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Re: [cgal-discuss] Contrain faces within a 3d triangulation


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  • From: Olivier Devillers <>
  • To:
  • Subject: Re: [cgal-discuss] Contrain faces within a 3d triangulation
  • Date: Fri, 27 May 2011 16:36:44 +0200

Le 5/27/11 2:50 PM, Yohann a écrit :
I've looked for an answer to this question on the forum and google but I
haven't found anything that seemed relevant (or I did not understand why it
was relevant).

I am willing to build a 3D triangulation with constrained faces (and not
segments). I've read that the constrained 3d triangulation problem has no
solution, but I'm not sure this result applies to the case where you
constrain faces and not just segments.

Can anyone point me to a page where a demonstration prooves that you can't
constrain faces?

Schönhardt polyhedron cannot be triangulated
[E. Schönhardt. Über die Zerlegung von Dreieckspolyedern in Tetraeder. Math. Ann., 98:309–312, 1928.]

If you constrained only edges then you can triangulate [some paper of Shewchuk]



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