DocumentCode :
633809
Title :
A Study of Point Cloud Registration with Probability Product Kernel Functions
Author :
Hanchen Xiong ; Szedmak, Sandor ; Piater, Justus
Author_Institution :
Inst. of Comput. Sci., Univ. of Innsbruck, Innsbruck, Austria
fYear :
2013
fDate :
June 29 2013-July 1 2013
Firstpage :
207
Lastpage :
214
Abstract :
3D point cloud registration is an essential problem in 3D object and scene understanding. In many realistic circumstances, however, because of noise during data acquisition and large motion between two point clouds, most existing approaches can hardly work satisfactorily without good initial alignment or manually marked correspondences. Inspired by the popular kernel methods in machine learning community, this paper puts forward a general point cloud registration framework by constructing kernel functions over 3D point clouds. More specifically, Gaussian mixtures Based on the point clouds are established and probability product kernel functions are exploited for the registration. To enhance the generality of the framework, SE(3) on-manifold optimization scheme is employed to compute the optimal motion. Experimental results show that our registration framework works robustly when many outliers are presented and motion between point clouds is relatively large, and compares favorably to related methods.
Keywords :
Gaussian processes; data acquisition; image registration; learning (artificial intelligence); probability; 3D point cloud registration; Gaussian mixtures; SE(3) on-manifold optimization scheme; data acquisition; general point cloud registration framework; machine learning; probability product kernel function; scene understanding; Iterative closest point algorithm; Kernel; Manifolds; Optimization; Probabilistic logic; Three-dimensional displays; Vectors; SE(3) on-manifold optimization; kernel method; point cloud registration;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
3D Vision - 3DV 2013, 2013 International Conference on
Conference_Location :
Seattle, WA
Type :
conf
DOI :
10.1109/3DV.2013.35
Filename :
6599078
Link To Document :
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