- the heuristic for matching unresolved intersections is a relatively
simple matching scheme that seems to be more robust than attempting to walk
the geometry or the cuts.
- avoid false positives for self intersection
- adjust for updates in 'develop'
- change surfaceIntersection constructor to take a dictionary of
options.
tolerance | Edge-length tolerance | scalar | 1e-3
allowEdgeHits | Edge-end cuts another edge | bool | true
avoidDuplicates | Reduce the number of duplicate points | bool | true
warnDegenerate | Number of warnings about degenerate edges | label | 0
- If the dictionary is named 'surfaces', a 'surfaces' entry is mandatory.
This is a list of wordRe, which is used to load multiple surfaces from
constant/triSurface directory.
- Other dictionaries may contain a 'surfaces' entry.
In which case the behaviour is as above (loading multiple surfaces).
The dictionary name will *NOT* be taken as a surface name itself.
- Regardless of how the surfaces are loaded or features extracted,
an additional selfIntersection test may be used.
Eg,
surfaces
{
extractionMethod extractFromSurface;
surfaces (surface1.stl surface2.nas);
// Generate features from self-intersect
selfIntersection true;
// Base output name (optiona)
output surfaces;
// Tolerance for self-intersect
planarTolerance 1e-3;
extractFromSurfaceCoeffs
{
includedAngle 120;
// Do not mark region edges
geometricTestOnly yes;
}
}
- Allows passing of additional information (per-face zone ids) or possibly
other things, while reducing the number of arguments to pass.
- In sampledTriSurfaceMesh, preserve the region information that was
read in, passing it onwards via the UnsortedMeshSurface content.
The Nastran surface writer is currently the only writer making use
of this per-face zone information.
Passing it through as a PSHELL attribute, which should retain the
distinction for parts. (issue #204)
If geometricTestOnly is set to true then edges will not be marked as region
edges, only as internal or external edges. If there are any edges still
marked as regions then this is because they are non-manifold.
