Mesecina Computational geometry you can see
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Mesecina Tags

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Mesecina Description

Mesecina allows you to visualize and study the medial axis and related computational geometry structures in the plane. It is ideal to visualize and show computational geometry structures for educational purposes, and it is a very useful tool supporting computational geometry research. Mesecina has a powerful high quality rendering with transparency, hardware accellerated anti-aliazing. Color, line width, point size, opacity and display order of any object is configurable using simple sliders and color pickers. Mesecina's flexible user interface allows nice navigation functions including paning, smooth zoom in/out, exporting images in png or ps, pdf vector formats. The input is a point sample of a shape boundary, which can be interactively edited while the computational geometry structures are updated on-the-fly. Mesecina can compute and visualize the following structures: · Delaunay triangulation of the samples · Vornoi diagram of the samples · Regular triangulation of the voronoi vertices · Regular triangulation of the polar vertices · Power crust · Voronoi vertices in the interior of the shape · Approximation of the shape using polar or all inner voronoi balls · Dual of union of balls approximating the shape · Exact medial axis of union of balls approximating the shape · Other sturctures related to the algorithms and structures mentioned above Give Mesecina a try to fully assess its capabilities!

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