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| | BRepFill_Filling (const int Degree=3, const int NbPtsOnCur=15, const int NbIter=2, const bool Anisotropie=false, const double Tol2d=0.00001, const double Tol3d=0.0001, const double TolAng=0.01, const double TolCurv=0.1, const int MaxDeg=8, const int MaxSegments=9) |
| | Constructor.
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| void | SetConstrParam (const double Tol2d=0.00001, const double Tol3d=0.0001, const double TolAng=0.01, const double TolCurv=0.1) |
| | Sets the values of Tolerances used to control the constraint. Tol2d: Tol3d: it is the maximum distance allowed between the support surface and the constraints TolAng: it is the maximum angle allowed between the normal of the surface and the constraints TolCurv: it is the maximum difference of curvature allowed between the surface and the constraint.
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| void | SetResolParam (const int Degree=3, const int NbPtsOnCur=15, const int NbIter=2, const bool Anisotropie=false) |
| | Sets the parameters used for resolution. The default values of these parameters have been chosen for a good ratio quality/performance. Degree: it is the order of energy criterion to minimize for computing the deformation of the surface. The default value is 3 The recommended value is i+2 where i is the maximum order of the constraints. NbPtsOnCur: it is the average number of points for discretisation of the edges. NbIter: it is the maximum number of iterations of the process. For each iteration the number of discretisation points is increased. Anisotropie:
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| void | SetApproxParam (const int MaxDeg=8, const int MaxSegments=9) |
| | Sets the parameters used for approximation of the surface.
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| void | LoadInitSurface (const TopoDS_Face &aFace) |
| | Loads the initial Surface The initial surface must have orthogonal local coordinates, i.e. partial derivatives dS/du and dS/dv must be orthogonal at each point of surface. If this condition breaks, distortions of resulting surface are possible.
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| int | Add (const TopoDS_Edge &anEdge, const GeomAbs_Shape Order, const bool IsBound=true) |
| | Adds a new constraint which also defines an edge of the wire of the face Order: Order of the constraint: GeomAbs_C0 : the surface has to pass by 3D representation of the edge GeomAbs_G1 : the surface has to pass by 3D representation of the edge and to respect tangency with the first face of the edge GeomAbs_G2 : the surface has to pass by 3D representation of the edge and to respect tangency and curvature with the first face of the edge.
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| int | Add (const TopoDS_Edge &anEdge, const TopoDS_Face &Support, const GeomAbs_Shape Order, const bool IsBound=true) |
| | Adds a new constraint which also defines an edge of the wire of the face Order: Order of the constraint: GeomAbs_C0 : the surface has to pass by 3D representation of the edge GeomAbs_G1 : the surface has to pass by 3D representation of the edge and to respect tangency with the given face GeomAbs_G2 : the surface has to pass by 3D representation of the edge and to respect tangency and curvature with the given face.
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| int | Add (const TopoDS_Face &Support, const GeomAbs_Shape Order) |
| | Adds a free constraint on a face. The corresponding edge has to be automatically recomputed. It is always a bound.
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| int | Add (const gp_Pnt &Point) |
| | Adds a punctual constraint.
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| int | Add (const double U, const double V, const TopoDS_Face &Support, const GeomAbs_Shape Order) |
| | Adds a punctual constraint.
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| void | Build () |
| | Builds the resulting faces.
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| bool | IsDone () const |
| TopoDS_Face | Face () const |
| const NCollection_List< TopoDS_Shape > & | Generated (const TopoDS_Shape &S) |
| | Returns the list of shapes generated from the shape .
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| double | G0Error () const |
| double | G1Error () const |
| double | G2Error () const |
| double | G0Error (const int Index) |
| double | G1Error (const int Index) |
| double | G2Error (const int Index) |
N-Side Filling This algorithm avoids to build a face from:
- a set of edges defining the bounds of the face and some constraints the surface support has to satisfy
- a set of edges and points defining some constraints the support surface has to satisfy
- an initial surface to deform for satisfying the constraints
- a set of parameters to control the constraints.
The support surface of the face is computed by deformation of the initial surface in order to satisfy the given constraints. The set of bounding edges defines the wire of the face.
If no initial surface is given, the algorithm computes it automatically. If the set of edges is not connected (Free constraint) missing edges are automatically computed.
Limitations:
- If some constraints are not compatible The algorithm does not take them into account. So the constraints will not be satisfied in an area containing the incompatibilities.
- The constraints defining the bound of the face have to be entered in order to have a continuous wire.
Other Applications:
- Deformation of a face to satisfy internal constraints
- Deformation of a face to improve Gi continuity with connected faces