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Robust and efficient implementation of the Delaunay tree (1992)  (Make Corrections)  (2 citations)
Olivier Devillers



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Abstract: In this paper, we present some practical results concerning the imple- mentation of the algorithm described in [DMT] which computes dynami- cally the Delaunay triangulation of a set of sites in the plane in logarithmic expected update time. (Update)

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...the subdivision remain convex. 2. A second method uses Delaunay triangulations of point sets (based on the algorithm and code of Devillers [4]) In one set of datasets the vertices of the subdivision are generated uniformly at random within a square. Another set of...

...1. Solutions based on pure floating point arithmetic (a) Numerical solutions i. Epsilons (popular folklore) ii. Finite exact precision ([4], 9] 18] 19] iii. Epsilon geometry ( 8] 25] b) Geometrical solutions i. Adaptive geometry ( 7] 18] 20] ii. Robust geometry...

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BibTeX entry:   (Update)

O. Devillers. Robust and efficient implementation of the Delaunay tree. Report 1619, INRIA Sophia-Antipolis, Valbonne, France, 1992. http://citeseer.ist.psu.edu/article/devillers92robust.html   More

@techreport{ devillersdidrobust,
    author = "O. Devillers",
    title = "Robust and efficient implementation of the Delaunay tree",
    number = "RR-1619",
    url = "citeseer.ist.psu.edu/article/devillers92robust.html" }
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