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Fast polygonal approximation of digital curves

Identifieur interne : 006C40 ( Main/Merge ); précédent : 006C39; suivant : 006C41

Fast polygonal approximation of digital curves

Auteurs : Isabelle Debled-Rennesson ; Salvatore Tabbone ; Laurent Wendling

Source :

RBID : CRIN:debled-rennesson04b

English descriptors

Abstract

In this paper, we have extended the approach defined in "Debled-Rennesson et al, Segmentation of discrete curves into fuzzy segments,IWCIA'03" to a multiorder analysis. The approach is based on the arithmetical definition of discrete lines with variable thickness. We provide a framework to analyse a digital curve at different levels of thickness. The extremities points of a segment provided at a high resolution are tracked at lower resolution in order to refine their location. The high resolution level is automatically defined from the stability of the number of segments between two consecutive levels. The method is threshold-free and automatically provides a partitioning of a digital curve into its meaningful parts.

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CRIN:debled-rennesson04b

Le document en format XML

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<name sortKey="Tabbone, Salvatore" sort="Tabbone, Salvatore" uniqKey="Tabbone S" first="Salvatore" last="Tabbone">Salvatore Tabbone</name>
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<div type="abstract" xml:lang="en" wicri:score="2122">In this paper, we have extended the approach defined in "Debled-Rennesson et al, Segmentation of discrete curves into fuzzy segments,IWCIA'03" to a multiorder analysis. The approach is based on the arithmetical definition of discrete lines with variable thickness. We provide a framework to analyse a digital curve at different levels of thickness. The extremities points of a segment provided at a high resolution are tracked at lower resolution in order to refine their location. The high resolution level is automatically defined from the stability of the number of segments between two consecutive levels. The method is threshold-free and automatically provides a partitioning of a digital curve into its meaningful parts.</div>
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