This class implements the algorithms used to create a 2d circle tangent to a 2d entity, centered on a 2d entity and with a given radius. More than one argument must be a curve. The arguments of all construction methods are : More...

#include <Geom2dGcc_Circ2dTanOnRad.hxx>

Public Member Functions
	Geom2dGcc_Circ2dTanOnRad (const Geom2dGcc_QualifiedCurve &Qualified1, const Geom2dAdaptor_Curve &OnCurv, const Standard_Real Radius, const Standard_Real Tolerance)
	Constructs one or more 2D circles of radius Radius, centered on the 2D curve OnCurv and: More...

	Geom2dGcc_Circ2dTanOnRad (const Handle< Geom2d_Point > &Point1, const Geom2dAdaptor_Curve &OnCurv, const Standard_Real Radius, const Standard_Real Tolerance)
	Constructs one or more 2D circles of radius Radius, centered on the 2D curve OnCurv and: passing through the point Point1. OnCurv is an adapted curve, i.e. an object which is an interface between: More...

void	Results (const GccAna_Circ2dTanOnRad &Circ)

void	Results (const Geom2dGcc_Circ2dTanOnRadGeo &Circ)

Standard_Boolean	IsDone () const
	Returns true if the construction algorithm does not fail (even if it finds no solution). Note: IsDone protects against a failure arising from a more internal intersection algorithm which has reached its numeric limits. More...

Standard_Integer	NbSolutions () const
	Returns the number of circles, representing solutions computed by this algorithm. Exceptions: StdFail_NotDone if the construction fails. More...

gp_Circ2d	ThisSolution (const Standard_Integer Index) const
	Returns the solution number Index and raises OutOfRange exception if Index is greater than the number of solutions. Be carefull: the Index is only a way to get all the solutions, but is not associated to theses outside the context of the algorithm-object. Exceptions Standard_OutOfRange if Index is less than zero or greater than the number of solutions computed by this algorithm. StdFail_NotDone if the construction fails. More...

void	WhichQualifier (const Standard_Integer Index, GccEnt_Position &Qualif1) const
	Returns the qualifier Qualif1 of the tangency argument for the solution of index Index computed by this algorithm. The returned qualifier is: More...

void	Tangency1 (const Standard_Integer Index, Standard_Real &ParSol, Standard_Real &ParArg, gp_Pnt2d &PntSol) const
	Returns informations about the tangency point between the result number Index and the first argument. ParSol is the intrinsic parameter of the point on the solution curv. ParArg is the intrinsic parameter of the point on the argument curv. PntSol is the tangency point on the solution curv. PntArg is the tangency point on the argument curv. Exceptions Standard_OutOfRange if Index is less than zero or greater than the number of solutions computed by this algorithm. StdFail_NotDone if the construction fails. More...

void	CenterOn3 (const Standard_Integer Index, Standard_Real &ParArg, gp_Pnt2d &PntSol) const
	Returns the center PntSol on the second argument (i.e. line or circle) of the solution of index Index computed by this algorithm. ParArg is the intrinsic parameter of the point on the argument curv. PntSol is the center point of the solution curv. PntArg is the projection of PntSol on the argument curv. Exceptions: Standard_OutOfRange if Index is less than zero or greater than the number of solutions computed by this algorithm. StdFail_NotDone if the construction fails. More...

Standard_Boolean	IsTheSame1 (const Standard_Integer Index) const
	Returns true if the solution of index Index and the first argument of this algorithm are the same (i.e. there are 2 identical circles). If Rarg is the radius of the first argument, Rsol is the radius of the solution and dist is the distance between the two centers, we consider the two circles to be identical if \|Rarg - Rsol\| and dist are less than or equal to the tolerance criterion given at the time of construction of this algorithm. OutOfRange is raised if Index is greater than the number of solutions. notDone is raised if the construction algorithm did not succeed. More...

Detailed Description

This class implements the algorithms used to create a 2d circle tangent to a 2d entity, centered on a 2d entity and with a given radius. More than one argument must be a curve. The arguments of all construction methods are :

The qualified element for the tangency constrains (QualifiedCirc, QualifiedLin, QualifiedCurvPoints).
The Center element (circle, line, curve).
A real Tolerance. Tolerance is only used in the limits cases. For example : We want to create a circle tangent to an OutsideCurv Cu1 centered on a line OnLine with a radius Radius and with a tolerance Tolerance. If we did not used Tolerance it is impossible to find a solution in the the following case : OnLine is outside Cu1. There is no intersection point between Cu1 and OnLine. The distance between the line and the circle is greater than Radius. With Tolerance we will give a solution if the distance between Cu1 and OnLine is lower than or equal Tolerance.

Constructor & Destructor Documentation

◆ Geom2dGcc_Circ2dTanOnRad() [1/2]

Geom2dGcc_Circ2dTanOnRad::Geom2dGcc_Circ2dTanOnRad	(	const Geom2dGcc_QualifiedCurve &	Qualified1,
		const Geom2dAdaptor_Curve &	OnCurv,
		const Standard_Real	Radius,
		const Standard_Real	Tolerance
	)

Constructs one or more 2D circles of radius Radius, centered on the 2D curve OnCurv and:

tangential to the curve Qualified1

◆ Geom2dGcc_Circ2dTanOnRad() [2/2]

Geom2dGcc_Circ2dTanOnRad::Geom2dGcc_Circ2dTanOnRad	(	const Handle< Geom2d_Point > &	Point1,
		const Geom2dAdaptor_Curve &	OnCurv,
		const Standard_Real	Radius,
		const Standard_Real	Tolerance
	)

Constructs one or more 2D circles of radius Radius, centered on the 2D curve OnCurv and: passing through the point Point1. OnCurv is an adapted curve, i.e. an object which is an interface between:

the services provided by a 2D curve from the package Geom2d,
and those required on the curve by the construction algorithm. Similarly, the qualified curve Qualified1 is created from an adapted curve. Adapted curves are created in the following way: Handle(Geom2d_Curve) myCurveOn = ... ; Geom2dAdaptor_Curve OnCurv ( myCurveOn ) ; The algorithm is then constructed with this object: Handle(Geom2d_Curve) myCurve1 = ... ; Geom2dAdaptor_Curve Adapted1 ( myCurve1 ) ; Geom2dGcc_QualifiedCurve Qualified1 = Geom2dGcc::Outside(Adapted1); Standard_Real Radius = ... , Tolerance = ... ; Geom2dGcc_Circ2dTanOnRad myAlgo ( Qualified1 , OnCurv , Radius , Tolerance ) ; if ( myAlgo.IsDone() ) { Standard_Integer Nbr = myAlgo.NbSolutions() ; gp_Circ2d Circ ; for ( Standard_Integer i = 1 ; i <= nbr ; i++ ) { Circ = myAlgo.ThisSolution (i) ; ... } }

Member Function Documentation

◆ CenterOn3()

void Geom2dGcc_Circ2dTanOnRad::CenterOn3	(	const Standard_Integer	Index,
		Standard_Real &	ParArg,
		gp_Pnt2d &	PntSol
	)		const

Returns the center PntSol on the second argument (i.e. line or circle) of the solution of index Index computed by this algorithm. ParArg is the intrinsic parameter of the point on the argument curv. PntSol is the center point of the solution curv. PntArg is the projection of PntSol on the argument curv. Exceptions: Standard_OutOfRange if Index is less than zero or greater than the number of solutions computed by this algorithm. StdFail_NotDone if the construction fails.

◆ IsDone()

Standard_Boolean Geom2dGcc_Circ2dTanOnRad::IsDone ( ) const

Returns true if the construction algorithm does not fail (even if it finds no solution). Note: IsDone protects against a failure arising from a more internal intersection algorithm which has reached its numeric limits.

◆ IsTheSame1()

Standard_Boolean Geom2dGcc_Circ2dTanOnRad::IsTheSame1 ( const Standard_Integer Index ) const

Returns true if the solution of index Index and the first argument of this algorithm are the same (i.e. there are 2 identical circles). If Rarg is the radius of the first argument, Rsol is the radius of the solution and dist is the distance between the two centers, we consider the two circles to be identical if |Rarg - Rsol| and dist are less than or equal to the tolerance criterion given at the time of construction of this algorithm. OutOfRange is raised if Index is greater than the number of solutions. notDone is raised if the construction algorithm did not succeed.

◆ NbSolutions()

Standard_Integer Geom2dGcc_Circ2dTanOnRad::NbSolutions ( ) const

Returns the number of circles, representing solutions computed by this algorithm. Exceptions: StdFail_NotDone if the construction fails.

◆ Results() [1/2]

void Geom2dGcc_Circ2dTanOnRad::Results ( const GccAna_Circ2dTanOnRad & Circ )

◆ Results() [2/2]

void Geom2dGcc_Circ2dTanOnRad::Results ( const Geom2dGcc_Circ2dTanOnRadGeo & Circ )

◆ Tangency1()

void Geom2dGcc_Circ2dTanOnRad::Tangency1	(	const Standard_Integer	Index,
		Standard_Real &	ParSol,
		Standard_Real &	ParArg,
		gp_Pnt2d &	PntSol
	)		const

Returns informations about the tangency point between the result number Index and the first argument. ParSol is the intrinsic parameter of the point on the solution curv. ParArg is the intrinsic parameter of the point on the argument curv. PntSol is the tangency point on the solution curv. PntArg is the tangency point on the argument curv. Exceptions Standard_OutOfRange if Index is less than zero or greater than the number of solutions computed by this algorithm. StdFail_NotDone if the construction fails.

◆ ThisSolution()

gp_Circ2d Geom2dGcc_Circ2dTanOnRad::ThisSolution ( const Standard_Integer Index ) const

Returns the solution number Index and raises OutOfRange exception if Index is greater than the number of solutions. Be carefull: the Index is only a way to get all the solutions, but is not associated to theses outside the context of the algorithm-object. Exceptions Standard_OutOfRange if Index is less than zero or greater than the number of solutions computed by this algorithm. StdFail_NotDone if the construction fails.

◆ WhichQualifier()

void Geom2dGcc_Circ2dTanOnRad::WhichQualifier	(	const Standard_Integer	Index,
		GccEnt_Position &	Qualif1
	)		const

Returns the qualifier Qualif1 of the tangency argument for the solution of index Index computed by this algorithm. The returned qualifier is:

that specified at the start of construction when the solutions are defined as enclosed, enclosing or outside with respect to the arguments, or
that computed during construction (i.e. enclosed, enclosing or outside) when the solutions are defined as unqualified with respect to the arguments, or
GccEnt_noqualifier if the tangency argument is a point. Exceptions Standard_OutOfRange if Index is less than zero or greater than the number of solutions computed by this algorithm. StdFail_NotDone if the construction fails.

The documentation for this class was generated from the following file:

Geom2dGcc_Circ2dTanOnRad.hxx

Geom2dGcc_Circ2dTanOnRad Class Reference

Public Member Functions