OCC.Convert module¶

class Convert_CircleToBSplineCurve(*args)¶

Bases: OCC.Convert.Convert_ConicToBSplineCurve

The equivalent B-spline curve has the same orientation as the circle C.

Parameters:	C (gp_Circ2d) – Parameterisation (Convert_ParameterisationType) – default value is Convert_TgtThetaOver2
Return type:	None

The circle C is limited between the parametric values U1, U2 in radians. U1 and U2 [0.0, 2*Pi] . The equivalent B-spline curve is oriented from U1 to U2 and has the same orientation as the circle C. //! Raised if U1 = U2 or U1 = U2 + 2.0 * Pi

Parameters:	C (gp_Circ2d) – U1 (float) – U2 (float) – Parameterisation (Convert_ParameterisationType) – default value is Convert_TgtThetaOver2
Return type:	None

thisown¶: The membership flag

class Convert_CompBezierCurves2dToBSplineCurve2d(*args)¶

Bases: object

Constructs a framework for converting a sequence of adjacent non-rational Bezier curves into a BSpline curve. Knots will be created on the computed BSpline curve at each junction point of two consecutive Bezier curves. The degree of continuity of the BSpline curve will be increased at the junction point of two consecutive Bezier curves if their tangent vectors at this point are parallel. AngularTolerance (given in radians, and defaulted to 1.0 e-4) will be used to check the parallelism of the two tangent vectors. Use the following functions: - AddCurve to define in sequence the adjacent Bezier curves to be converted, - Perform to compute the data needed to build the BSpline curve, - and the available consultation functions to access the computed data. This data may be used to construct the BSpline curve.

Parameters:	AngularTolerance (float) – default value is 1.0e-4
Return type:	None

AddCurve()¶

Adds the Bezier curve defined by the table of poles Poles, to the sequence (still contained in this framework) of adjacent Bezier curves to be converted into a BSpline curve. Only polynomial (i.e. non-rational) Bezier curves are converted using this framework. If this is not the first call to the function (i.e. if this framework still contains data in its sequence of Bezier curves), the degree of continuity of the BSpline curve will be increased at the time of computation at the first point of the added Bezier curve (i.e. the first point of the Poles table). This will be the case if the tangent vector of the curve at this point is parallel to the tangent vector at the end point of the preceding Bezier curve in the sequence of Bezier curves still contained in this framework. An angular tolerance given at the time of construction of this framework, will be used to check the parallelism of the two tangent vectors. This checking procedure, and all the relative computations will be performed by the function Perform. When the sequence of adjacent Bezier curves is complete, use the following functions: - Perform to compute the data needed to build the BSpline curve, - and the available consultation functions to access the computed data. This data may be used to construct the BSpline curve. Warning The sequence of Bezier curves treated by this framework is automatically initialized with the first Bezier curve when the function is first called. During subsequent use of this function, ensure that the first point of the added Bezier curve (i.e. the first point of the Poles table) is coincident with the last point of the sequence (i.e. the last point of the preceding Bezier curve in the sequence) of Bezier curves still contained in this framework. An error may occur at the time of computation if this condition is not satisfied. Particular care must be taken with respect to the above, as this condition is not checked either when defining the sequence of Bezier curves or at the time of computation.

Parameters:	Poles (TColgp_Array1OfPnt2d) –
Return type:	None

Degree()¶

Returns the degree of the BSpline curve whose data is computed in this framework. Warning Take particular care not to use this function before the computation is performed (Perform function), as this condition is not checked and an error may therefore occur.

Return type:	int

KnotsAndMults()¶

Loads the Knots table with the knots and the Mults table with the corresponding multiplicities of the BSpline curve whose data is computed in this framework. Warning - Do not use this function before the computation is performed (Perform function). - The length of the Knots and Mults arrays must be equal to the number of knots in the BSpline curve whose data is computed in this framework. Particular care must be taken with respect to the above as these conditions are not checked, and an error may occur.

Parameters:	Knots (TColStd_Array1OfReal &) – Mults (TColStd_Array1OfInteger &) –
Return type:	None

NbKnots()¶

Returns the number of knots of the BSpline curve whose data is computed in this framework. Warning Take particular care not to use this function before the computation is performed (Perform function), as this condition is not checked and an error may therefore occur.

Return type:	int

NbPoles()¶

Returns the number of poles of the BSpline curve whose data is computed in this framework. Warning Take particular care not to use this function before the computation is performed (Perform function), as this condition is not checked and an error may therefore occur.

Return type:	int

Perform()¶

Computes all the data needed to build a BSpline curve equivalent to the sequence of adjacent Bezier curves still contained in this framework. A knot is inserted on the computed BSpline curve at the junction point of two consecutive Bezier curves. The degree of continuity of the BSpline curve will be increased at the junction point of two consecutive Bezier curves if their tangent vectors at this point are parallel. An angular tolerance given at the time of construction of this framework is used to check the parallelism of the two tangent vectors. Use the available consultation functions to access the computed data. This data may then be used to construct the BSpline curve. Warning Ensure that the curves in the sequence of Bezier curves contained in this framework are adjacent. An error may occur at the time of computation if this condition is not satisfied. Particular care must be taken with respect to the above as this condition is not checked, either when defining the Bezier curve sequence or at the time of computation.

Return type:	None

Poles()¶

Loads the Poles table with the poles of the BSpline curve whose data is computed in this framework. Warning - Do not use this function before the computation is performed (Perform function). - The length of the Poles array must be equal to the number of poles of the BSpline curve whose data is computed in this framework. Particular care must be taken with respect to the above, as these conditions are not checked, and an error may occur.

Parameters:	Poles (TColgp_Array1OfPnt2d) –
Return type:	None

thisown¶: The membership flag

class Convert_CompBezierCurvesToBSplineCurve(*args)¶

Bases: object

Constructs a framework for converting a sequence of adjacent non-rational Bezier curves into a BSpline curve. Knots will be created on the computed BSpline curve at each junction point of two consecutive Bezier curves. The degree of continuity of the BSpline curve will be increased at the junction point of two consecutive Bezier curves if their tangent vectors at this point are parallel. AngularTolerance (given in radians, and defaulted to 1.0 e-4) will be used to check the parallelism of the two tangent vectors. Use the following functions: - AddCurve to define in sequence the adjacent Bezier curves to be converted, - Perform to compute the data needed to build the BSpline curve, - and the available consultation functions to access the computed data. This data may be used to construct the BSpline curve.

Parameters:	AngularTolerance (float) – default value is 1.0e-4
Return type:	None

AddCurve()¶

Adds the Bezier curve defined by the table of poles Poles, to the sequence (still contained in this framework) of adjacent Bezier curves to be converted into a BSpline curve. Only polynomial (i.e. non-rational) Bezier curves are converted using this framework. If this is not the first call to the function (i.e. if this framework still contains data in its Bezier curve sequence), the degree of continuity of the BSpline curve will be increased at the time of computation at the first point of the added Bezier curve (i.e. the first point of the Poles table). This will be the case if the tangent vector of the curve at this point is parallel to the tangent vector at the end point of the preceding Bezier curve in the Bezier curve sequence still contained in this framework. An angular tolerance given at the time of construction of this framework will be used to check the parallelism of the two tangent vectors. This checking procedure and all related computations will be performed by the Perform function. When the adjacent Bezier curve sequence is complete, use the following functions: - Perform to compute the data needed to build the BSpline curve, - and the available consultation functions to access the computed data. This data may be used to construct the BSpline curve. Warning The Bezier curve sequence treated by this framework is automatically initialized with the first Bezier curve when the function is first called. During subsequent use of this function, ensure that the first point of the added Bezier curve (i.e. the first point of the Poles table) is coincident with the last point of the Bezier curve sequence (i.e. the last point of the preceding Bezier curve in the sequence) still contained in this framework. An error may occur at the time of computation if this condition is not satisfied. Particular care must be taken with respect to the above, as this condition is not checked either when defining the Bezier curve sequence or at the time of computation.

Parameters:	Poles (TColgp_Array1OfPnt) –
Return type:	None

Degree()¶

Returns the degree of the BSpline curve whose data is computed in this framework. Warning Take particular care not to use this function before the computation is performed (Perform function), as this condition is not checked and an error may therefore occur.

Return type:	int

KnotsAndMults()¶

- loads the Knots table with the knots, - and loads the Mults table with the corresponding multiplicities of the BSpline curve whose data is computed in this framework. Warning - Do not use this function before the computation is performed (Perform function). - The length of the Knots and Mults arrays must be equal to the number of knots in the BSpline curve whose data is computed in this framework. Particular care must be taken with respect to the above as these conditions are not checked, and an error may occur.

Parameters:	Knots (TColStd_Array1OfReal &) – Mults (TColStd_Array1OfInteger &) –
Return type:	None

NbKnots()¶

Returns the number of knots of the BSpline curve whose data is computed in this framework. Warning Take particular care not to use this function before the computation is performed (Perform function), as this condition is not checked and an error may therefore occur.

Return type:	int

NbPoles()¶

Returns the number of poles of the BSpline curve whose data is computed in this framework. Warning Take particular care not to use this function before the computation is performed (Perform function), as this condition is not checked and an error may therefore occur.

Return type:	int

Perform()¶

Computes all the data needed to build a BSpline curve equivalent to the adjacent Bezier curve sequence still contained in this framework. A knot is inserted on the computed BSpline curve at the junction point of two consecutive Bezier curves. The degree of continuity of the BSpline curve will be increased at the junction point of two consecutive Bezier curves if their tangent vectors at this point are parallel. An angular tolerance given at the time of construction of this framework is used to check the parallelism of the two tangent vectors. Use the available consultation functions to access the computed data. This data may then be used to construct the BSpline curve. Warning Make sure that the curves in the Bezier curve sequence contained in this framework are adjacent. An error may occur at the time of computation if this condition is not satisfied. Particular care must be taken with respect to the above as this condition is not checked, either when defining the Bezier curve sequence or at the time of computation.

Return type:	None

Poles()¶

Loads the Poles table with the poles of the BSpline curve whose data is computed in this framework. Warning - Do not use this function before the computation is performed (Perform function). - The length of the Poles array must be equal to the number of poles of the BSpline curve whose data is computed in this framework. Particular care must be taken with respect to the above, as these conditions are not checked, and an error may occur.

Parameters:	Poles (TColgp_Array1OfPnt) –
Return type:	None

thisown¶: The membership flag

class Convert_CompPolynomialToPoles(*args)¶

Bases: object

Warning! Continuity can be at MOST the maximum degree of the polynomial functions TrueIntervals : this is the true parameterisation for the composite curve that is : the curve has myContinuity if the nth curve is parameterized between myTrueIntervals(n) and myTrueIntervals(n+1) //! Coefficients have to be the implicit ‘c form’: Coefficients[Numcurves][MaxDegree+1][Dimension] //! Warning! The NumberOfCoefficient of an polynome is his degree + 1 Example: To convert the linear function f(x) = 2*x + 1 on the domaine [2,5] to BSpline with the bound [-1,1]. Arguments are : NumCurves = 1; Continuity = 1; Dimension = 1; MaxDegree = 1; NumCoeffPerCurve [1] = {2}; Coefficients[2] = {1, 2}; PolynomialIntervals[1,2] = {{2,5}} TrueIntervals[2] = {-1, 1}

Parameters:	NumCurves (int) – Continuity (int) – Dimension (int) – MaxDegree (int) – NumCoeffPerCurve (Handle_TColStd_HArray1OfInteger &) – Coefficients (Handle_TColStd_HArray1OfReal &) – PolynomialIntervals (Handle_TColStd_HArray2OfReal &) – TrueIntervals (Handle_TColStd_HArray1OfReal &) –
Return type:	None

To Convert sevral span with different order of Continuity. Warning: The Length of Continuity have to be NumCurves-1

Parameters:	NumCurves (int) – Dimension (int) – MaxDegree (int) – Continuity (TColStd_Array1OfInteger &) – NumCoeffPerCurve (TColStd_Array1OfInteger &) – Coefficients (TColStd_Array1OfReal &) – PolynomialIntervals (TColStd_Array2OfReal &) – TrueIntervals (TColStd_Array1OfReal &) –
Return type:	None

To Convert only one span.

Parameters:	Dimension (int) – MaxDegree (int) – Degree (int) – Coefficients (TColStd_Array1OfReal &) – PolynomialIntervals (TColStd_Array1OfReal &) – TrueIntervals (TColStd_Array1OfReal &) –
Return type:	None

Degree()¶

Return type:	int

IsDone()¶

Return type:	bool

Knots()¶

Knots of the n-dimensional Bspline

Parameters:	K (Handle_TColStd_HArray1OfReal &) –
Return type:	None

Multiplicities()¶

Multiplicities of the knots in the BSpline

Parameters:	M (Handle_TColStd_HArray1OfInteger &) –
Return type:	None

NbKnots()¶

Degree of the n-dimensional Bspline

Return type:	int

NbPoles()¶

number of poles of the n-dimensional BSpline

Return type:	int

Poles()¶

returns the poles of the n-dimensional BSpline in the following format : [1..NumPoles][1..Dimension]

Parameters:	Poles (Handle_TColStd_HArray2OfReal &) –
Return type:	None

thisown¶: The membership flag

class Convert_ConeToBSplineSurface(*args)¶

Bases: OCC.Convert.Convert_ElementarySurfaceToBSplineSurface

The equivalent B-spline surface as the same orientation as the Cone in the U and V parametric directions. //! Raised if U1 = U2 or U1 = U2 + 2.0 * Pi Raised if V1 = V2.

Parameters:	C (gp_Cone) – U1 (float) – U2 (float) – V1 (float) – V2 (float) –
Return type:	None

The equivalent B-spline surface as the same orientation as the Cone in the U and V parametric directions. //! Raised if V1 = V2.

Parameters:	C (gp_Cone) – V1 (float) – V2 (float) –
Return type:	None

thisown¶: The membership flag

class Convert_ConicToBSplineCurve(*args, **kwargs)¶

Bases: object

BuildCosAndSin()¶

Parameters:	Parametrisation (Convert_ParameterisationType) – CosNumerator (Handle_TColStd_HArray1OfReal &) – SinNumerator (Handle_TColStd_HArray1OfReal &) – Denominator (Handle_TColStd_HArray1OfReal &) – Degree (int &) – Knots (Handle_TColStd_HArray1OfReal &) – Mults (Handle_TColStd_HArray1OfInteger &) – Parametrisation – UFirst (float) – ULast (float) – CosNumerator – SinNumerator – Denominator – Degree – Knots – Mults –
Return type:	None
Return type:	None

Degree()¶

Returns the degree of the BSpline curve whose data is computed in this framework.

Return type:	int

IsPeriodic()¶

Returns true if the BSpline curve whose data is computed in this framework is periodic.

Return type:	bool

Knot()¶

Returns the knot of index Index to the knots table of the BSpline curve whose data is computed in this framework. Exceptions Standard_OutOfRange if Index is outside the bounds of the knots table of the BSpline curve whose data is computed in this framework.

Parameters:	Index (int) –
Return type:	float

Multiplicity()¶

Returns the multiplicity of the knot of index Index to the knots table of the BSpline curve whose data is computed in this framework. Exceptions Standard_OutOfRange if Index is outside the bounds of the knots table of the BSpline curve whose data is computed in this framework.

Parameters:	Index (int) –
Return type:	int

NbKnots()¶

Returns the number of knots of the BSpline curve whose data is computed in this framework.

Return type:	int

NbPoles()¶

Returns the number of poles of the BSpline curve whose data is computed in this framework.

Return type:	int

Pole()¶

Returns the pole of index Index to the poles table of the BSpline curve whose data is computed in this framework. Exceptions Standard_OutOfRange if Index is outside the bounds of the poles table of the BSpline curve whose data is computed in this framework.

Parameters:	Index (int) –
Return type:	gp_Pnt2d

Weight()¶

Returns the weight of the pole of index Index to the poles table of the BSpline curve whose data is computed in this framework. Exceptions Standard_OutOfRange if Index is outside the bounds of the poles table of the BSpline curve whose data is computed in this framework.

Parameters:	Index (int) –
Return type:	float

thisown¶: The membership flag

class Convert_CylinderToBSplineSurface(*args)¶

Bases: OCC.Convert.Convert_ElementarySurfaceToBSplineSurface

The equivalent B-splineSurface as the same orientation as the cylinder in the U and V parametric directions. //! Raised if U1 = U2 or U1 = U2 + 2.0 * Pi Raised if V1 = V2.

Parameters:	Cyl (gp_Cylinder) – U1 (float) – U2 (float) – V1 (float) – V2 (float) –
Return type:	None

The equivalent B-splineSurface as the same orientation as the cylinder in the U and V parametric directions. //! Raised if V1 = V2.

Parameters:	Cyl (gp_Cylinder) – V1 (float) – V2 (float) –
Return type:	None

thisown¶: The membership flag

class Convert_ElementarySurfaceToBSplineSurface(*args, **kwargs)¶

Bases: object

IsUPeriodic()¶

Return type:	bool

IsVPeriodic()¶

Returns true if the BSpline surface whose data is computed in this framework is periodic in the u or v parametric direction.

Return type:	bool

NbUKnots()¶

Return type:	int

NbUPoles()¶

Return type:	int

NbVKnots()¶

Returns the number of knots for the u or v parametric direction of the BSpline surface whose data is computed in this framework .

Return type:	int

NbVPoles()¶

Returns the number of poles for the u or v parametric direction of the BSpline surface whose data is computed in this framework.

Return type:	int

Pole()¶

Returns the pole of index (UIndex,VIndex) to the poles table of the BSpline surface whose data is computed in this framework. Exceptions Standard_OutOfRange if, for the BSpline surface whose data is computed in this framework: - UIndex is outside the bounds of the poles table in the u parametric direction, or - VIndex is outside the bounds of the poles table in the v parametric direction.

Parameters:	UIndex (int) – VIndex (int) –
Return type:	gp_Pnt

UDegree()¶

Return type:	int

UKnot()¶

Returns the U-knot of range UIndex. Raised if UIndex < 1 or UIndex > NbUKnots.

Parameters:	UIndex (int) –
Return type:	float

UMultiplicity()¶

Returns the multiplicity of the U-knot of range UIndex. Raised if UIndex < 1 or UIndex > NbUKnots.

Parameters:	UIndex (int) –
Return type:	int

VDegree()¶

Returns the degree for the u or v parametric direction of the BSpline surface whose data is computed in this framework.

Return type:	int

VKnot()¶

Returns the V-knot of range VIndex. Raised if VIndex < 1 or VIndex > NbVKnots.

Parameters:	UIndex (int) –
Return type:	float

VMultiplicity()¶

Returns the multiplicity of the V-knot of range VIndex. Raised if VIndex < 1 or VIndex > NbVKnots.

Parameters:	VIndex (int) –
Return type:	int

Weight()¶

Returns the weight of the pole of index (UIndex,VIndex) to the poles table of the BSpline surface whose data is computed in this framework. Exceptions Standard_OutOfRange if, for the BSpline surface whose data is computed in this framework: - UIndex is outside the bounds of the poles table in the u parametric direction, or - VIndex is outside the bounds of the poles table in the v parametric direction.

Parameters:	UIndex (int) – VIndex (int) –
Return type:	float

thisown¶: The membership flag

class Convert_EllipseToBSplineCurve(*args)¶

Bases: OCC.Convert.Convert_ConicToBSplineCurve

The equivalent B-spline curve has the same orientation as the ellipse E.

Parameters:	E (gp_Elips2d) – Parameterisation (Convert_ParameterisationType) – default value is Convert_TgtThetaOver2
Return type:	None

The ellipse E is limited between the parametric values U1, U2. The equivalent B-spline curve is oriented from U1 to U2 and has the same orientation as E. //! Raised if U1 = U2 or U1 = U2 + 2.0 * Pi

Parameters:	E (gp_Elips2d) – U1 (float) – U2 (float) – Parameterisation (Convert_ParameterisationType) – default value is Convert_TgtThetaOver2
Return type:	None

thisown¶: The membership flag

class Convert_GridPolynomialToPoles(*args)¶

Bases: object

To only one polynomial Surface. The Length of <PolynomialUIntervals> and <PolynomialVIntervals> have to be 2. This values defined the parametric domain of the Polynomial Equation. //! Coefficients : The <Coefficients> have to be formated than an ‘C array’ [MaxUDegree+1] [MaxVDegree+1] [3]

Parameters:	MaxUDegree (int) – MaxVDegree (int) – NumCoeff (Handle_TColStd_HArray1OfInteger &) – Coefficients (Handle_TColStd_HArray1OfReal &) – PolynomialUIntervals (Handle_TColStd_HArray1OfReal &) – PolynomialVIntervals (Handle_TColStd_HArray1OfReal &) –
Return type:	None

To one grid of polynomial Surface. Warning! Continuity in each parametric direction can be at MOST the maximum degree of the polynomial functions. //! <TrueUIntervals>, <TrueVIntervals> : this is the true parameterisation for the composite surface //! Coefficients : The Coefficients have to be formated than an ‘C array’ [NbVSurfaces] [NBUSurfaces] [MaxUDegree+1] [MaxVDegree+1] [3] raises DomainError if <NumCoeffPerSurface> is not a [1, NbVSurfaces*NbUSurfaces, 1,2] array. if <Coefficients> is not a

Parameters:

NbUSurfaces (int) –
NBVSurfaces (int) –
UContinuity (int) –
VContinuity (int) –
MaxUDegree (int) –
MaxVDegree (int) –
NumCoeffPerSurface (Handle_TColStd_HArray2OfInteger &) –
Coefficients (Handle_TColStd_HArray1OfReal &) –
PolynomialUIntervals (Handle_TColStd_HArray1OfReal &) –
PolynomialVIntervals (Handle_TColStd_HArray1OfReal &) –
TrueUIntervals (Handle_TColStd_HArray1OfReal &) –
TrueVIntervals (Handle_TColStd_HArray1OfReal &) –

Return type:

None

IsDone()¶

Return type:	bool

NbUKnots()¶

Return type:	int

NbUPoles()¶

Return type:	int

NbVKnots()¶

Return type:	int

NbVPoles()¶

Return type:	int

Perform()¶

Parameters:

UContinuity (int) –
VContinuity (int) –
MaxUDegree (int) –
MaxVDegree (int) –
NumCoeffPerSurface (Handle_TColStd_HArray2OfInteger &) –
Coefficients (Handle_TColStd_HArray1OfReal &) –
PolynomialUIntervals (Handle_TColStd_HArray1OfReal &) –
PolynomialVIntervals (Handle_TColStd_HArray1OfReal &) –
TrueUIntervals (Handle_TColStd_HArray1OfReal &) –
TrueVIntervals (Handle_TColStd_HArray1OfReal &) –

Return type:

None

Poles()¶

returns the poles of the BSpline Surface

Return type:	Handle_TColgp_HArray2OfPnt

UDegree()¶

Return type:	int

UKnots()¶

Knots in the U direction

Return type:	Handle_TColStd_HArray1OfReal

UMultiplicities()¶

Multiplicities of the knots in the U direction

Return type:	Handle_TColStd_HArray1OfInteger

VDegree()¶

Return type:	int

VKnots()¶

Knots in the V direction

Return type:	Handle_TColStd_HArray1OfReal

VMultiplicities()¶

Multiplicities of the knots in the V direction

Return type:	Handle_TColStd_HArray1OfInteger

thisown¶: The membership flag

class Convert_HyperbolaToBSplineCurve(*args)¶

Bases: OCC.Convert.Convert_ConicToBSplineCurve

The hyperbola H is limited between the parametric values U1, U2 and the equivalent B-spline curve has the same orientation as the hyperbola.

Parameters:	H (gp_Hypr2d) – U1 (float) – U2 (float) –
Return type:	None

thisown¶: The membership flag

class Convert_ParabolaToBSplineCurve(*args)¶

Bases: OCC.Convert.Convert_ConicToBSplineCurve

The parabola Prb is limited between the parametric values U1, U2 and the equivalent B-spline curve as the same orientation as the parabola Prb.

Parameters:	Prb (gp_Parab2d) – U1 (float) – U2 (float) –
Return type:	None

thisown¶: The membership flag

class Convert_SequenceNodeOfSequenceOfArray1OfPoles(*args)¶

Bases: OCC.TCollection.TCollection_SeqNode

Parameters:	I (Handle_TColgp_HArray1OfPnt) – n (TCollection_SeqNodePtr &) – p (TCollection_SeqNodePtr &) –
Return type:	None

GetHandle()¶

Value()¶

Return type:	Handle_TColgp_HArray1OfPnt

thisown¶: The membership flag

class Convert_SequenceOfArray1OfPoles(*args)¶

Bases: OCC.TCollection.TCollection_BaseSequence

Return type:	None
Parameters:	Other (Convert_SequenceOfArray1OfPoles &) –
Return type:	None

Append()¶

Parameters:	T (Handle_TColgp_HArray1OfPnt) – S (Convert_SequenceOfArray1OfPoles &) –
Return type:	None
Return type:	None

Assign()¶

Parameters:	Other (Convert_SequenceOfArray1OfPoles &) –
Return type:	Convert_SequenceOfArray1OfPoles

ChangeValue()¶

Parameters:	Index (int) –
Return type:	Handle_TColgp_HArray1OfPnt

Clear()¶

Return type:	None

First()¶

Return type:	Handle_TColgp_HArray1OfPnt

InsertAfter()¶

Parameters:	Index (int) – T (Handle_TColgp_HArray1OfPnt) – Index – S (Convert_SequenceOfArray1OfPoles &) –
Return type:	None
Return type:	None

InsertBefore()¶

Parameters:	Index (int) – T (Handle_TColgp_HArray1OfPnt) – Index – S (Convert_SequenceOfArray1OfPoles &) –
Return type:	None
Return type:	None

Last()¶

Return type:	Handle_TColgp_HArray1OfPnt

Prepend()¶

Parameters:	T (Handle_TColgp_HArray1OfPnt) – S (Convert_SequenceOfArray1OfPoles &) –
Return type:	None
Return type:	None

Remove()¶

Parameters:	Index (int) – FromIndex (int) – ToIndex (int) –
Return type:	None
Return type:	None

Set()¶

Parameters:	Other (Convert_SequenceOfArray1OfPoles &) –
Return type:	Convert_SequenceOfArray1OfPoles

SetValue()¶

Parameters:	Index (int) – I (Handle_TColgp_HArray1OfPnt) –
Return type:	None

Split()¶

Parameters:	Index (int) – Sub (Convert_SequenceOfArray1OfPoles &) –
Return type:	None

Value()¶

Parameters:	Index (int) –
Return type:	Handle_TColgp_HArray1OfPnt

thisown¶: The membership flag

class Convert_SphereToBSplineSurface(*args)¶

Bases: OCC.Convert.Convert_ElementarySurfaceToBSplineSurface

The equivalent B-spline surface as the same orientation as the sphere in the U and V parametric directions. //! Raised if U1 = U2 or U1 = U2 + 2.0 * Pi Raised if V1 = V2.

Parameters:	Sph (gp_Sphere) – U1 (float) – U2 (float) – V1 (float) – V2 (float) –
Return type:	None

The equivalent B-spline surface as the same orientation as the sphere in the U and V parametric directions. //! Raised if UTrim = True and Param1 = Param2 or Param1 = Param2 + 2.0 * Pi Raised if UTrim = False and Param1 = Param2

Parameters:	Sph (gp_Sphere) – Param1 (float) – Param2 (float) – UTrim (bool) – default value is Standard_True
Return type:	None

The equivalent B-spline surface as the same orientation as the sphere in the U and V parametric directions.

Parameters:	Sph (gp_Sphere) –
Return type:	None

thisown¶: The membership flag

class Convert_TorusToBSplineSurface(*args)¶

Bases: OCC.Convert.Convert_ElementarySurfaceToBSplineSurface

The equivalent B-spline surface as the same orientation as the torus in the U and V parametric directions. //! Raised if U1 = U2 or U1 = U2 + 2.0 * Pi Raised if V1 = V2 or V1 = V2 + 2.0 * Pi

Parameters:	T (gp_Torus) – U1 (float) – U2 (float) – V1 (float) – V2 (float) –
Return type:	None

The equivalent B-spline surface as the same orientation as the torus in the U and V parametric directions. //! Raised if Param1 = Param2 or Param1 = Param2 + 2.0 * Pi

Parameters:	T (gp_Torus) – Param1 (float) – Param2 (float) – UTrim (bool) – default value is Standard_True
Return type:	None

The equivalent B-spline surface as the same orientation as the torus in the U and V parametric directions.

Parameters:	T (gp_Torus) –
Return type:	None

thisown¶: The membership flag

class Handle_Convert_SequenceNodeOfSequenceOfArray1OfPoles(*args)¶

Bases: OCC.TCollection.Handle_TCollection_SeqNode

static DownCast()¶

GetObject()¶

IsNull()¶

Nullify()¶

thisown¶: The membership flag

class SwigPyIterator(*args, **kwargs)¶

Bases: object

advance()¶

copy()¶

decr()¶

distance()¶

equal()¶

incr()¶

next()¶

previous()¶

thisown¶: The membership flag

value()¶

register_handle(handle, base_object)¶: Inserts the handle into the base object to prevent memory corruption in certain cases