Abstract
A new method to produce convex and smooth grids over general plane regions is introduced. This method belongs to the discrete variational grid generation approach. Theoretical results presented guarantee that a convex grid over a region is obtained when this method is applied; the basic assumption is that at least one convex grid exists. A procedure to control large cells, in addition to smoothness and convexity, is also presented. Experimental results, showing the effectiveness of these methods, are reported.
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