S
Sylvie Chambon
Researcher at University of Toulouse
Publications - 66
Citations - 1271
Sylvie Chambon is an academic researcher from University of Toulouse. The author has contributed to research in topics: Matching (statistics) & Support vector machine. The author has an hindex of 14, co-authored 63 publications receiving 950 citations. Previous affiliations of Sylvie Chambon include ENSEEIHT & National Polytechnic Institute of Toulouse.
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Automatic Crack Detection on Two-Dimensional Pavement Images: An Algorithm Based on Minimal Path Selection
TL;DR: A new algorithm for automatic crack detection from 2D pavement images that provides very robust and precise results in a wide range of situations, in a fully unsupervised manner, which is beyond the current state of the art.
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Automatic Road Pavement Assessment with Image Processing: Review and Comparison
Sylvie Chambon,Jean Marc Moliard +1 more
TL;DR: An evaluation and comparison protocol which has been designed for evaluating this difficult task—the road pavement crack detection—is introduced and the proposed method is validated, analysed, and compared to a detection approach based on morphological tools.
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Automatic Road Defect Detection by Textural Pattern Recognition Based on AdaBoost
Aurelien Cord,Sylvie Chambon +1 more
TL;DR: A method to automatically distinguish images of road surfaces with defects from road surfaces without defects is presented, based on supervised learning, and may be applied to all type of defects present in those images.
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Similarity measures for image matching despite occlusions in stereo vision
Sylvie Chambon,Alain Crouzil +1 more
TL;DR: The results highlight the most efficient measures, first, near occlusions, the smooth median powered deviation, and second, near discontinuities, a non-parametric transform-based measure, CENSUS.
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Generalized Thin-Plate Spline Warps
TL;DR: Three types of warps based on the Thin-Plate Spline are proposed, including a rigid flexible warp that describes the optic flow field induced by a smooth and rigid surface, and satisfies the affine epipolar geometry constraint.