Abstract

Nowadays, binocular stereo vision (BSV) is extensively used in real-time 3D reconstruction, which requires cameras to quickly implement self-calibration. At present, the camera parameters are typically estimated through iterative optimization. The calibration accuracy is high, but the process is time consuming. Hence, a system of BSV with rotating and non-zooming cameras is established in this study, in which the cameras can rotate horizontally and vertically. The cameras’ intrinsic parameters and initial position are estimated in advance by using Zhang’s calibration method. Only the yaw rotation angle in the horizontal direction and pitch in the vertical direction for each camera should be obtained during rotation. Therefore, we present a novel self-calibration method by using a single feature point and transform the imaging model of the pitch and yaw into a quadratic equation of the tangent value of the pitch. The closed-form solutions of the pitch and yaw can be obtained with known approximate values, which avoid the iterative convergence problem. Computer simulation and physical experiments prove the feasibility of the proposed method. Additionally, we compare the proposed method with Zhang’s method. Our experimental data indicate that the averages of the absolute errors of the Euler angles and translation vectors relative to the reference values are less than 0.21° and 6.6 mm, respectively, and the averages of the relative errors of 3D reconstruction coordinates do not exceed 4.2%.

Highlights

  • In recent years, with the advancement in computer vision and image technology, binocular stereo vision has been extensively used in three-dimensional (3D) reconstruction, navigation, and video surveillance

  • This study, present a novelself-calibration self-calibration method forfor extrinsic parameter estimation of a of a rotating binocular singlefeature featurepoint. This is achieved by assuming rotating binocularstereo stereovision vision by by using using aa single. This is achieved by assuming the the intrinsic parameters of the leftleft and right knownininadvance, advance, well as the rotation matrix intrinsic parameters of the and rightcameras cameras are are known as as well as the rotation matrix andtranslation the translation vector at the initialposition

  • The closed-form solutions of the pitch and yaw are obtained with the aid tangent value of the pitch

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Summary

Introduction

With the advancement in computer vision and image technology, binocular stereo vision has been extensively used in three-dimensional (3D) reconstruction, navigation, and video surveillance. This vision method requires that the cameras possess a higher calibration accuracy and better real-time calibration to satisfy the requirements of practical engineering applications. Traditional calibration methods require precision-machined targets, which employ the known 3D world coordinates of control points and their image coordinates to calculate the cameras’ intrinsic and extrinsic parameters.

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