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"piecewise linear complex" in lowercase 

Suggested by Andreas
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Laurent Rineau 2025-06-16 14:30:21 +02:00
parent 407ad25f60
commit b305122323
1 changed files with 3 additions and 3 deletions
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Constrained_triangulation_3/doc/Constrained_triangulation_3/Constrained_triangulation_3.txt
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@ -23,7 +23,7 @@ results in a _conforming_ triangulation.
This package implements an algorithm for constructing conforming triangulations of 3D polygonal This package implements an algorithm for constructing conforming triangulations of 3D polygonal
constraints. Specifically, it requires that these piecewise linear constraints are provided as a constraints. Specifically, it requires that these piecewise linear constraints are provided as a
_Piecewise Linear Complex_ (PLC). The resulting triangulations are of type `Triangulation_3`, _piecewise linear complex_ (PLC). The resulting triangulations are of type `Triangulation_3`,
as described in the chapter \ref PkgTriangulation3. as described in the chapter \ref PkgTriangulation3.
The article by Cohen-Steiner et al. \cgalCite{cgal:cohen2002conforming} discusses the problem of The article by Cohen-Steiner et al. \cgalCite{cgal:cohen2002conforming} discusses the problem of
@ -38,7 +38,7 @@ This section introduces the key concepts necessary to understand and use this pa
\subsection CT_3_PLC Piecewise Linear Complex \subsection CT_3_PLC Piecewise Linear Complex
A _Piecewise Linear Complex_ (PLC) is the three-dimensional generalization of a A _piecewise linear complex_ (PLC) is the three-dimensional generalization of a
planar straight-line graph. It consists of a finite set of vertices, edges, and polygons (faces) planar straight-line graph. It consists of a finite set of vertices, edges, and polygons (faces)
that satisfy the following properties: that satisfy the following properties:
@ -56,7 +56,7 @@ Polygons in a PLC may be non-convex, may have holes, and may have arbitrarily ma
<img src="plc.png" style="max-width:60%;"/> <img src="plc.png" style="max-width:60%;"/>
</center> </center>
\cgalFigureCaptionBegin{CT_3_plc_fig} \cgalFigureCaptionBegin{CT_3_plc_fig}
A Piecewise Linear Complex, composed of planar faces connected by edges and vertices. A piecewise linear complex, composed of planar faces connected by edges and vertices.
\cgalFigureCaptionEnd \cgalFigureCaptionEnd