Jacques-Olivier Lachaud
Jacques-Olivier Lachaud
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digital straight segment recognition
Analytical description of digital intersections: Minimal parameters and multiscale representation
The paper contributes to a multiscale theory of digital shapes by presenting novel methods for a multiscale representation of digital …
Mouhammad Said
,
Jacques-Olivier Lachaud
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Two efficient algorithms for computing the characteristics of a subsegment of a digital straight line
We address the problem of computing the exact characteristics of any subsegment of a Digital Straight Line (DSL) with known …
Jacques-Olivier Lachaud
,
M. Said
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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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Digital Shape Analysis with Maximal Segments
We show in this paper how a digital shape can be efficiently analyzed through the maximal segments defined along its digital contour. …
Jacques-Olivier Lachaud
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Computing the Characteristics of a SubSegment of a Digital Straight Line in Logarithmic Time
We address the problem of computing the exact characteristics of any subsegment of a digital straight line with known characteristics. …
M. Said
,
Jacques-Olivier Lachaud
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Multiscale Discrete Geometry
This paper presents a first step in analyzing how digital shapes behave with respect to multiresolution. We first present an analysis …
M. Said
,
Jacques-Olivier Lachaud
,
F. Feschet
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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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Revisiting Digital Straight Segment Recognition
This paper presents new results about digital straight segments, their recognition and related properties. They come from the study of …
F. de Vieilleville
,
Jacques-Olivier Lachaud
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