2014
DOI: 10.1007/s00371-014-0959-9
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Pairwise matching of 3D fragments using fast fourier transform

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Cited by 22 publications
(11 citation statements)
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“…Their method only finds similar parts and does not provide a point-to-point correspondence relationship. E Altantsetseg et al [16] used a Fourier transform-based method to extract the curves on the fracture surfaces as the features to match the sections. E. Vendrell et al [17] provided a general solution to the problem of unconstrained reorganization, in which the feature points of the fragments were first extracted to generate the PFH descriptors that were matched, and then the geometric constraint was used to perform mismatch elimination.…”
Section: A Pairwise Matchingmentioning
confidence: 99%
“…Their method only finds similar parts and does not provide a point-to-point correspondence relationship. E Altantsetseg et al [16] used a Fourier transform-based method to extract the curves on the fracture surfaces as the features to match the sections. E. Vendrell et al [17] provided a general solution to the problem of unconstrained reorganization, in which the feature points of the fragments were first extracted to generate the PFH descriptors that were matched, and then the geometric constraint was used to perform mismatch elimination.…”
Section: A Pairwise Matchingmentioning
confidence: 99%
“…[BTFN*08] observe that in the case of degraded and eroded fracture surfaces, match uncertainty hampers feature‐based matching; they propose a computationally efficient brute‐force technique to exhaustively evaluate all possible least‐squares alignments along edges of a set of fresco fragments (Figure ). A recent approach [AMK14] introduces a new method for pairwise matching of broken fragments from unorganized point clouds. The new descriptor contains both a cluster of feature points and curves along the principal directions of the cluster; point cluster is obtained by analysing micro‐curvature of the surface, while the associated curves are approximated using Fourier series.…”
Section: Micro‐geometrymentioning
confidence: 99%
“…In the pairwise matching stage, a general opinion is to extract one or more geometric features of a pair of fragments and determine whether they match through features similarity. According to the geometric features, methods can be roughly classified into point-based [3,4], curve-based [5][6][7], and surface-based [8][9][10]. For example, Pan et al [3] detected key points of point cloud and encoded their local features with the binary shape contest (BSC) descriptor.…”
Section: Introductionmentioning
confidence: 99%