Jacques-Olivier Lachaud
Jacques-Olivier Lachaud
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tangent estimation
Tangent estimation along 3D digital curves
In this paper, we present a new three-dimensional (3D) tangent estimator by extending the well-known two-dimensional (2D) λ-maximal …
M. Postolski
,
M. Janaszewski
,
Y. Kenmochi
,
Jacques-Olivier Lachaud
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Comparison and improvement of tangent estimators on digital curves
Many contour-based applications rely on the estimation of the geometry of the shape, such as pattern recognition or classification …
F. de Vieilleville
,
Jacques-Olivier Lachaud
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Multi-Label Simple Points Definition for 3D Images Digital Deformable Model
The main contribution of this paper is the definition of multilabel simple points that ensures that the partition topology remains …
A. Dupas
,
G. Damiand
,
Jacques-Olivier Lachaud
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Experimental Comparison of Continuous and Discrete Tangent Estimators Along Digital Curves
Estimating the geometry of a digital shape or contour is an important task in many image analysis applications. This paper proposes an …
F. de Vieilleville
,
Jacques-Olivier Lachaud
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Slides (PDF)
Fast, Accurate and Convergent Tangent Estimation on Digital Contours
This paper presents a new tangent estimator to digitized curves based on digital line recognition. It outperforms existing ones on …
Jacques-Olivier Lachaud
,
A. Vialard
,
F. de Vieilleville
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Project
Code (DGtal)
Convex shapes and convergence speed of discrete tangent estimators
Discrete geometric estimators aim at estimating geometric characteristics of a shape with only its digitization as input data. Such an …
Jacques-Olivier Lachaud
,
F. de Vieilleville
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Analysis and comparative evaluation of discrete tangent estimators
This paper presents a comparative evaluation of tangent estimators based on digital line recognition on digital curves. The comparison …
Jacques-Olivier Lachaud
,
A. Vialard
,
F. de Vieilleville
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