We state the following conjecture: any two planar n-point sets that agree on the number of convex hull points can be triangulated in a compatible manner, ...
We state the following conjecture: any two planar n-point sets (that agree on the number of convex hull points) can be triangulated in a compatible manner, ...
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Trivially, two triangulations must have the same number of triangles to be compatible so it is a necessary condition for a compatible triangulation that the ...
We state the following conjecture: any two planar n-point sets that agree on the number of convex hull points can be triangulated in a compatible manner, ...
We state the following conjecture: any two planar n-point sets (that agree on the number of convex hull points) can be triangulated in a compatible manner, ...
We further exhibit a class of point sets which can be triangulated compatibly with any other set (that satisfies the obvious size and hull restrictions).
Original language, English. Pages (from-to), 3-13. Journal, Theoretical Computer Science. Issue number, 296. Publication status, Published - 2003 ...
Two triangulations are compatible if they have the same combinatorial structure, ie, if their face lattices are isomorphic.
We propose a new method to compute compatible triangulations of two polygons in order to create smooth geometric transformations between them.
We describe a general algorithm to produce compatible 3D triangulations from spatial decompositions. Such triangulations match edges and faces across ...