K. Sugihara und M. Iri: Geometric Algorithms in Finite-Precision Arithmetic, Research Memorandum RMI 88-10, Faculty of Engineering, University of Tokyo (1988). Home/Search Document Not in Database Summary Related Articles Check |
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Computational Geometry on the Grid: Traversal and.. - Schneider, Güting, de .. (1998) (Correct)
....correctness of geometric algorithms. Two approaches can be mainly distinguished: perturbation free and perturbation approaches. Perturbation relates to slightly changing input data or computed values in a suitable way when they are assigned to variables. Perturbation free approaches (e.g. [KM83, MK84, OTU87, SI88]) aim at performing exact geometric computations with such sufficiently high precision that correct and robust numerical results must be obtained. Provided that the input data are exact, the task is to determine how many digits of precision are required by numerical computations so that the ....
K. Sugihara & M. Iri: Geometric Algorithms in Finite-Precision Arithmetic. Research Memorandum RMI 88-10, Department of Mathematical Engineering and Information Physics, University of Tokyo, 1988.
A Practical Method for Computing Delaunay triangulations.. - Jünger, Kaibel, Thienel (2001) (Correct)
No context found.
K. Sugihara und M. Iri: Geometric Algorithms in Finite-Precision Arithmetic, Research Memorandum RMI 88-10, Faculty of Engineering, University of Tokyo (1988).
Computing Delaunay Triangulations in Manhattan and Maximum.. - Jünger, Kaibel, Thienel (1995) (Correct)
No context found.
K. Sugihara und M. Iri: Geometric Algorithms in Finite-Precision Arithmetic, Research Memorandum RMI 88-10, Faculty of Engineering, University of Tokyo (1988).
A Practical Method for Computing Delaunay triangulations.. - Jünger, Kaibel, Thienel (1994) (Correct)
No context found.
K. Sugihara und M. Iri: Geometric Algorithms in Finite-Precision Arithmetic, Research Memorandum RMI 88-10, Faculty of Engineering, University of Tokyo (1988).
Computing Delaunay Triangulations in Manhattan and Maximum.. - Jünger, Kaibel, Thienel (1995) (Correct)
No context found.
K. Sugihara und M. Iri: Geometric Algorithms in Finite-Precision Arithmetic, Research Memorandum RMI 88-10, Faculty of Engineering, University of Tokyo (1988).
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