Jacques-Olivier Lachaud
Jacques-Olivier Lachaud
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curvature estimation
Integral based Curvature Estimators in Digital Geometry
In many geometry processing applications, the estimation of differential geometric quantities such as curvature or normal vector field …
D. Coeurjolly
,
Jacques-Olivier Lachaud
,
J. Levallois
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Accurate Curvature Estimation along Digital Contours with Maximal Digital Circular Arcs
We propose in this paper a new curvature estimator based on the set of maximal digital circular arcs. For strictly convex shapes with …
T Roussillon
,
Jacques-Olivier Lachaud
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Curvature estimation along noisy digital contours by approximate global optimization
In this paper, we introduce a new curvature estimator along digital contours, which we called global min-curvature (GMC) estimator. As …
B. Kerautret
,
Jacques-Olivier Lachaud
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Comparison of Discrete Curvature Estimators and Application to Corner Detection
Several curvature estimators along digital contours were proposed in recent works [1,2,3]. These estimators are adapted to non perfect …
B. Kerautret
,
Jacques-Olivier Lachaud
,
B. Naegel
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Discrete Contour Extraction from Reference Curvature Function
A robust discrete curvature estimator was recently proposed by Kerautret et al. [1]. In this paper, we exploit the precision and …
H. G. Nguyen
,
B. Kerautret
,
P. Desbarats
,
Jacques-Olivier Lachaud
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Poster (PDF)
Robust estimation of curvature along digital contours with global optimization
In this paper we introduce a new curvature estimator based on global optimisation. This method called Global Min-Curvature exploits the …
B. Kerautret
,
Jacques-Olivier Lachaud
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Project
Poster (PDF)
Curvature based corner detector for discrete, noisy and multi-scale contours
Estimating curvature on digital shapes is known to be a difficult problem even in high resolution images. Moreover the presence of …
B. Kerautret
,
Jacques-Olivier Lachaud
,
B. Naegel
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Project
DOI
Maximal digital straight segments and convergence of discrete geometric estimators
Discrete geometric estimators approach geometric quantities on digitized shapes without any knowledge of the continuous shape. A …
F. de Vieilleville
,
Jacques-Olivier Lachaud
,
F. Feschet
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Deformable Model with a Complexity Independent from Image Resolution
We present a parametric deformable model which recovers image components with a complexity independent from the resolution of input …
Jacques-Olivier Lachaud
,
B. Taton
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Maximal digital straight segments and convergence of discrete geometric estimators
Discrete geometric estimators approach geometric quantities on digitized shapes without any knowledge of the continuous shape. A …
F. de Vieilleville
,
Jacques-Olivier Lachaud
,
F. Feschet
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Cite
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