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Coplanar Common Points in Non-centric Cameras

机译:非中心相机的共面共点

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Discovering and extracting new image features pertaining to scene geometry is important to 3D reconstruction and scene understanding. Examples include the classical vanishing points observed in a centric camera and the recent coplanar common points (CCPs) in a crossed-slit camera. A CCP is a point in the image plane corresponding to the intersection of the projections of all lines lying on a common 3D plane. In this paper, we address the problem of determining CCP existence in general non-centric cameras. We first conduct a ray-space analysis to show that finding the CCP of a 3D plane is equivalent to solving an array of ray constraint equations. We then derive the necessary and sufficient conditions for CCP to exist in an arbitrary non-centric camera such as non-centric catadioptric mirrors. Finally, we present robust algorithms for extracting the CCPs from a single image and validate our theories and algorithms through experiments.
机译:发现和提取与场景几何有关的新图像特征对于3D重建和场景理解很重要。示例包括在中心相机中观察到的经典消失点和在十字缝相机中最近的共面公共点(CCP)。 CCP是图像平面中与位于同一3D平面上的所有线条的投影的交点相对应的点。在本文中,我们解决了确定普通非中心相机中CCP存在的问题。我们首先进行射线空间分析,以表明发现3D平面的CCP等效于求解一系列射线约束方程。然后,我们得出CCP存在于任意非中心像机(例如非中心折反射镜)中的必要条件和充分条件。最后,我们提出了用于从单个图像中提取CCP的强大算法,并通过实验验证了我们的理论和算法。

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