hidden variable technique to eliminate translation. This solver generation method is also naturally applied to relative pose estimation from PCs, resulting in a new six-point method for multi-camera systems. A few extensions are made, including relative pose estimation with known rotation angle and/or with unknown focal lengths. Extensive experiments demonstrate that the proposed AC-based solvers and PC-based solvers are effective and efficient on synthetic and real-world datasets.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 18 of its 77 references that are in the map. First posted on arXiv 24 Feb 2021.

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18 of 77 references.

References · 18

  1. 2018Beyond Gr"obner Bases: Basis Selection for Minimal Solverscited by 25
  2. 2017A clever elimination strategy for efficient minimal solverscited by 17
  3. 2019An Efficient Solution to Non-Minimal Case Essential Matrix Estimationcited by 16
  4. 2017A Minimal Solution for Two-view Focal-length Estimation using Two Affine Correspondencescited by 14
  5. 2020Making Affine Correspondences Work in Camera Geometry Computationcited by 13
  6. 2019Minimal Solutions for Relative Pose with a Single Affine Correspondencecited by 12
  7. 2018Five-point Fundamental Matrix Estimation for Uncalibrated Camerascited by 11
  8. 2019Homography from two orientation- and scale-covariant featurescited by 8
  9. 2019Relative planar motion for vehicle-mounted cameras from a single affine correspondencecited by 8
  10. 2020Relative Pose from Deep Learned Depth and a Single Affine Correspondencecited by 8
  11. 2019Minimal Solvers for Rectifying from Radially-Distorted Conjugate Translationscited by 7
  12. 2019Efficient Relative Pose Estimation for Cameras and Generalized Cameras in Case of Known Relative Rotation Anglecited by 6
6 more
  1. 2017Quaternion Based Camera Pose Estimation From Matched Feature Pointscited by 5
  2. 2019Resultant Based Incremental Recovery of Camera Pose from Pairwise Matchescited by 5
  3. 2016Robust and Efficient Relative Pose with a Multi-camera System for Autonomous Vehicle in Highly Dynamic Environmentscited by 4
  4. 2020Relative Pose Estimation of Calibrated Cameras with Known SE(3) Invariantscited by 3
  5. 2018Recovering affine features from orientation- and scale-invariant onescited by 2
  6. 2020Minimal Solvers for Indoor UAV Positioningcited by 2

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