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<div class="pre" style="margin: 0; padding: 0; font-family: monospace">Hi</div>
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<div class="pre" style="margin: 0; padding: 0; font-family: monospace">The topic remains open (one never knows), but I think I found an interesting way to answer to my needs: the "ear clipping method"; then based on the triangles it becomes easy to calculate the surface.</div>
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<div class="pre" style="margin: 0; padding: 0; font-family: monospace">Paul</div>
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<div class="pre" style="margin: 0; padding: 0; font-family: monospace">Le 2016-12-23 23:42, <a href="mailto:paul.carrico@free.fr">paul.carrico@free.fr</a> a écrit :
<blockquote type="cite" style="padding: 0 0.4em; border-left: #1010ff 2px solid; margin: 0">Hi All<br /> <br /> I'm wondering how I can calculate (with accuracy) the value of any<br /> closed surface composed of edges; these ones come from a mesh and the<br /> surface is no more than a hole.<br /> <br /> In a first step I'm thinking in Delaunay triangulation based on the<br /> edges to mesh the surface (triangles), but maybe there are simpliest<br /> ways (to avoid to reivent the wheel)? does somebody can advice?<br /> <br /> Obviously the surface can be highly irregular, such as a daisy flower<br /> (to illustrate the shape).<br /> <br /> Merry Christmas to all the community<br /> <br /> Paul<br /> _______________________________________________<br /> users mailing list<br /> <a href="mailto:users@lists.scilab.org">users@lists.scilab.org</a><br /> <a href="http://lists.scilab.org/mailman/listinfo/users" target="_blank" rel="noreferrer">http://lists.scilab.org/mailman/listinfo/users</a></blockquote>
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