## Discrete Geometry for Computer Imagery: 10th International Conference, DGCI 2002, Bordeaux, France, April 3-5, 2002. ProceedingsAchille Braquelaire, Jacques-Olivier Lauchaud, Anne Vialard This book constitutes the refereed proceedings of the 10th International Conference on Digital Geometry for Computer Imagery, DGCI 2002, held in Bordeaux, France, in April 2002. The 22 revised full papers and 13 posters presented together with 3 invited papers were carefully reviewed and selected from 67 submissions. The papers are organized in topical sections on topology, combinatorial image analysis, morphological analysis, shape representation, models for discrete geometry, segmentation and shape recognition, and applications. |

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### Contents

Topology | 1 |

XPMaps and Topological Segmentation A Unified Approach to Finite | 22 |

Separation Theorems for Simplicity 26Surfaces | 45 |

Copyright | |

18 other sections not shown

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### Common terms and phrases

8-connected Abstract adjacent belongs Berlin Heidelberg 2002 binary image boundary Braquelaire cell cell complex closed curve closed quasi curve combinatorial map complex Computer Science Computer Vision configurations connected component consider constraints convex corresponding cubes dart decomposition defined definition deletion denote DGCI digital plane digital space Digital Topology dimension Discrete Geometry discrete lines distance distance transforms domain domino dual graph edges elements Euclidean example face Figure finite function geodesic grid hyperedge hypergraph IEEE image analysis Image Processing integer intersection label Lachaud Lemma line segment linear LNCS mathematical morphology metadomains method minimal Minkowski sum n-connected node operations pixels points polygonal problem properties pseudo-manifold pyramid radiosity Radon transform reconstruction Reeb graph region relation representation represented result ridgelet sequence shape simplicity 26-surface subset supercover surface surfels Theorem thinning algorithm topological map transform triangle vector vertex vertices Vialard Eds voxels well-composed xels XPMap