• Title/Summary/Keyword: coupled line cameras (CLC)

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Coupled Line Cameras as a New Geometric Tool for Quadrilateral Reconstruction (사각형 복원을 위한 새로운 기하학적 도구로서의 선분 카메라 쌍)

  • Lee, Joo-Haeng
    • Korean Journal of Computational Design and Engineering
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    • v.20 no.4
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    • pp.357-366
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    • 2015
  • We review recent research results on coupled line cameras (CLC) as a new geometric tool to reconstruct a scene quadrilateral from image quadrilaterals. Coupled line cameras were first developed as a camera calibration tool based on geometric insight on the perspective projection of a scene rectangle to an image plane. Since CLC comprehensively describes the relevant projective structure in a single image with a set of simple algebraic equations, it is also useful as a geometric reconstruction tool, which is an important topic in 3D computer vision. In this paper we first introduce fundamentals of CLC with reals examples. Then, we cover the related works to optimize the initial solution, to extend for the general quadrilaterals, and to apply for cuboidal reconstruction.

Geometric Formulation of Rectangle Based Relative Localization of Mobile Robot (이동 로봇의 상대적 위치 추정을 위한 직사각형 기반의 기하학적 방법)

  • Lee, Joo-Haeng;Lee, Jaeyeon;Lee, Ahyun;Kim, Jaehong
    • The Journal of Korea Robotics Society
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    • v.11 no.1
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    • pp.9-18
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    • 2016
  • A rectangle-based relative localization method is proposed for a mobile robot based on a novel geometric formulation. In an artificial environment where a mobile robot navigates, rectangular shapes are ubiquitous. When a scene rectangle is captured using a camera attached to a mobile robot, localization can be performed and described in the relative coordinates of the scene rectangle. Especially, our method works with a single image for a scene rectangle whose aspect ratio is not known. Moreover, a camera calibration is unnecessary with an assumption of the pinhole camera model. The proposed method is largely based on the theory of coupled line cameras (CLC), which provides a basis for efficient computation with analytic solutions and intuitive geometric interpretation. We introduce the fundamentals of CLC and describe the proposed method with some experimental results in simulation environment.