Robust registration of surfaces using a refined iterative closest point algorithm with a trust region approach

被引:24
|
作者
Bergstrom, Per [1 ]
Edlund, Ove [1 ]
机构
[1] Lulea Univ Technol, Dept Engn Sci & Math, Div Math Sci, SE-97187 Lulea, Sweden
关键词
ICP; M-estimation; Registration; Robust; Surface; Trust region; 3-DIMENSIONAL SHAPE MEASUREMENT; OF-THE-ART;
D O I
10.1007/s11075-016-0170-3
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
The problem of finding a rigid body transformation, which aligns a set of data points with a given surface, using a robust M-estimation technique is considered. A refined iterative closest point (ICP) algorithm is described where a minimization problem of point-to-plane distances with a proposed constraint is solved in each iteration to find an updating transformation. The constraint is derived from a sum of weighted squared point-to-point distances and forms a natural trust region, which ensures convergence. Only a minor number of additional computations are required to use it. Two alternative trust regions are introduced and analyzed. Finally, numerical results for some test problems are presented. It is obvious from these results that there is a significant advantage, with respect to convergence rate of accuracy, to use the proposed trust region approach in comparison with using point-to-point distance minimization as well as using point-to-plane distance minimization and a Newton- type update without any step size control.
引用
收藏
页码:755 / 779
页数:25
相关论文
共 50 条
  • [1] Robust iterative closest point algorithm for registration of point sets with outliers
    Du, Shaoyi
    Zhu, Jihua
    Zheng, Nanning
    Liu, Yuehu
    Li, Ce
    OPTICAL ENGINEERING, 2011, 50 (08)
  • [2] Robust Scale Iterative Closest Point Algorithm Based on Correntropy for Point Set Registration
    Chen, Hongchen
    Wu, Zongze
    Du, Shaoyi
    Zhou, Nan
    Sun, Jing
    2016 AUSTRALIAN CONTROL CONFERENCE (AUCC), 2016, : 238 - 242
  • [3] A Correntropy-based Affine Iterative Closest Point Algorithm for Robust Point Set Registration
    Hongchen Chen
    Xie Zhang
    Shaoyi Du
    Zongze Wu
    Nanning Zheng
    IEEE/CAA Journal of Automatica Sinica, 2019, 6 (04) : 981 - 991
  • [4] Robust iterative closest point algorithm based on global reference point for rotation invariant registration
    Du, Shaoyi
    Xu, Yiting
    Wan, Teng
    Hu, Huaizhong
    Zhang, Sirui
    Xu, Guanglin
    Zhang, Xuetao
    PLOS ONE, 2017, 12 (11):
  • [5] A Correntropy-based Affine Iterative Closest Point Algorithm for Robust Point Set Registration
    Chen, Hongchen
    Zhang, Xie
    Du, Shaoyi
    Wu, Zongze
    Zheng, Nanning
    IEEE-CAA JOURNAL OF AUTOMATICA SINICA, 2019, 6 (04) : 981 - 991
  • [6] Affine iterative closest point algorithm for point set registration
    Du, Shaoyi
    Zheng, Nanning
    Ying, Shihui
    Liu, Jianyi
    PATTERN RECOGNITION LETTERS, 2010, 31 (09) : 791 - 799
  • [7] 3D face tracking using appearance registration and robust iterative closest point algorithm
    Dornaika, Fadi
    Sappa, Angel D.
    COMPUTER AND INFORMATION SCIENCES - ISCIS 2006, PROCEEDINGS, 2006, 4263 : 532 - +
  • [8] A modified iterative closest point algorithm for shape registration
    Tihonkih, Dmitrii
    Makovetskii, Artyom
    Kuznetsov, Vladislav
    APPLICATIONS OF DIGITAL IMAGE PROCESSING XXXIX, 2016, 9971
  • [9] Robust 3D Point Set Registration Using Iterative Closest Point Algorithm with Bounded Rotation Angle
    Zhang, Chunjia
    Du, Shaoyi
    Liu, Juan
    Xue, Jianru
    SIGNAL PROCESSING, 2016, 120 : 777 - 788
  • [10] Mirrored Iterative Closest Point Algorithm for Missing Point Cloud Registration
    Xu W.
    Jin L.
    Han X.
    Cheng H.
    Tian X.
    Hsi-An Chiao Tung Ta Hsueh/Journal of Xi'an Jiaotong University, 2023, 57 (07): : 201 - 212+220