Autocalibration with the Minimum Number of Cameras with Known Pixel Shape
Jos\'e I. Ronda, Antonio Vald\'es, Guillermo Gallego

TL;DR
This paper presents a minimal autocalibration algorithm requiring only five cameras with known pixel shape, significantly reducing the number of cameras needed compared to previous methods, and introduces the six-line conic variety as a key geometric tool.
Contribution
It introduces a new autocalibration method that uses only five cameras and the six-line conic variety, improving efficiency and reducing camera requirements.
Findings
Requires only 5 cameras, the theoretical minimum.
Reduces the search space from 3D to 2D for solutions.
Demonstrates good performance on real images.
Abstract
In 3D reconstruction, the recovery of the calibration parameters of the cameras is paramount since it provides metric information about the observed scene, e.g., measures of angles and ratios of distances. Autocalibration enables the estimation of the camera parameters without using a calibration device, but by enforcing simple constraints on the camera parameters. In the absence of information about the internal camera parameters such as the focal length and the principal point, the knowledge of the camera pixel shape is usually the only available constraint. Given a projective reconstruction of a rigid scene, we address the problem of the autocalibration of a minimal set of cameras with known pixel shape and otherwise arbitrarily varying intrinsic and extrinsic parameters. We propose an algorithm that only requires 5 cameras (the theoretical minimum), thus halving the number of…
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