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Precise iterative closest point algorithm with corner point constraint for isotropic scaling registration

机译:带有角点约束的精确迭代最近点算法用于各向同性缩放配准

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摘要

The traditional iterative closest point (ICP) algorithm could register two point sets well, but it is easily affected by local dissimilarity. To deal with this problem, this paper proposes an isotropic scaling ICP algorithm with corner point constraint. First of all, because the corner points can preserve the similarity of the whole shapes, an objective function based on least square error is proposed under the guidance of the corner points. Second, a new ICP algorithm is proposed to complete the isotropic scaling registration. At each iterative step of this new algorithm, the correspondence is built based on the closest point searching, and then a closed-form solution of the transformation is computed. This new algorithm converges monotonically to a local minimum from any given initial scaling transformation. To obtain the expected minimum, the traditional scaling ICP algorithm is applied to compute the initial transformation. The experimental results demonstrate that our algorithm can prevent the influence of the local dissimilarity and improve the registration precision compared with the traditional ICP algorithm.
机译:传统的迭代最近点(ICP)算法可以很好地注册两个点集,但是很容易受到局部差异的影响。针对这一问题,提出了一种具有角点约束的各向同性缩放ICP算法。首先,由于角点可以保持整体形状的相似性,因此在角点的指导下提出了基于最小二乘误差的目标函数。其次,提出了一种新的ICP算法来完成各向同性缩放配准。在该新算法的每个迭代步骤中,都基于最近点搜索来建立对应关系,然后计算该变换的闭式解。这个新算法从任何给定的初始缩放变换单调收敛到局部最小值。为了获得期望的最小值,将传统的缩放ICP算法应用于计算初始变换。实验结果表明,与传统的ICP算法相比,该算法可以避免局部不相似的影响,提高配准精度。

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