Download Discrete Geometry for Computer Imagery: 16th IAPR by Agnès Desolneux (auth.), Isabelle Debled-Rennesson, Eric PDF

By Agnès Desolneux (auth.), Isabelle Debled-Rennesson, Eric Domenjoud, Bertrand Kerautret, Philippe Even (eds.)

This e-book constitutes the refereed court cases of the sixteenth IAPR overseas convention on Discrete Geometry for laptop Imagery, DGCI 2011, held in Nancy, France, in April 2011.
The 20 revised complete papers and 20 revised poster papers awarded including three invited lectures have been conscientiously reviewed and chosen from a variety of submissions. The papers are geared up in topical sections on versions for discrete geometry, discrete and combinatorial topology, geometric transforms, discrete form illustration, reputation and research, discrete tomography, morphological research, in addition to discrete and combinatorial instruments for photo segmentation and analysis.

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Extra info for Discrete Geometry for Computer Imagery: 16th IAPR International Conference, DGCI 2011, Nancy, France, April 6-8, 2011. Proceedings

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In: ASME Computers In Mechanical Engineering (CIME), vol. 3, pp. 65–73 (1984) 5. : Mason: Morphological Simplification. Graphical Models 67(4), 285–303 (2005) 6. : Tightening: Curvature Limiting Morphological Simplification. In: ACM Symposium on Solid and Physical Modeling (Sketch), pp. 107–112. MIT, Cambridge (June 2005) 7. : Tightening: Morphological Simplification. International Journal of Computational Geometry & Applications (IJCGA) 17(5), 487–503 (2007) 8. : Orthomap: Homeomorphism-guaranteeing normal projection map between surfaces.

Rossignac 13. : Efficient computation of a simplified medial axis. In: ACM Symposium on Solid Modeling and Applications, pp. 96–107 (2003) 14. : Pearling: Stroke segmentation with crusted pearl strings. In: The First International Workshop on Image Mining Theory and Applications, IMTA (2008) 15. : Pearling: Stroke segmentation with crusted pearl strings. Journal of Pattern Recognition and Image Analysis (PRIA) 19(2), 277–283 (2009) 16. : Pearling: 3D interactive extraction of tubular structures from volumetric images.

The shape S is shown black (left). The material S↑r–S added by dilation is shown grey (left). On the right, the shrunk set S↓r is shown in black and the material S–S↓r removed by erosion is shown in grey. , contains its boundary), then S↑r and S↓r are also closed. Hausdorff Distance The Hausdorff distance, h(P,Q) between two curves (or more generally two sets), P and Q, is the minimum value of r such that P⊂Q↑r and Q⊂P↑r. It measures the maximum distance from a point of either set to the other.

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