IMO you can use the closest pair of the sites and a dendogram and the k-order voronoi is an overlay of x k-order voronoi but without the intersecting edges.
How to draw 2nd order Voronoi diagram in Matlab?
Question
The Matlab function voronoi(x,y) gives the first order Voronoi diagram for the set of points $(x,y)$ e.g.
Can we use this function to draw a higher order such as 2nd order Voronoi diagram? By the order of a Voronoi diagram means the number of closest points. For example the regular Voronoi diagram is called first order because the cells have a single point that is closest to any place in the cell. A second order Voronoi diagram will have cells which are identified by the two closest points.
This previous question Higher order voronoi diagram discuss a similar problem but not in Matlab.
No correct solution
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