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- From: François Becker <>
- To:
- Subject: Re: [cgal-discuss] Constrained Delaunay on the sphere
- Date: Wed, 25 Jul 2012 09:57:01 +0200
On Wed, Jul 25, 2012 at 8:31 AM, Sebastien Loriot (GeometryFactory) <> wrote:
On 07/20/2012 02:47 PM, fbecker wrote:I'm afraid we have no tool to do that for now. We have a package under
Hi,
I have got 3D points which are located on the unit sphere. I want to
triangulate these points in a Delaunay fashion; using a convex hull
algorithm perfectly fits this problem.
Now, I want to define a subset of these points as constrained polygons in
the triangulation (without enclosing other points in the surface projected
on the unit sphere).
If a set of triangles replaced by the polygon already exist in the convex
hull, no problem. Otherwise, how can it be done?
development that I hope should be usable with the constrained triangulation package.
Sebastien.
Thanks for your answer, Sebastien.
In the meantime I have developed my own (non efficient, but effective) algorithm (without CGAL) to resolved this problem; however this is private R&D, so I'm not authorized (yet?) to release it. I'll keep you informed about that.
All the best
In the meantime I have developed my own (non efficient, but effective) algorithm (without CGAL) to resolved this problem; however this is private R&D, so I'm not authorized (yet?) to release it. I'll keep you informed about that.
All the best
- [cgal-discuss] Constrained Delaunay on the sphere, fbecker, 07/20/2012
- Re: [cgal-discuss] Constrained Delaunay on the sphere, Sebastien Loriot (GeometryFactory), 07/25/2012
- Re: [cgal-discuss] Constrained Delaunay on the sphere, François Becker, 07/25/2012
- Re: [cgal-discuss] Constrained Delaunay on the sphere, Sebastien Loriot (GeometryFactory), 07/25/2012
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