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- From: Mariette Yvinec <>
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- Subject: Re: [cgal-discuss] Number of tetrahedra
- Date: Thu, 17 Jan 2013 09:04:06 +0200
the number of tetrahedra may run fron O(n) to O(n^2) even without inner vertices In usual meshes (with inner vertices) it's about 7 or 8 times the number of vertices Le 17/01/13 04:06, Zohar a écrit :
Hi, We have Euler's formula that relates the number of vertices to the number of faces, and on average a triangle mesh would have twice the number of triangles as the number of vertices. Can we say something on the average of the number of tetrahedra (no additional inner points)? -- View this message in context: http://cgal-discuss.949826.n4.nabble.com/Number-of-tetrahedra-tp4656484.html Sent from the cgal-discuss mailing list archive at Nabble.com. -- Mariette Yvinec Geometrica project team INRIA Sophia-Antipolis |
- [cgal-discuss] Number of tetrahedra, Zohar, 01/17/2013
- Re: [cgal-discuss] Number of tetrahedra, Mariette Yvinec, 01/17/2013
- [cgal-discuss] Re: Number of tetrahedra, Zohar, 01/17/2013
- Re: [cgal-discuss] Re: Number of tetrahedra, Zohar Levi, 01/17/2013
- Re: [cgal-discuss] Re: Number of tetrahedra, Olivier Devillers, 01/17/2013
- Re: [cgal-discuss] Re: Number of tetrahedra, Mariette Yvinec, 01/17/2013
- [cgal-discuss] Re: Number of tetrahedra, Zohar, 01/18/2013
- Re: [cgal-discuss] Re: Number of tetrahedra, Zohar Levi, 01/17/2013
- [cgal-discuss] Re: Number of tetrahedra, Zohar, 01/17/2013
- Re: [cgal-discuss] Number of tetrahedra, Mariette Yvinec, 01/17/2013
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