Results 151 to 160 of about 456 (184)
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Optimistic parallel Delaunay triangulation
The Visual Computer, 2002The paper describes a new parallel algorithm of Delaunay triangulation based on randomized incremental insertion. The algorithm is practical, simple and can be modified also for constrained triangulation or tetrahedralization. It was developed for architectures with a lower degree of parallelism, such as several-processor workstations, and tested on up
Ivana Kolingerová, Josef Kohout
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Delaunay triangulation in three dimensions
IEEE Computer Graphics and Applications, 1995Triangulation in two and higher dimensions began with Dirichlet, Voronoi, Thiessen, and Delaunay. A number of textbooks and papers have extensively covered the properties of triangulations and algorithms for their construction. Most dealt with theoretical aspects of the algorithms and gave upper bounds on their complexity.
Tsung-Pao Fang, Les A. Piegl
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Fast Localized Delaunay Triangulation
2005A localized Delaunay triangulation owns the following interesting properties in a wireless ad hoc setting: it can be built with localized information, the communication cost imposed by control information is limited and it supports geographical routing algorithms that offer guaranteed convergence. This paper presents a localized algorithm that builds a
Filipe Araújo, Luís E. T. Rodrigues
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Structural tolerance and Delaunay triangulation
Information Processing Letters, 1999zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Manuel Abellanas +2 more
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Decremental Delaunay triangulation
ACM SIGGRAPH 99 Conference abstracts and applications, 1999Richard Hammersley, Hongqian Lu
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Minimal Delaunay Triangulations of Hyperbolic Surfaces
Discrete and Computational Geometry, 2022Matthijs Ebbens +2 more
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Delaunay and Regular Triangulations as Lexicographic Optimal Chains
Discrete and Computational Geometry, 2023David Cohen-Steiner, André Lieutier
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Dirichlet energy of Delaunay meshes and intrinsic Delaunay triangulations
CAD Computer Aided Design, 2020Zipeng Ye, Ran Yi, Wenyong Gong
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On the number of higher order Delaunay triangulations
Theoretical Computer Science, 2011Maria Saumell, Rodrigo I Silveira
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Generating realistic terrains with higher-order Delaunay triangulations
Computational Geometry: Theory and Applications, 2007Marc Van Kreveld, Maarten Löffler
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