2021
DOI: 10.1364/ao.437477
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Registration of 3D point clouds using a local descriptor based on grid point normal

Abstract: The coarse-to-fine method is the prime technology for point cloud registration in 3D reconstruction. Aimed at the problem of low accuracy of coarse registration for the partially overlapping point clouds, a novel, to the best of our knowledge, 3D local feature descriptor named grid normals deviation angles statistics (GNDAS) for aligning roughly pairwise point clouds is proposed in this paper. The descriptor is designed by first dividing evenly the local surface into some grids along the x … Show more

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Cited by 11 publications
(6 citation statements)
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References 31 publications
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“…Therefore, Hao et al [26] proposed an improved weighted covariance matrix to establish a stable and reliable LRF, and comprehensively described the 3D local surface by statistically analyzing multiple geometric distribution features, including voxel density, voxel centroid, and projection density. Furthermore, Wang et al proposed the Grid Normals Deviation Angles Statistics (GNDAS) [27] descriptor, which divides the local surface along the x-axis and yaxis of the local reference coordinate system into grids, and then statistics the deviation angles of the normal vectors at the grid points.…”
Section: Related Workmentioning
confidence: 99%
“…Therefore, Hao et al [26] proposed an improved weighted covariance matrix to establish a stable and reliable LRF, and comprehensively described the 3D local surface by statistically analyzing multiple geometric distribution features, including voxel density, voxel centroid, and projection density. Furthermore, Wang et al proposed the Grid Normals Deviation Angles Statistics (GNDAS) [27] descriptor, which divides the local surface along the x-axis and yaxis of the local reference coordinate system into grids, and then statistics the deviation angles of the normal vectors at the grid points.…”
Section: Related Workmentioning
confidence: 99%
“…Te use of point cloud normal can provide a better initial position for the matching point cloud and improve the accuracy and efciency of the registration [48][49][50]. In this paper, the kd-tree algorithm is used to achieve fast retrieval of the nearest neighbors [51,52].…”
Section: Estimation Of the Normal Vector Of The Target Planementioning
confidence: 99%
“…Equation (15) shows that a ij is the linear coefficient of vector Xi with respect to the X j vector and its value reflects the correlation between Xi and X j and between Y i and X j . Thus, the correlation coefficient matrix A reflects the degree to which each of the vectors in χ relates to each of the vectors in γ.…”
Section: Iterative Optimization Based On Linear Expressionmentioning
confidence: 99%
“…The second category comprises point cloud registration algorithms based on local feature matching 13 16 To solve the dependence of an iterative algorithm on the initial value, researchers have proposed many feature-based matching algorithms 17 21 that are usually divided into two steps: coarse registration and refinement. In the coarse registration stage, the feature points are first extracted from the point cloud data and form the feature description vector.…”
Section: Introductionmentioning
confidence: 99%