Disponible dans les fichiers attachés à ce document
-
1991 (v1)ReportUploaded on: December 4, 2022
-
1996 (v1)Journal article
In this paper, we propose an algorithm to compute the Delaunay triangulation of a set of n points in 3-dimensional space when the points lie in 2 planes. The algorithm is output-sensitive and optimal with respect to the input and the output sizes. Its time complexity is O(n log n+t), where t is the size of the output, and the extra storage is O(n).
Uploaded on: December 4, 2022 -
1991 (v1)Report
Disponible dans les fichiers attachés à document
Uploaded on: December 3, 2022 -
1991 (v1)Conference paper
International audience
Uploaded on: March 25, 2023 -
1993 (v1)Report
Disponible dans les fichiers attachés à ce document
Uploaded on: December 4, 2022 -
1996 (v1)Journal article
We present an algorithm which computes the convex hull of a set of spheres in dimension d in time O(n^ceil(d/2)+n log n). It is worst case optimal in three dimensions and in even dimensions. The same method can also be used to compute the convex hull of a set of n homethetic objects of Ed. If the complexity of each object is constant, the time...
Uploaded on: December 4, 2022