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Geometric transformation of images and LiDAR point clouds under quadratic constraint

机译:二次约束下图像和LiDAR点云的几何变换

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摘要

The combination of point and linear features can strengthen the robustness and accuracy of the registration of image and light detection and ranging (LiDAR) point clouds. The key point of registration is the establishment of a geometric transformation model. This paper proposes a quadratic-constraint-based geometric transformation (QCGT) line model, in which combines point and linear features, and simultaneously takes the orientation and position of the line into account. The coordinates of points and lines uniformly described by line model in the same mathematical framework are used to construct a coplanarity equation. The data set of International Society for Photogrammetry and Remote Sensing (ISPRS) test project is used, and the robustness and efficiency of QCGT is verified by progressive experiments. The experimental results have shown that QCGT is feasible and can achieve more reliable results than the traditional method. The geometric constraints of the line model are enhanced due to the quadratic constraint, solving the problems of the different mathematical representation of geometric features and reducing the complexity of transformation.
机译:点和线性特征的组合可以增强图像和光检测与测距(LiDAR)点云配准的鲁棒性和准确性。配准的关键是建立几何变换模型。本文提出了一种基于二次约束的几何变换(QCGT)线模型,该模型结合了点和线性特征,同时考虑了线的方向和位置。在同一数学框架中,用线模型统一描述的点和线的坐标用于构造共面方程。使用国际摄影测量与遥感学会(ISPRS)测试项目的数据集,并通过渐进实验验证了QCGT的鲁棒性和效率。实验结果表明,QCGT是可行的,并且可以比传统方法获得更可靠的结果。由于二次约束,线模型的几何约束得到了增强,解决了几何特征的数学表示形式不同的问题,并降低了转换的复杂性。

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  • 来源
    《Remote sensing letters》 |2018年第12期|1011-1019|共9页
  • 作者单位

    Nanjing Univ Aeronaut & Astronaut, Coll Astronaut, Nanjing, Jiangsu, Peoples R China;

    Nanjing Univ Aeronaut & Astronaut, Coll Astronaut, Nanjing, Jiangsu, Peoples R China;

    Nanjing Univ Aeronaut & Astronaut, Coll Astronaut, Nanjing, Jiangsu, Peoples R China;

    Nanjing Univ Aeronaut & Astronaut, Coll Astronaut, Nanjing, Jiangsu, Peoples R China;

    Nanjing Univ Aeronaut & Astronaut, Coll Astronaut, Nanjing, Jiangsu, Peoples R China;

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