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Olivier Devillers 2013-12-05 09:11:35 +01:00
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CGAL_ipelets/doc/CGAL_ipelets/CGAL_ipelets.txt
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@ -68,11 +68,13 @@ to compile an ipelet, please refer to the Ipe manual.
Below is the list of Ipelets provided by the Demo Ipelets
\section Ipelets_list List of provided Ipelets
\subsection alpha_shapes_ipelet Alpha shapes
Selection should be a set of points or circles (considered as weighted
points). The different values of alpha where the alpha shape changes
are computed. The value of alpha chosen by the user is asked.
Selection should be a set of points or circles (considered as weighted points).
The different values of alpha where the alpha shape changes are
computed and the rank of the chosen alpha is asked in a dialog box.
\subsection arrangement_ipelet Arrangement
@ -140,10 +142,10 @@ Generate random circles whose centers are inside a square bounding the selection
Sort the selected points with a space filling strategy.
<ul>
<li><b> Hilbert sorting curve, median policy:</b>
The set of points is split in two at the median, altenatively in x and
The set of points is split in two at the median, alternatively in x and
y directions.
<li><b> Hilbert sorting curve, middle policy:</b>
The set of points is split in two at the middle, altenatively in x and
The set of points is split in two at the middle, alternatively in x and
y directions.
</ul>
@ -152,7 +154,7 @@ y directions.
<li><b> Convex minimal:</b>
Selection should be a set of points, line segments , and circles.
The convex hull of the selected objects is drawn.
<li><b>t Crust:</b>
<li><b>Crust:</b>
Selection should be a set of points.
The crust of this set is drawn (curve reconstruction).
</ul>
@ -197,7 +199,7 @@ Ordinary Delaunay triangulation.
<li><b> Delaunay 2:</b>
Triangulation of middle of Delaunay edges.
<li><b> Delaunay 3:</b>
Triangulation of barycenters of Delaunay triangles.
Triangulation of barycenters of some triangles.
<li><b> Delaunay n-1:</b>
Dual of farthest neighbor Voronoi diagram.
<li><b> Delaunay k:</b>
@ -218,26 +220,35 @@ k is asked in a dialog box.
Selection should be a set of points and circles.
The order k power diagram or its dual the order k regular triangulation is drawn.
<ul>
<li><b>Regular:</b>
<li><b>Regular 2:</b>
<li><b>Regular:</b> Ordinary regular triangulation.
<li><b>Regular 2:</b> Triangulation of middle of edges
of the regular triangulation.
<li><b>Regular 3:</b>
Triangulation of barycenters of some triangles.
<li><b>Regular n-1:</b>
Dual of farthest neighbor power diagram.
<li><b>Regular k:</b>
<li><b>Power Diagram:</b>
<li><b>Power Diagram 2:</b>
<li><b>Power Diagram 3:</b>
<li><b>Power Diagram n-1:</b>
k is asked in a dialog box.
<li><b>Power Diagram:</b> Ordinary power diagram.
<li><b>Power Diagram 2:</b> Order 2 power diagram.
<li><b>Power Diagram 3:</b> Order 3 power diagram.
<li><b>Power Diagram n-1:</b> Farthest neighbor power diagram.
<li><b>Power Diagram k:</b>
k is asked in a dialog box.
</ul>
\subsection partition_ipelet Polygon partition
Selection should be simple polygons.
The polygons are splitted according diffrent algorithms.
The polygons are splitted according different algorithms.
<ul>
<li><b> Y monotone partition:</b>
<li><b> Greene's approx Convex Partition:</b>
<li><b> Approx Convex Partition:</b>
<li><b> Optimal Convex Partition:</b>
<li><b> Y monotone partition:</b> Regions of the partition are \f$ y
\f$ monotone
<li><b> Greene's approx Convex Partition:</b> Regions of the
partition are convex.
<li><b> Approx Convex Partition:</b>Regions of the
partition are convex.
<li><b> Optimal Convex Partition:</b>Regions of the
partition are convex and their number is minimized.
</ul>
\subsection pca_ipelet PCA