Shape Analysis with Geometric Primitives

作者: Fabien Feschet

DOI: 10.1007/978-94-007-4174-4_10

关键词:

摘要: In this chapter, a unifying framework is presented for analyzing shapes using geometric primitives. It requires both model of and We deliberately choose to explore the most general form through notion connected components in binary image. According choice, we introduce primitives straightness circularity which are adapted thick elements. Starting from (the tangential cover) emerged digital geometry community show how use Constrained Delaunay Triangulation represent all as path well recognition moreover describe map our into class circular arc graphs. Using mapping present multi-primitives analysis suitable self-organizing shape with respect prescribed Further work open problems conclude chapter.

参考文章(28)
Anne Vialard, Geometrical parameters extraction from discrete paths discrete geometry for computer imagery. pp. 24- 35 ,(1996) , 10.1007/3-540-62005-2_3
Lilian Buzer, Digital Line Recognition, Convex Hull, Thickness, a Unified and Logarithmic Technique Lecture Notes in Computer Science. ,vol. 4040, pp. 189- 198 ,(2006) , 10.1007/11774938_15
Bertrand Kerautret, Jacques-Olivier Lachaud, Multi-scale Analysis of Discrete Contours for Unsupervised Noise Detection Lecture Notes in Computer Science. ,vol. 5852, pp. 187- 200 ,(2009) , 10.1007/978-3-642-10210-3_15
Alexandre Faure, Fabien Feschet, Robust decomposition of thick digital shapes international workshop on combinatorial image analysis. pp. 148- 159 ,(2008) , 10.1007/978-3-540-78275-9_13
Isabelle Sivignon, David Coeurjolly, Minimal decomposition of a digital surface into digital plane segments is NP-Hard discrete geometry for computer imagery. pp. 674- 685 ,(2006) , 10.1007/11907350_57
Jean-Pierre Reveillès, Géométrie discrète, calcul en nombres entiers et algorithmique Université Louis Paster. ,(1991)
Emilie Charrier, Jacques-Olivier Lachaud, Maximal Planes and Multiscale Tangential Cover of 3D Digital Objects Lecture Notes in Computer Science. pp. 132- 143 ,(2011) , 10.1007/978-3-642-21073-0_14
Fabien Feschet, Canonical representations of discrete curves Pattern Analysis and Applications. ,vol. 8, pp. 84- 94 ,(2005) , 10.1007/S10044-005-0246-5