#include <IntWalk_TheInt2S.hxx>
Public Member Functions | |
| IntWalk_TheInt2S (const TColStd_Array1OfReal &Param, const Handle< Adaptor3d_Surface > &S1, const Handle< Adaptor3d_Surface > &S2, const Standard_Real TolTangency) | |
| compute the solution point with the close point | |
| IntWalk_TheInt2S (const Handle< Adaptor3d_Surface > &S1, const Handle< Adaptor3d_Surface > &S2, const Standard_Real TolTangency) | |
| initialize the parameters to compute the solution point it 's possible to write to optimize: IntImp_Int2S inter(S1,S2,Func,TolTangency); math_FunctionSetRoot rsnld(inter.Function()); while ...{ Param(1)=... Param(2)=... param(3)=... inter.Perform(Param,rsnld); } | |
| IntImp_ConstIsoparametric | Perform (const TColStd_Array1OfReal &Param, math_FunctionSetRoot &Rsnld) |
| returns the best constant isoparametric to find the next intersection's point +stores the solution point (the solution point is found with the close point to intersect the isoparametric with the other patch; the choice of the isoparametic is calculated) | |
| IntImp_ConstIsoparametric | Perform (const TColStd_Array1OfReal &Param, math_FunctionSetRoot &Rsnld, const IntImp_ConstIsoparametric ChoixIso) |
| returns the best constant isoparametric to find the next intersection's point +stores the solution point (the solution point is found with the close point to intersect the isoparametric with the other patch; the choice of the isoparametic is given by ChoixIso) | |
| Standard_Boolean | IsDone () const |
| Returns TRUE if the creation completed without failure. | |
| Standard_Boolean | IsEmpty () const |
| Returns TRUE when there is no solution to the problem. | |
| const IntSurf_PntOn2S & | Point () const |
| Returns the intersection point. | |
| Standard_Boolean | IsTangent () const |
| Returns True if the surfaces are tangent at the intersection point. | |
| const gp_Dir & | Direction () const |
| Returns the tangent at the intersection line. | |
| const gp_Dir2d & | DirectionOnS1 () const |
| Returns the tangent at the intersection line in the parametric space of the first surface. | |
| const gp_Dir2d & | DirectionOnS2 () const |
| Returns the tangent at the intersection line in the parametric space of the second surface. | |
| IntWalk_TheFunctionOfTheInt2S & | Function () |
| return the math function which is used to compute the intersection | |
| IntSurf_PntOn2S & | ChangePoint () |
| return the intersection point which is enable for changing. | |
Constructor & Destructor Documentation
◆ IntWalk_TheInt2S() [1/2]
| IntWalk_TheInt2S::IntWalk_TheInt2S | ( | const TColStd_Array1OfReal & | Param, |
| const Handle< Adaptor3d_Surface > & | S1, | ||
| const Handle< Adaptor3d_Surface > & | S2, | ||
| const Standard_Real | TolTangency ) |
compute the solution point with the close point
◆ IntWalk_TheInt2S() [2/2]
| IntWalk_TheInt2S::IntWalk_TheInt2S | ( | const Handle< Adaptor3d_Surface > & | S1, |
| const Handle< Adaptor3d_Surface > & | S2, | ||
| const Standard_Real | TolTangency ) |
initialize the parameters to compute the solution point it 's possible to write to optimize: IntImp_Int2S inter(S1,S2,Func,TolTangency); math_FunctionSetRoot rsnld(inter.Function()); while ...{ Param(1)=... Param(2)=... param(3)=... inter.Perform(Param,rsnld); }
Member Function Documentation
◆ ChangePoint()
| IntSurf_PntOn2S & IntWalk_TheInt2S::ChangePoint | ( | ) |
return the intersection point which is enable for changing.
◆ Direction()
| const gp_Dir & IntWalk_TheInt2S::Direction | ( | ) | const |
Returns the tangent at the intersection line.
◆ DirectionOnS1()
| const gp_Dir2d & IntWalk_TheInt2S::DirectionOnS1 | ( | ) | const |
Returns the tangent at the intersection line in the parametric space of the first surface.
◆ DirectionOnS2()
| const gp_Dir2d & IntWalk_TheInt2S::DirectionOnS2 | ( | ) | const |
Returns the tangent at the intersection line in the parametric space of the second surface.
◆ Function()
| IntWalk_TheFunctionOfTheInt2S & IntWalk_TheInt2S::Function | ( | ) |
return the math function which is used to compute the intersection
◆ IsDone()
| Standard_Boolean IntWalk_TheInt2S::IsDone | ( | ) | const |
Returns TRUE if the creation completed without failure.
◆ IsEmpty()
| Standard_Boolean IntWalk_TheInt2S::IsEmpty | ( | ) | const |
Returns TRUE when there is no solution to the problem.
◆ IsTangent()
| Standard_Boolean IntWalk_TheInt2S::IsTangent | ( | ) | const |
Returns True if the surfaces are tangent at the intersection point.
◆ Perform() [1/2]
| IntImp_ConstIsoparametric IntWalk_TheInt2S::Perform | ( | const TColStd_Array1OfReal & | Param, |
| math_FunctionSetRoot & | Rsnld ) |
returns the best constant isoparametric to find the next intersection's point +stores the solution point (the solution point is found with the close point to intersect the isoparametric with the other patch; the choice of the isoparametic is calculated)
◆ Perform() [2/2]
| IntImp_ConstIsoparametric IntWalk_TheInt2S::Perform | ( | const TColStd_Array1OfReal & | Param, |
| math_FunctionSetRoot & | Rsnld, | ||
| const IntImp_ConstIsoparametric | ChoixIso ) |
returns the best constant isoparametric to find the next intersection's point +stores the solution point (the solution point is found with the close point to intersect the isoparametric with the other patch; the choice of the isoparametic is given by ChoixIso)
◆ Point()
| const IntSurf_PntOn2S & IntWalk_TheInt2S::Point | ( | ) | const |
Returns the intersection point.
The documentation for this class was generated from the following file:
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