1997
DOI: 10.1006/gmip.1997.0436
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A Hierarchical Model for Multiresolution Surface Reconstruction

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Cited by 11 publications
(4 citation statements)
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“…Algorithms on hierarchical ARTICLES triangle models were addressed by Heller [16] , Soucy and Laurendeau [17] , De Floriani et al [2] , and Voigtmann et al [18] . The principle of this category of algorithm is to iteratively insert a vertex into the regions of a TIN model with a lower level of accuracy based on the Delaunnay triangle algorithm.…”
Section: Previous Workmentioning
confidence: 99%
“…Algorithms on hierarchical ARTICLES triangle models were addressed by Heller [16] , Soucy and Laurendeau [17] , De Floriani et al [2] , and Voigtmann et al [18] . The principle of this category of algorithm is to iteratively insert a vertex into the regions of a TIN model with a lower level of accuracy based on the Delaunnay triangle algorithm.…”
Section: Previous Workmentioning
confidence: 99%
“…Hierarchical triangulations based on TINs have been applied to generate multiresolution models which can be used by level of detail algorithms (de Berg and Dobrint [2], de Floriani and Puppo [3], Gross et al [8], and Voigtmann et al [16]). Regular grids have been used for multiresolution modeling (Falby et al [6]) and for real-time, continuous LOD rendering (Lindstrom et al [10], and Pajarola [12]).…”
Section: Related Workmentioning
confidence: 99%
“…Various hierarchical data structures have been developed for representing terrains, e.g., hierarchical TINs (de Floriani and Puppo [3]), R-trees for terrain data (Kofler et al [9]), restricted quadtree triangulations (Pajarola [12]), and constrained Delaunay pyramids (Voigtmann et al [16]). Each data structure supports a specific type of input data such as arbitrarily distributed data points for triangulated irregular networks (TINs) or regularly distributed data points for grids.…”
Section: Introductionmentioning
confidence: 99%
“…De Floriani et al (2000) developed a system based on the hierarchical triangle model, which was proposed by De Floriani (1989) to construct multi-resolution TINs. Algorithms on hierarchy triangle models were addressed by Heller (1990), Soucy and Laurendeau (1992, 1996), De Floriani et al (1996, Voigtmann et al (1997) and Pedrini (2000). The principle of this category of algorithm is to iteratively insert a vertex into the regions of a TIN model with a lower level of accuracy based on the Delaunnay triangle algorithm.…”
Section: A Review Of Related Studiesmentioning
confidence: 99%