Three Moves on Signed Surface Triangulat
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Shalom Eliahou; Sylvain Gravier; Charles Payan
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Article
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2002
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Elsevier Science
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English
⚖ 206 KB
We consider finite triangulations of surfaces with signs attached to the faces. Such a signed triangulation is said to have the Heawood property if, at every vertex x, the sum of the signs of the faces incident to x is divisible by 3. For a triangulation G of the sphere, Heawood signings are essenti