Robust Motion Averaging under Maximum Correntropy Criterion
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Abstract (arXiv)
Recently, the motion averaging method has been introduced as an effective means to solve the multi-view registration problem. This method aims to recover global motions from a set of relative motions, where the original method is sensitive to outliers due to using the Frobenius norm error in the optimization. Accordingly, this paper proposes a novel robust motion averaging method based on the maximum correntropy criterion (MCC). Specifically, the correntropy measure is used instead of utilizing Frobenius norm error to improve the robustness of motion averaging against outliers. According to the half-quadratic technique, the correntropy measure based optimization problem can be solved by the alternating minimization procedure, which includes operations of weight assignment and weighted motion averaging. Further, we design a selection strategy of adaptive kernel width to take advantage of correntropy. Experimental results on benchmark data sets illustrate that the new method has superior performance on accuracy and robustness for multi-view registration.
Key facts. Cited by 4 papers in the map (data through 7 Oct 2026). First posted on arXiv 21 Apr 2020.
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Citing papers per year: 2021: 1; 2022: 1; 2023: 0; 2024: 1; 2025: 1.
4 papers.
- 20243D Registration in 30 Years: A Surveycited by 2
- 20213DMNDT:3D multi-view registration method based on the normal distributions transformcited by 1
- 2025Matching Distance and Geometric Distribution Aided Learning Multiview Point Cloud Registrationcited by 1
- 2022Robust Motion Averaging for Multi-view Registration of Point Sets Based Maximum Correntropy Criterioncited by 0
- 2025Matching Distance and Geometric Distribution Aided Learning Multiview Point Cloud Registration6 May 2025
- 20243D Registration in 30 Years: A Survey18 Dec 2024
- 2022Robust Motion Averaging for Multi-view Registration of Point Sets Based Maximum Correntropy Criterion24 Aug 2022
- 20213DMNDT:3D multi-view registration method based on the normal distributions transform20 Mar 2021