Real-Time Solution to the Absolute Pose Problem with Unknown Radial Distortion and Focal Length

Z. Kukelova, Martin Bujnak, T. Pajdla
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引用次数: 101

Abstract

The problem of determining the absolute position and orientation of a camera from a set of 2D-to-3D point correspondences is one of the most important problems in computer vision with a broad range of applications. In this paper we present a new solution to the absolute pose problem for camera with unknown radial distortion and unknown focal length from five 2D-to-3D point correspondences. Our new solver is numerically more stable, more accurate, and significantly faster than the existing state-of-the-art minimal four point absolute pose solvers for this problem. Moreover, our solver results in less solutions and can handle larger radial distortions. The new solver is straightforward and uses only simple concepts from linear algebra. Therefore it is simpler than the state-of-the-art Groebner basis solvers. We compare our new solver with the existing state-of-the-art solvers and show its usefulness on synthetic and real datasets.
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具有未知径向畸变和焦距的绝对位姿问题的实时求解
从一组二维到三维的点对应中确定相机的绝对位置和方向是计算机视觉中最重要的问题之一,具有广泛的应用。本文提出了一种新的解决未知径向畸变和未知焦距的5个二维到三维点对应的相机绝对位姿问题的方法。我们的新解算器在数值上更稳定,更准确,并且比现有的最先进的最小四点绝对姿态解算器更快。此外,我们的求解器得到的解更少,可以处理更大的径向扭曲。新的求解器很简单,只使用线性代数中的简单概念。因此,它比最先进的格罗布纳基求解器更简单。我们将我们的新求解器与现有的最先进的求解器进行比较,并显示其在合成和实际数据集上的实用性。
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