Or the algorithm for this creation?
What do you mean by clipped voronoi. Do you need closed vor diagrams?
Http://www.mathworks.it/it/help/matlab/ref/voronoi.html
This is a good question. In addition to what has already been mentioned by @Nino Spinella, a good place to look for clipped Voronoi diagrams from a Matlab perspective is
M.S. Ebeida, S.A. Mitchell, Uniform random Voronoi meshes:
http://www.cs.sandia.gov/~samitch/papers/vor_final.pdf
Qhull (available in the current version of Matlab) can be used for computing Voronoi structures up to 4D (p. 4).
Zhao
did you find how to implement the clipped voronoi diagram?
If you succeed in implementing in MATLAB please share.
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