4.8 Article

Robust Multipoint-Sets Registration for Free-Form Surface Based on Probability

Journal

IEEE TRANSACTIONS ON INDUSTRIAL ELECTRONICS
Volume 69, Issue 12, Pages 13151-13161

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TIE.2022.3142444

Keywords

Free-form surfaces; joint registration; L2-distance; maximum likelihood; multiview point clouds

Funding

  1. National Natural Science Foundation of China [61733004, 62027810, 61971071, 62076091, 62133005]
  2. Postgraduate Scientific Research Innovation Project of Hunan Province [CX20200397]
  3. National Key R&D Program of China [2020YFB1712600, 2018YFB1308200]
  4. Special Funds for Innovative Province Construction of Hunan Province [2019GK1010]
  5. Major Research Plan of the National Natural Science Foundation of China [92148204]
  6. Hunan Science Fund for Distinguished Young Scholars [2021JJ10025]
  7. Hunan Key Research and Development Program [2021GK4011, 2022GK2011]
  8. Changsha Science and Technology Major Project [kh2003026]
  9. Joint Open Foundation of State Key Laboratory of Robotics [2021-KF-22-17]
  10. China University Industry-University-Research Innovation Fund [2020HYA06006]
  11. Hunan University State Key Laboratory of Advanced Design and Manufacturing for Vehicle Body

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This article proposes a robust joint registration approach for multiview point clouds, which provides a robust initialization and resists noise by minimizing the distance between probability distributions of integrated and standard models, and utilizing Lie algebra solutions and maximum likelihood estimation.
Free-form surface reconstruction using point clouds is a common issue in manufacturing. In this article, a robust joint registration approach for multiview point clouds is proposed to address the problems brought by coarse initialization, outliers, and noise. The basic idea is that minimizing the L2 distance between probability distributions of integrated and standard models, such that a robust initialization is provided for fine registration to avoid local minima. The fine registration is formulated as a joint closet point problem, which is implicitly constrained by closed-loop consistency. In addition, a Lie algebra solution is derived to enforce rigid transformations. The robust initialization is judged by the simulated annealing algorithm. Finally, a probabilistic distance is defined and a maximum likelihood estimation of multiview transformations is designed to resist noise. The experiment on simulated and real data illustrate better robustness of our method to initial errors, outliers, and noise.

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