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@ -66,7 +66,7 @@ A piecewise linear complex, composed of planar faces connected by edges and vert
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\subsection CT_3_CDT Conforming Constrained Delaunay Triangulation
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The goal of the algorithms developed in this package is to compute a constrained Delaunay
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The algorithms developed in this package are designed to compute a constrained Delaunay
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triangulation that contains a given set of polygonal constraints in 3D as a subcomplex.
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A triangulation is a _Delaunay triangulation_ if the circumscribing sphere of any simplex
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@ -110,7 +110,7 @@ Left: PLC (360 vertices);
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Right: CCDT (2452 vertices).
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\cgalFigureCaptionEnd
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The algorithm implemented in this package is based on the work of Hang Si, who developed particular
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The algorithm implemented in this package is based on the work of Hang Si et al., who developed particular
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algorithms for constructing conforming constrained Delaunay triangulations from PLCs.
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The corresponding implementation takes with floating point numbers as coordinates
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\cgalCite{si2005meshing}, \cgalCite{cgal:si2008cdt3}, \cgalCite{si2015tetgen}.
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@ -125,7 +125,7 @@ There is no universal or canonical way to represent all possible PLCs in \cgal.
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Any polyhedral surface is a PLC, so any model of `FaceListGraph`, such as `CGAL::Surface_mesh`, can be
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used to represent such a PLC.
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In this representation, the geometric structure of the PLC is directly mapped to the elements
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of the `CGAL::Surface_mesh':
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of the `CGAL::Surface_mesh`:
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- vertices of the PLC geometrically correspond to vertices of the surface mesh,
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- edges of the PLC correspond to edges of the surface mesh,
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- and polygonal faces of the PLC correspond to faces of the surface mesh,
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@ -140,7 +140,7 @@ in the previous section. This approach allows for the representation of non-mani
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polygons in a polygon soup cannot have holes.
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This package also provides a way to group polygons into distinct surface patches using a property map,
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named `plc_face_id'.
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named `plc_face_id`.
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Each polygon can be assigned a _patch_ identifier, allowing multiple polygons to form a continuous surface patch,
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which may include holes. Some necessary geometric conditions must be satisfied for these patches to be
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used in the conforming constrained Delaunay triangulation construction:
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