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  • Příspěvek se zabývá základními strukturami počítačové geometrie - Voronoiovým diagramem a jeho geometricky duální strukturou Delaunayho triangulací. Shrnuje základní vlastnosti, algoritmy jejich konstrukce a typické aplikace v oblasti síťové optimalizace minimální kostra grafu, Steinerův minimální strom v euklidovské rovině) a v plánování pohybu robotu ve scéně s překážkami. (cs)
  • This paper deals with fundamental structures of computational geometry, the Voronoi diagram, and its geometric dual, the Delaunay triangulation. It surveys basic properties, algorithms for their construction and typical applications in network optimisation (Euclidean minimum spanning tree, Euclidean minimum Steiner tree) and robot motion planning in the plane with obstacles.
  • This paper deals with fundamental structures of computational geometry, the Voronoi diagram, and its geometric dual, the Delaunay triangulation. It surveys basic properties, algorithms for their construction and typical applications in network optimisation (Euclidean minimum spanning tree, Euclidean minimum Steiner tree) and robot motion planning in the plane with obstacles. (en)
Title
  • Applications of Computational Geometry
  • Aplikace počítačové geometrie (cs)
  • Applications of Computational Geometry (en)
skos:prefLabel
  • Applications of Computational Geometry
  • Aplikace počítačové geometrie (cs)
  • Applications of Computational Geometry (en)
skos:notation
  • RIV/00216305:26210/07:PU70044!RIV08-MSM-26210___
http://linked.open.../vavai/riv/strany
  • 1-6
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  • Z(MSM0021630529)
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  • 410563
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  • RIV/00216305:26210/07:PU70044
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  • computational geometry, Delaunay triangulation, Voronoi diagram, Euclidean minimum spanning tree, Euclidean minimum Steiner tree (en)
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  • [3F472CD5A668]
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  • Maribor
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  • Maribor (Slovenia)
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  • Proceedings of CEEPUS WEB Summer School 2007 - %22Information Systems in Automation%22
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  • Šeda, Miloš
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number of pages
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  • University of Maribor, Faculty of Electrical Engineering and Computer Science
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  • 978-961-248-054-7
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  • 26210
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