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- From: Allan Lyckegaard <>
- To:
- Subject: Re: [cgal-discuss] Cells of regular triangulation 3
- Date: Wed, 20 Aug 2008 10:49:37 +0200
- Organization: Risoe.dk
Hi again,
thanks for you replies.
I think I agree with Mariette - what I need is the power diagram
(weighted Voronoi diagram, Laguerre diagram, what ever you call it...).
More specific, given a set of N weighted sites in 3D, S_i=(p_i,w_i),
i=1..N, every point q in 3D space is assigned to the site that fulfills
dist(q,p_i)^2 - w_i <= dist(q,p_j)^2 - w_j, 1<j<N
This will partition 3D space into non-intersecting (though
space-filling) polyhedra.
My question is now since the regular triangulation generates these cells
how can I access them?
I repeat my knowledge on STL is limited, so any clue would be
appreciated. But if possible, please give a small piece of code or so.
Thanks again,
Allan
On Tue, 2008-08-19 at 19:53 +0200,
wrote:
> Appolonius
> diagram
- [cgal-discuss] Cells of regular triangulation 3, allan.lyckegaard, 08/19/2008
- Re: [cgal-discuss] Cells of regular triangulation 3, Mariette Yvinec, 08/19/2008
- Re: [cgal-discuss] Cells of regular triangulation 3, schwarz, 08/19/2008
- Re: [cgal-discuss] Cells of regular triangulation 3, Allan Lyckegaard, 08/20/2008
- Re: [cgal-discuss] Cells of regular triangulation 3, Monique . Teillaud, 08/20/2008
- Re: [cgal-discuss] Cells of regular triangulation 3, Allan Lyckegaard, 08/20/2008
- Re: [cgal-discuss] Cells of regular triangulation 3, schwarz, 08/19/2008
- Re: [cgal-discuss] Cells of regular triangulation 3, Mariette Yvinec, 08/19/2008
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