TY - GEN TY - GEN T1 - Combinatorial Image Analysis 10th International Workshop, IWCIA 2004, Auckland, New Zealand, December 1-3, 2004, Proceedings T2 - Lecture Notes in Computer Science, A2 - Klette, Reinhard. A2 - Klette, Reinhard. A2 - Zunic, Jovisa. A2 - Zunic, Jovisa. LA - English PP - Berlin, Heidelberg PB - Springer Berlin Heidelberg : Imprint: Springer YR - 2005 ED - 1st ed. 2005. UL - http://discoverylib.upm.edu.my/discovery/Record/978-3-540-30503-3 AB - This volume presents the proceedings of the 10th International Workshop on Combinatorial Image Analysis, held December 1–3, 2004, in Auckland, New Zealand. Prior meetings took place in Paris (France, 1991), Ube (Japan, 1992), Washington DC (USA, 1994), Lyon (France, 1995), Hiroshima (Japan, 1997), Madras (India, 1999), Caen (France, 2000), Philadelphia (USA, 2001), and - lermo (Italy, 2003). For this workshop we received 86 submitted papers from 23 countries. Each paper was evaluated by at least two independent referees. We selected 55 papers for the conference. Three invited lectures by Vladimir Kovalevsky (Berlin), Akira Nakamura (Hiroshima), and Maurice Nivat (Paris) completed the program. Conference papers are presented in this volume under the following topical part titles: discrete tomography (3 papers), combinatorics and computational models (6), combinatorial algorithms (6), combinatorial mathematics (4), d- ital topology (7), digital geometry (7), approximation of digital sets by curves and surfaces (5), algebraic approaches (5), fuzzy image analysis (2), image s- mentation (6), and matching and recognition (7). These subjects are dealt with in the context of digital image analysis or computer vision. OP - 760 CN - Q337.5 SN - 9783540305033 KW - Pattern recognition. KW - Discrete mathematics. KW - Optical data processing. KW - Algorithms. KW - Numerical analysis. KW - Computer science—Mathematics. KW - Pattern Recognition. KW - Discrete Mathematics. KW - Image Processing and Computer Vision. KW - Algorithm Analysis and Problem Complexity. KW - Numeric Computing. KW - Discrete Mathematics in Computer Science. ER -