Elements of geometry processing

Bruno Lévy 1 Richard Hao Zhang 2
1 ALICE - Geometry and Lighting
INRIA Lorraine, LORIA - Laboratoire Lorrain de Recherche en Informatique et ses Applications
Abstract : Geometry processing is a fast-growing area of research that designs efficient algorithms for the acquisition, reconstruction, analysis, manipulation, simulation and transmission of 3D models. This course covers different aspects of Geometry Processing, related with the reconstruction of high-level information from raw data. The first part of the course explains how starting with a point set (e.g. acquired with a 3D scanner), one can reconstruct a valid mesh, and then recover higher-level information (symmetry, structuration into parts). The second part is related with mesh-based computations (e.g. UV mapping and deformations) that need to define a function space over the mesh. We will introduce finite elements, spectral function bases and some of their applications. The course is based on the following courses/book, together with new elements: Geometry Processing based on Polygonal Meshes (SIGGRAPH and EUROGRAPHICS Courses, Botsch et. al), Polygon Mesh Processing (AK Peters/CRC Press, Botsch et. al) and Spectral Mesh Processing (SIGGRAPH and SIGGRAPH ASIA Course, Levy and Zhang)
Type de document :
Communication dans un congrès
4th ACM SIGGRAPH Conference and Exhibition on Computer Graphics and Interactive Techniques in Asia - SiggraphAsia 2011, Dec 2011, Hong Kong, China. ACM, pp.Article n°5, 2011, Proceedings of ACM SIGGRAPH Asia 2011Courses. 〈10.1145/2077434.2077439〉
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https://hal.inria.fr/hal-00763332
Contributeur : Bruno Levy <>
Soumis le : lundi 10 décembre 2012 - 15:29:07
Dernière modification le : jeudi 11 janvier 2018 - 06:20:18

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Bruno Lévy, Richard Hao Zhang. Elements of geometry processing. 4th ACM SIGGRAPH Conference and Exhibition on Computer Graphics and Interactive Techniques in Asia - SiggraphAsia 2011, Dec 2011, Hong Kong, China. ACM, pp.Article n°5, 2011, Proceedings of ACM SIGGRAPH Asia 2011Courses. 〈10.1145/2077434.2077439〉. 〈hal-00763332〉

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