By Peer Stelldinger (auth.), Ullrich Köthe, Annick Montanvert, Pierre Soille (eds.)

ISBN-10: 364232312X

ISBN-13: 9783642323126

ISBN-10: 3642323138

ISBN-13: 9783642323133

This booklet constitutes the refereed lawsuits of the 1st Workshop on functions of Discrete Geometry and Mathematical Morphology, WADGMM 2010, held on the overseas convention on trend popularity in Istanbul, Turkey, in August 2010. The eleven revised complete papers awarded have been conscientiously reviewed and chosen from 25 submissions. The booklet used to be particularly designed to advertise interchange and collaboration among specialists in discrete geometry/mathematical morphology and strength clients of those equipment from different fields of picture research and development recognition.

**Read Online or Download Applications of Discrete Geometry and Mathematical Morphology: First International Workshop, WADGMM 2010, Istanbul, Turkey, August 22, 2010, Revised Selected Papers PDF**

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**Additional info for Applications of Discrete Geometry and Mathematical Morphology: First International Workshop, WADGMM 2010, Istanbul, Turkey, August 22, 2010, Revised Selected Papers**

**Example text**

Eﬃciency and accuracy are the major factors that led to the development of methods for estimating curvature in the discrete. Almost all methods for curvature estimation are region dependent and present stability issues while reﬁning a mesh. A survey on curvature estimators can be found in [10]. In mathematics, concentrated curvature has been developed by Aleksandrov [3] in the middle of the last century as an intrinsic Gaussian curvature estimator for polyhedral surfaces. Concentrated curvature satisﬁes a discrete version of Gauss-Bonnet theorem which makes it an important tool for analyzing triangulated surfaces in combinatorial geometry.

G´eom´etrie discr`ete, calcul en nombres entiers et algorithmique. Th`ese d’etat, Universit´e Louis Pasteur, Strasbourg, France (1991) 26. : Faithful polygonal representation of the convex and concave parts of a digital curve. Pattern Recognition 44(10-11), 2693–2700 (2011) 27. : On approximation of planar one-dimensional continua. In: Advances in Digital and Computational Geometry, pp. 113–160 (1998) 28. : Decomposition of discrete curves into piecewise straight segments in linear time. , Bhattacharya, P.

Convex and concave parts of digital curves. , Weickert, J. ) Geometric Properties for Incomplete Data. Computational Imaging and Vision, vol. 31, pp. 145–160. Springer (2006) 10. : Convergence of Binomial-Based Derivative Estimation for C2 Noisy Discretized Curves. , Proven¸cal, X. ) DGCI 2009. LNCS, vol. 5810, pp. 57–66. Springer, Heidelberg (2009) 11. : Canonical representations of discrete curves. Pattern Analysis & Applications 8(1), 84–94 (2005) Digital Shape Analysis with Maximal Segments 27 12.

### Applications of Discrete Geometry and Mathematical Morphology: First International Workshop, WADGMM 2010, Istanbul, Turkey, August 22, 2010, Revised Selected Papers by Peer Stelldinger (auth.), Ullrich Köthe, Annick Montanvert, Pierre Soille (eds.)

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