| dbo:abstract |
Loop Subdivision Surface ist ein Unterteilungsschema für Dreiecksnetze, entwickelt von Charles Loop. Dabei wird jedes Dreieck in vier neue Dreiecke unterteilt, wodurch auch neue Punkte entstehen. (de) In computer graphics, the Loop method for subdivision surfaces is an approximating subdivision scheme developed by Charles Loop in 1987 for triangular meshes. Prior methods, namely Catmull-Clark and Doo-Sabin (1978), focused on quad meshes. Loop subdivision surfaces are defined recursively, dividing each triangle into four smaller ones. The method is based on a quartic box spline. It generates C2 continuous limit surfaces everywhere except at extraordinary vertices, where they are C1 continuous. (en) |
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wiki-commons:Special:FilePath/Loop_Subdivision_Icosahedron.svg?width=300 |
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http://charlesloop.com/ http://www.dgp.toronto.edu/people/stam/reality/Research/pdf/loop.pdf http://www.dgp.toronto.edu/~stam/reality/Research/SubdivEval/index.html https://www.microsoft.com/en-us/research/wp-content/uploads/2016/02/thesis-10.pdf |
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dbo:Organisation |
| rdfs:comment |
Loop Subdivision Surface ist ein Unterteilungsschema für Dreiecksnetze, entwickelt von Charles Loop. Dabei wird jedes Dreieck in vier neue Dreiecke unterteilt, wodurch auch neue Punkte entstehen. (de) In computer graphics, the Loop method for subdivision surfaces is an approximating subdivision scheme developed by Charles Loop in 1987 for triangular meshes. Prior methods, namely Catmull-Clark and Doo-Sabin (1978), focused on quad meshes. Loop subdivision surfaces are defined recursively, dividing each triangle into four smaller ones. The method is based on a quartic box spline. It generates C2 continuous limit surfaces everywhere except at extraordinary vertices, where they are C1 continuous. (en) |
| rdfs:label |
Loop Subdivision Surface (de) Loop subdivision surface (en) |
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freebase:Loop subdivision surface wikidata:Loop subdivision surface dbpedia-de:Loop subdivision surface https://global.dbpedia.org/id/4tceV |
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