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Guillaume Damiand 2012-01-25 14:00:57 +00:00
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in \emph{d}-dimension with linear geometry. The combinatorial part
of objects is described by a combinatorial map, representing all
the cells of the object plus the incidence and adjacency relations
between cells. Geometry is added on combinatorial maps simply by
associating a \emph{Point} to each vertex of the map.
between cells. Geometry is added to combinatorial maps simply by
associating a point to each vertex of the map.
Taking a 2D combinatorial map, and using 3D points, gives a
linear cell complex equivalent to a \emph{Polyhedron\_3}.}