2010
DOI: 10.1109/tpami.2009.161
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Accurate, Dense, and Robust Multiview Stereopsis

Abstract: This paper proposes a novel algorithm for multiview stereopsis that outputs a dense set of small rectangular patches covering the surfaces visible in the images. Stereopsis is implemented as a match, expand, and filter procedure, starting from a sparse set of matched keypoints, and repeatedly expanding these before using visibility constraints to filter away false matches. The keys to the performance of the proposed algorithm are effective techniques for enforcing local photometric consistency and global visib… Show more

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Cited by 2,550 publications
(1,728 citation statements)
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References 25 publications
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“…Photo-reconstruction: in SF3M v1.0 the photoreconstruction stage is carried out through a system call to VisualSFM using command line syntax to drive automated processing. The main VisualSFM commands used in our utility are extracting SIFT features, image matching, exporting match matrix, bundle adjustment and dense reconstruction (multi-view stereo PMVS2 software, Furukawa and Ponce, 2010).…”
Section: Processing Methodsology In Sf3mmentioning
confidence: 99%
“…Photo-reconstruction: in SF3M v1.0 the photoreconstruction stage is carried out through a system call to VisualSFM using command line syntax to drive automated processing. The main VisualSFM commands used in our utility are extracting SIFT features, image matching, exporting match matrix, bundle adjustment and dense reconstruction (multi-view stereo PMVS2 software, Furukawa and Ponce, 2010).…”
Section: Processing Methodsology In Sf3mmentioning
confidence: 99%
“…Dense reconstruction of the point cloud is performed using either Patch-based Multi-view Stereo (PMVS) [21] or Clustering Views from Multi-view Stereo which are able to reconstruct global point clouds.…”
Section: Dense Point Cloud Reconstructionmentioning
confidence: 99%
“…As a counting argument, it can be seen that the configuration of the image of one circular point and the (scaled) matched images of P natural points introduces 10 unknowns while providing 2P +6 equations. Hence, P = 2 natural points is a minimal theoretical data set 1 . An overdetermined set of equations can be easily solved in a linear least squares manner.…”
Section: Projective Factorization With Circular Pointsmentioning
confidence: 99%
“…3(d), we also considered 6 views but let vary the number of views in which the CP is visible. The key result is that, compared to "classical SfM" PF[0]+SC[0], the accuracy was improved by using either PF[0]+SC [1] or PF [1]+SC[0] and best by using PF [1]+SC [1]. This means that both proposed algorithms for projective factorisation and self-calibration independently contributed to better results even if the benefits provided by additional constraints from CP images were generally more significant in self-calibration than in projective factorization, particularly when the number of views decreased and the noise increased.…”
Section: Synthetic Datamentioning
confidence: 99%
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