Bisector

OCCT package Bisector: Bisector, Bisector_Bisec, Bisector_BisecAna, Bisector_BisecCC, and 7 more bound classes.

This package provides the bisecting line between two geometric elements.

Constructors(1)

constructor(): Bisector

Static methods(1)

IsConvex(Cu: Geom2d_Curve, Sign: number): boolean
Parameters (2)
- Cu
- Sign

Bisec provides the bisecting line between two elements This line is trimmed by a point.
and it's contained in the domain defined by the two vectors <V1>, <V2> and <Sense>.
Definition of the domain: if <Sense> is true the bisecting line is contained in the sector defined by <-V1> and <-V2> in the sense indirect. if <Sense> is false the bisecting line is contained in the sector defined by <-V1> and <-V2> in the sense direct.
<Tolerance> is used to define degenerate bisector. if the bisector is an hyperbola and one of this radius is smaller than <Tolerance>, the bisector is replaced by a line or semi_line corresponding to one of hyperbola's axes. if the bisector is a parabola on the focal length is smaller than <Tolerance>, the bisector is replaced by a semi_line corresponding to the axe of symmetry of the parabola. if the bisector is an ellipse and the minor radius is smaller than <Tolerance>, the bisector is replaced by a segment corresponding to the great axe of the ellipse.

Constructors(1)

constructor(): Bisector_Bisec

Instance methods(6)

Perform(Cu: Geom2d_Curve, Pnt: Geom2d_Point, P: gp_Pnt2d, V1: gp_Vec2d, V2: gp_Vec2d, Sense: number, Tolerance: number, oncurve: boolean): void
Performs the bisecting line between the curve <Cu1> and the point <Pnt>. <oncurve> is True if the point.
is the point <Pnt>.
Parameters (8)
- Cu
- Pnt
- P
- V1
- V2
- Sense
- Tolerance
- oncurve
Perform(Pnt: Geom2d_Point, Cu: Geom2d_Curve, P: gp_Pnt2d, V1: gp_Vec2d, V2: gp_Vec2d, Sense: number, Tolerance: number, oncurve: boolean): void
Performs the bisecting line between the curve <Cu> and the point <Pnt>. <oncurve> is True if the point.
is the point <Pnt>.
Parameters (8)
- Pnt
- Cu
- P
- V1
- V2
- Sense
- Tolerance
- oncurve
Perform(Pnt1: Geom2d_Point, Pnt2: Geom2d_Point, P: gp_Pnt2d, V1: gp_Vec2d, V2: gp_Vec2d, Sense: number, Tolerance: number, oncurve: boolean): void
Performs the bisecting line between the two points <Pnt1> and <Pnt2>.
Parameters (8)
- Pnt1
- Pnt2
- P
- V1
- V2
- Sense
- Tolerance
- oncurve
Perform(Cu1: Geom2d_Curve, Cu2: Geom2d_Curve, P: gp_Pnt2d, V1: gp_Vec2d, V2: gp_Vec2d, Sense: number, ajointype: GeomAbs_JoinType, Tolerance: number, oncurve: boolean): void
Performs the bisecting line between the curves <Cu1> and <Cu2>. <oncurve> is True if the point.
is common to <Cu1> and <Cu2>.
Parameters (9)
- Cu1
- Cu2
- P
- V1
- V2
- Sense
- ajointype
- Tolerance
- oncurve
Value(): Geom2d_TrimmedCurve
Returns the Curve of <me>.
ChangeValue(): Geom2d_TrimmedCurve
Returns the Curve of <me>.

Bisector_BisecAna

Bisector_CurveGeom2d_CurveGeom2d_GeometryStandard_Transient

This class provides the bisecting line between two geometric elements.The elements are Circles,Lines or Points.

Constructors(1)

constructor(): Bisector_BisecAna

Static methods(2)

get_type_name(): string
get_type_descriptor(): Standard_Type

Instance methods(33)

Perform(Cu: Geom2d_Curve, Pnt: Geom2d_Point, P: gp_Pnt2d, V1: gp_Vec2d, V2: gp_Vec2d, Sense: number, Tolerance: number, oncurve: boolean): void
Performs the bisecting line between the curve <Cu1> and the point <Pnt>. <oncurve> is True if the point.
is the point <Pnt>.
Parameters (8)
- Cu
- Pnt
- P
- V1
- V2
- Sense
- Tolerance
- oncurve
Perform(Pnt: Geom2d_Point, Cu: Geom2d_Curve, P: gp_Pnt2d, V1: gp_Vec2d, V2: gp_Vec2d, Sense: number, Tolerance: number, oncurve: boolean): void
Performs the bisecting line between the curve <Cu> and the point <Pnt>. <oncurve> is True if the point.
is the point <Pnt>.
Parameters (8)
- Pnt
- Cu
- P
- V1
- V2
- Sense
- Tolerance
- oncurve
Perform(Pnt1: Geom2d_Point, Pnt2: Geom2d_Point, P: gp_Pnt2d, V1: gp_Vec2d, V2: gp_Vec2d, Sense: number, Tolerance: number, oncurve: boolean): void
Performs the bisecting line between the two points <Pnt1> and <Pnt2>.
Parameters (8)
- Pnt1
- Pnt2
- P
- V1
- V2
- Sense
- Tolerance
- oncurve
Perform(Cu1: Geom2d_Curve, Cu2: Geom2d_Curve, P: gp_Pnt2d, V1: gp_Vec2d, V2: gp_Vec2d, Sense: number, jointype: GeomAbs_JoinType, Tolerance: number, oncurve: boolean): void
Performs the bisecting line between the curves <Cu1> and <Cu2>. <oncurve> is True if the point.
is common to <Cu1> and <Cu2>.
Parameters (9)
- Cu1
- Cu2
- P
- V1
- V2
- Sense
- jointype
- Tolerance
- oncurve
Init(bisector: Geom2d_TrimmedCurve): void
Parameters (1)
- bisector
IsExtendAtStart(): boolean
IsExtendAtEnd(): boolean
SetTrim(Cu: Geom2d_Curve): void
Trim <me> by a domain defined by the curve <Cu>. This domain is the set of the points which are nearest from <Cu> than the extremitis of <Cu>.
Parameters (1)
- Cu
SetTrim(uf: number, ul: number): void
Trim <me> by a domain defined by uf and ul.
Parameters (2)
- uf
- ul
Reverse(): void
Changes the direction of parametrization of <me>. The "FirstParameter" and the "LastParameter" are not changed but the orientation of the curve is modified. If the curve is bounded the StartPoint of the initial curve becomes the EndPoint of the reversed curve and the EndPoint of the initial curve becomes the StartPoint of the reversed curve.
ReversedParameter(U: number): number
Computes the parameter on the reversed curve for the point of parameter U on this curve. Note: The point of parameter U on this curve is identical to the point of parameter ReversedParameter(U) on the reversed curve.
Parameters (1)
- U
IsCN(N: number): boolean
Returns the order of continuity of the curve. Raised if N < 0.
Parameters (1)
- N
Copy(): Geom2d_Geometry
Transform(T: gp_Trsf2d): void
Transformation of a geometric object. This transformation can be a translation, a rotation, a symmetry, a scaling or a complex transformation obtained by combination of the previous elementaries transformations. (see class Transformation of the package Geom2d). The following transformations have the same properties as the previous ones but they don't modified the object itself. A copy of the object is returned.
Parameters (1)
- T
FirstParameter(): number
Returns the value of the first parameter. Warnings : It can be RealFirst or RealLast from package Standard if the curve is infinite.
LastParameter(): number
Value of the last parameter. Warnings : It can be RealFirst or RealLast from package Standard if the curve is infinite.
IsClosed(): boolean
Returns true if the curve is closed. Examples : Some curves such as circle are always closed, others such as line are never closed (by definition). Some Curves such as OffsetCurve can be closed or not. These curves are considered as closed if the distance between the first point and the last point of the curve is lower or equal to the Resolution from package gp which is a fixed criterion independent of the application.
IsPeriodic(): boolean
Returns true if the parameter of the curve is periodic. It is possible only if the curve is closed and if the following relation is satisfied : for each parametric value U the distance between the point P(u) and the point P (u + T) is lower or equal to Resolution from package gp, T is the period and must be a constant. There are three possibilities : . the curve is never periodic by definition (SegmentLine) . the curve is always periodic by definition (Circle) . the curve can be defined as periodic (BSpline). In this case a function SetPeriodic allows you to give the shape of the curve.
The general rule for this case is : if a curve can be periodic or not the default periodicity set is non periodic and you have to turn (explicitly) the curve into a periodic curve if you want the curve to be periodic.
Continuity(): GeomAbs_Shape
It is the global continuity of the curve : C0 : only geometric continuity, C1 : continuity of the first derivative all along the Curve, C2 : continuity of the second derivative all along the Curve, C3 : continuity of the third derivative all along the Curve, G1 : tangency continuity all along the Curve, G2 : curvature continuity all along the Curve, CN : the order of continuity is infinite.
EvalD0(U: number): gp_Pnt2d
Computes the point of parameter U. Raises an exception on failure.
Parameters (1)
- U
EvalD1(U: number): Geom2d_Curve_ResD1
Computes the point and first derivative at parameter U. Raises an exception if the curve continuity is not C1.
Parameters (1)
- U
EvalD2(U: number): Geom2d_Curve_ResD2
Computes the point and first two derivatives at parameter U. Raises an exception if the curve continuity is not C2.
Parameters (1)
- U
EvalD3(U: number): Geom2d_Curve_ResD3
Computes the point and first three derivatives at parameter U. Raises an exception if the curve continuity is not C3.
Parameters (1)
- U
EvalDN(U: number, N: number): gp_Vec2d
Computes the Nth derivative at parameter U. Raises an exception if the curve continuity is not CN, or N < 1.
Parameters (2)
- U
- N
Geom2dCurve(): Geom2d_Curve
Parameter(P: gp_Pnt2d): number
Parameters (1)
- P
ParameterOfStartPoint(): number
ParameterOfEndPoint(): number
NbIntervals(): number
If necessary, breaks the curve in intervals of continuity <C1>. And returns the number of intervals.
IntervalFirst(Index: number): number
Returns the first parameter of the current interval.
Parameters (1)
- Index
IntervalLast(Index: number): number
Returns the last parameter of the current interval.
Parameters (1)
- Index
Dump(Deep?: number, Offset?: number): void
Parameters (2)
- Deep
- Offset
DynamicType(): Standard_Type

Bisector_BisecCC

Bisector_CurveGeom2d_CurveGeom2d_GeometryStandard_Transient

Construct the bisector between two curves. The curves can intersect only in their extremities.

Constructors(2)

constructor(): Bisector_BisecCC
constructor(Cu1: Geom2d_Curve, Cu2: Geom2d_Curve, Side1: number, Side2: number, Origin: gp_Pnt2d, DistMax?: number): Bisector_BisecCC
Constructs the bisector between the curves <Cu1> and <Cu2>.
<Side1> (resp <Side2>) = 1 if the bisector curve is on the left of <Cu1> (resp <Cu2>) else <Side1> (resp <Side2>) = -1.
the Bisector is trimmed by the Point <Origin>. <DistMax> is used to trim the bisector.The distance between the points of the bisector and <Cu> is smaller than <DistMax>.
Parameters (6)
- Cu1
- Cu2
- Side1
- Side2
- Origin
- DistMax

Static methods(2)

get_type_name(): string
get_type_descriptor(): Standard_Type

Instance methods(33)

Perform(Cu1: Geom2d_Curve, Cu2: Geom2d_Curve, Side1: number, Side2: number, Origin: gp_Pnt2d, DistMax?: number): void
Computes the bisector between the curves <Cu1> and <Cu2>.
<Side1> (resp <Side2>) = 1 if the bisector curve is on the left of <Cu1> (resp <Cu2>) else <Side1> (resp <Side2>) = -1.
the Bisector is trimmed by the Point <Origin>.
<DistMax> is used to trim the bisector.The distance between the points of the bisector and <Cu> is smaller than <DistMax>.
Parameters (6)
- Cu1
- Cu2
- Side1
- Side2
- Origin
- DistMax
IsExtendAtStart(): boolean
IsExtendAtEnd(): boolean
Reverse(): void
Changes the direction of parametrization of <me>. The "FirstParameter" and the "LastParameter" are not changed but the orientation of the curve is modified. If the curve is bounded the StartPoint of the initial curve becomes the EndPoint of the reversed curve and the EndPoint of the initial curve becomes the StartPoint of the reversed curve.
ReversedParameter(U: number): number
Computes the parameter on the reversed curve for the point of parameter U on this curve. Note: The point of parameter U on this curve is identical to the point of parameter ReversedParameter(U) on the reversed curve.
Parameters (1)
- U
IsCN(N: number): boolean
Returns the order of continuity of the curve. Raised if N < 0.
Parameters (1)
- N
ChangeGuide(): Bisector_BisecCC
The parameter on <me> is linked to the parameter on the first curve. This method creates the same bisector where the curves are inversed.
Copy(): Geom2d_Geometry
Transform(T: gp_Trsf2d): void
Transformation of a geometric object. This transformation can be a translation, a rotation, a symmetry, a scaling or a complex transformation obtained by combination of the previous elementaries transformations.
Parameters (1)
- T
FirstParameter(): number
Returns the value of the first parameter. Warnings : It can be RealFirst or RealLast from package Standard if the curve is infinite.
LastParameter(): number
Value of the last parameter. Warnings : It can be RealFirst or RealLast from package Standard if the curve is infinite.
Continuity(): GeomAbs_Shape
It is the global continuity of the curve : C0 : only geometric continuity, C1 : continuity of the first derivative all along the Curve, C2 : continuity of the second derivative all along the Curve, C3 : continuity of the third derivative all along the Curve, G1 : tangency continuity all along the Curve, G2 : curvature continuity all along the Curve, CN : the order of continuity is infinite.
NbIntervals(): number
If necessary, breaks the curve in intervals of continuity <C1>. And returns the number of intervals.
IntervalFirst(Index: number): number
Returns the first parameter of the current interval.
Parameters (1)
- Index
IntervalLast(Index: number): number
Returns the last parameter of the current interval.
Parameters (1)
- Index
IntervalContinuity(): GeomAbs_Shape
IsClosed(): boolean
Returns true if the curve is closed. Examples : Some curves such as circle are always closed, others such as line are never closed (by definition). Some Curves such as OffsetCurve can be closed or not. These curves are considered as closed if the distance between the first point and the last point of the curve is lower or equal to the Resolution from package gp which is a fixed criterion independent of the application.
IsPeriodic(): boolean
Returns true if the parameter of the curve is periodic. It is possible only if the curve is closed and if the following relation is satisfied : for each parametric value U the distance between the point P(u) and the point P (u + T) is lower or equal to Resolution from package gp, T is the period and must be a constant. There are three possibilities : . the curve is never periodic by definition (SegmentLine) . the curve is always periodic by definition (Circle) . the curve can be defined as periodic (BSpline). In this case a function SetPeriodic allows you to give the shape of the curve.
The general rule for this case is : if a curve can be periodic or not the default periodicity set is non periodic and you have to turn (explicitly) the curve into a periodic curve if you want the curve to be periodic.
ValueAndDist(U: number, U1: number, U2: number, Distance: number): { returnValue: gp_Pnt2d; U1: number; U2: number; Distance: number; [Symbol.dispose](): void }
Returns the point of parameter U. Computes the distance between the current point and the two curves I separate. Computes the parameters on each curve corresponding of the projection of the current point.
Parameters (4)
- U
- U1
- U2
- Distance
Returns
A result object with fields:
- returnValue: the C++ return value
- U1: updated value from the call.
- U2: updated value from the call.
- Distance: updated value from the call.
  Dispose the returned envelope to release owned Handle fields.
ValueByInt(U: number, U1: number, U2: number, Distance: number): { returnValue: gp_Pnt2d; U1: number; U2: number; Distance: number; [Symbol.dispose](): void }
Returns the point of parameter U. Computes the distance between the current point and the two curves I separate. Computes the parameters on each curve corresponding of the projection of the current point.
Parameters (4)
- U
- U1
- U2
- Distance
Returns
A result object with fields:
- returnValue: the C++ return value
- U1: updated value from the call.
- U2: updated value from the call.
- Distance: updated value from the call.
  Dispose the returned envelope to release owned Handle fields.
EvalD0(U: number): gp_Pnt2d
Computes the point of parameter U. Raises an exception on failure.
Parameters (1)
- U
EvalD1(U: number): Geom2d_Curve_ResD1
Computes the point and first derivative at parameter U. Raises an exception if the curve continuity is not C1.
Parameters (1)
- U
EvalD2(U: number): Geom2d_Curve_ResD2
Computes the point and first two derivatives at parameter U. Raises an exception if the curve continuity is not C2.
Parameters (1)
- U
EvalD3(U: number): Geom2d_Curve_ResD3
Computes the point and first three derivatives at parameter U. Raises an exception if the curve continuity is not C3.
Parameters (1)
- U
EvalDN(U: number, N: number): gp_Vec2d
Computes the Nth derivative at parameter U. Raises an exception if the curve continuity is not CN, or N < 1.
Parameters (2)
- U
- N
IsEmpty(): boolean
LinkBisCurve(U: number): number
Returns the parameter on the curve1 of the projection of the point of parameter U on <me>.
Parameters (1)
- U
LinkCurveBis(U: number): number
Returns the reciproque of LinkBisCurve.
Parameters (1)
- U
Parameter(P: gp_Pnt2d): number
Parameters (1)
- P
Curve(IndCurve: number): Geom2d_Curve
Parameters (1)
- IndCurve
Polygon(): Bisector_PolyBis
Dump(Deep?: number, Offset?: number): void
Parameters (2)
- Deep
- Offset
DynamicType(): Standard_Type

Bisector_BisecPC

Bisector_CurveGeom2d_CurveGeom2d_GeometryStandard_Transient

Provides the bisector between a point and a curve. the curvature on the curve has to be monoton. the point can't be on the curve except at the extremities.

Constructors(3)

constructor(): Bisector_BisecPC
constructor(Cu: Geom2d_Curve, P: gp_Pnt2d, Side: number, DistMax?: number): Bisector_BisecPC
Constructs the bisector between the point.
and the curve <Cu>. <Side> = 1. if the bisector curve is on the Left of <Cu> else <Side> = -1. <DistMax> is used to trim the bisector.The distance between the points of the bisector and <Cu> is smaller than <DistMax>.
Parameters (4)
- Cu
- P
- Side
- DistMax
constructor(Cu: Geom2d_Curve, P: gp_Pnt2d, Side: number, UMin: number, UMax: number): Bisector_BisecPC
Constructs the bisector between the point.
and the curve <Cu> Trimmed by <UMin> and <UMax> <Side> = 1. if the bisector curve is on the Left of <Cu> else <Side> = -1. Warning: the bisector is supposed all over defined between <UMin> and <UMax>.
Parameters (5)
- Cu
- P
- Side
- UMin
- UMax

Static methods(2)

get_type_name(): string
get_type_descriptor(): Standard_Type

Instance methods(29)

Perform(Cu: Geom2d_Curve, P: gp_Pnt2d, Side: number, DistMax?: number): void
Construct the bisector between the point.
and the curve <Cu>. <Side> = 1. if the bisector curve is on the Left of <Cu> else <Side> = -1. <DistMax> is used to trim the bisector.The distance between the points of the bisector and <Cu> is smaller than <DistMax>.
Parameters (4)
- Cu
- P
- Side
- DistMax
IsExtendAtStart(): boolean
Returns True if the bisector is extended at start.
IsExtendAtEnd(): boolean
Returns True if the bisector is extended at end.
Reverse(): void
Changes the direction of parametrization of <me>. The orientation of the curve is modified. If the curve is bounded the StartPoint of the initial curve becomes the EndPoint of the reversed curve and the EndPoint of the initial curve becomes the StartPoint of the reversed curve.
ReversedParameter(U: number): number
Returns the parameter on the reversed curve for the point of parameter U on <me>.
Parameters (1)
- U
Copy(): Geom2d_Geometry
Transform(T: gp_Trsf2d): void
Transformation of a geometric object. This transformation can be a translation, a rotation, a symmetry, a scaling or a complex transformation obtained by combination of the previous elementaries transformations.
Parameters (1)
- T
IsCN(N: number): boolean
Returns the order of continuity of the curve. Raised if N < 0.
Parameters (1)
- N
FirstParameter(): number
Value of the first parameter.
LastParameter(): number
Value of the last parameter.
Continuity(): GeomAbs_Shape
It is the global continuity of the curve : C0 : only geometric continuity, C1 : continuity of the first derivative all along the Curve, C2 : continuity of the second derivative all along the Curve, C3 : continuity of the third derivative all along the Curve, G1 : tangency continuity all along the Curve, G2 : curvature continuity all along the Curve, CN : the order of continuity is infinite.
NbIntervals(): number
If necessary, breaks the curve in intervals of continuity <C1>. And returns the number of intervals.
IntervalFirst(Index: number): number
Returns the first parameter of the current interval.
Parameters (1)
- Index
IntervalLast(Index: number): number
Returns the last parameter of the current interval.
Parameters (1)
- Index
IntervalContinuity(): GeomAbs_Shape
IsClosed(): boolean
Returns true if the curve is closed. Examples : Some curves such as circle are always closed, others such as line are never closed (by definition). Some Curves such as OffsetCurve can be closed or not. These curves are considered as closed if the distance between the first point and the last point of the curve is lower or equal to the Resolution from package gp which is a fixed criterion independent of the application.
IsPeriodic(): boolean
Returns true if the parameter of the curve is periodic. It is possible only if the curve is closed and if the following relation is satisfied : for each parametric value U the distance between the point P(u) and the point P (u + T) is lower or equal to Resolution from package gp, T is the period and must be a constant. There are three possibilities : . the curve is never periodic by definition (SegmentLine) . the curve is always periodic by definition (Circle) . the curve can be defined as periodic (BSpline). In this case a function SetPeriodic allows you to give the shape of the curve.
The general rule for this case is : if a curve can be periodic or not the default periodicity set is non periodic and you have to turn (explicitly) the curve into a periodic curve if you want the curve to be periodic.
Distance(U: number): number
Returns the distance between the point of parameter U on <me> and my point or my curve.
Parameters (1)
- U
EvalD0(U: number): gp_Pnt2d
Computes the point of parameter U. Raises an exception on failure.
Parameters (1)
- U
EvalD1(U: number): Geom2d_Curve_ResD1
Computes the point and first derivative at parameter U. Raises an exception if the curve continuity is not C1.
Parameters (1)
- U
EvalD2(U: number): Geom2d_Curve_ResD2
Computes the point and first two derivatives at parameter U. Raises an exception if the curve continuity is not C2.
Parameters (1)
- U
EvalD3(U: number): Geom2d_Curve_ResD3
Computes the point and first three derivatives at parameter U. Raises an exception if the curve continuity is not C3.
Parameters (1)
- U
EvalDN(U: number, N: number): gp_Vec2d
Computes the Nth derivative at parameter U. Raises an exception if the curve continuity is not CN, or N < 1.
Parameters (2)
- U
- N
Dump(Deep?: number, Offset?: number): void
Parameters (2)
- Deep
- Offset
LinkBisCurve(U: number): number
Returns the parameter on the curve1 of the projection of the point of parameter U on <me>.
Parameters (1)
- U
LinkCurveBis(U: number): number
Returns the reciproque of LinkBisCurve.
Parameters (1)
- U
Parameter(P: gp_Pnt2d): number
Returns the parameter on <me> corresponding to.
.
Parameters (1)
- P
IsEmpty(): boolean
Returns <True> if the bisector is empty.
DynamicType(): Standard_Type

Bisector_Curve

Geom2d_CurveGeom2d_GeometryStandard_Transient

Static methods(2)

get_type_name(): string
get_type_descriptor(): Standard_Type

Instance methods(7)

Parameter(P: gp_Pnt2d): number
Parameters (1)
- P
IsExtendAtStart(): boolean
IsExtendAtEnd(): boolean
NbIntervals(): number
If necessary, breaks the curve in intervals of continuity <C1>. And returns the number of intervals.
IntervalFirst(Index: number): number
Returns the first parameter of the current interval.
Parameters (1)
- Index
IntervalLast(Index: number): number
Returns the last parameter of the current interval.
Parameters (1)
- Index
DynamicType(): Standard_Type

Bisector_FunctionH

math_FunctionWithDerivativemath_Function

H(v) = (T1.P2(v) - P1) * ||T(v)|| - 2 2 (T(v).P2(v) - P1) * ||T1||.

Constructors(1)

constructor(C2: Geom2d_Curve, P1: gp_Pnt2d, T1: gp_Vec2d): Bisector_FunctionH
Parameters (3)
- C2
- P1
- T1

Instance methods(3)

Value(X: number, F: number): { returnValue: boolean; F: number }
Computes the values of the Functions for the variable <X>.
Parameters (2)
- X
- F
Returns
A result object with fields:
- returnValue: the C++ return value
- F: updated value from the call.
Derivative(X: number, D: number): { returnValue: boolean; D: number }
Computes the derivative <D> of the function for the variable <X>. Returns True if the calculation were successfully done, False otherwise.
Parameters (2)
- X
- D
Returns
A result object with fields:
- returnValue: the C++ return value
- D: updated value from the call.
Values(X: number, F: number, D: number): { returnValue: boolean; F: number; D: number }
Returns the values of the functions and the derivatives for the variable <X>.
Parameters (3)
- X
- F
- D
Returns
A result object with fields:
- returnValue: the C++ return value
- F: updated value from the call.
- D: updated value from the call.

Bisector_FunctionInter

math_FunctionWithDerivativemath_Function

2 2 F(u) = (PC(u) - PBis1(u)) + (PC(u) - PBis2(u))

Constructors(2)

constructor(): Bisector_FunctionInter
constructor(C: Geom2d_Curve, Bis1: Bisector_Curve, Bis2: Bisector_Curve): Bisector_FunctionInter
Parameters (3)
- C
- Bis1
- Bis2

Instance methods(4)

Perform(C: Geom2d_Curve, Bis1: Bisector_Curve, Bis2: Bisector_Curve): void
Parameters (3)
- C
- Bis1
- Bis2
Value(X: number, F: number): { returnValue: boolean; F: number }
Computes the values of the Functions for the variable <X>.
Parameters (2)
- X
- F
Returns
A result object with fields:
- returnValue: the C++ return value
- F: updated value from the call.
Derivative(X: number, D: number): { returnValue: boolean; D: number }
Computes the derivative <D> of the function for the variable <X>. Returns True if the calculation were successfully done, False otherwise.
Parameters (2)
- X
- D
Returns
A result object with fields:
- returnValue: the C++ return value
- D: updated value from the call.
Values(X: number, F: number, D: number): { returnValue: boolean; F: number; D: number }
Returns the values of the functions and the derivatives for the variable <X>.
Parameters (3)
- X
- F
- D
Returns
A result object with fields:
- returnValue: the C++ return value
- F: updated value from the call.
- D: updated value from the call.

Bisector_Inter

IntRes2d_Intersection

Intersection between two <Bisec> from Bisector.

Constructors(2)

constructor(): Bisector_Inter
constructor(C1: Bisector_Bisec, D1: IntRes2d_Domain, C2: Bisector_Bisec, D2: IntRes2d_Domain, TolConf: number, Tol: number, ComunElement: boolean): Bisector_Inter
Intersection between 2 curves. C1 separates the element A and B. C2 separates the elements C et D. If B an C have the same geometry. <ComunElement> Has to be True. It Permits an optimization of the computation.
Parameters (7)
- C1
- D1
- C2
- D2
- TolConf
- Tol
- ComunElement

Instance methods(1)

Perform(C1: Bisector_Bisec, D1: IntRes2d_Domain, C2: Bisector_Bisec, D2: IntRes2d_Domain, TolConf: number, Tol: number, ComunElement: boolean): void
Intersection between 2 curves. C1 separates the element A and B. C2 separates the elements C et D. If B an C have the same geometry. <ComunElement> Has to be True. It Permits an optimization of the computation.
Parameters (7)
- C1
- D1
- C2
- D2
- TolConf
- Tol
- ComunElement

Bisector_PointOnBis

Constructors(2)

constructor(): Bisector_PointOnBis
constructor(Param1: number, Param2: number, ParamBis: number, Distance: number, Point: gp_Pnt2d): Bisector_PointOnBis
Parameters (5)
- Param1
- Param2
- ParamBis
- Distance
- Point

Instance methods(13)

ParamOnC1(Param: number): void
Parameters (1)
- Param
ParamOnC1(): number
ParamOnC2(Param: number): void
Parameters (1)
- Param
ParamOnC2(): number
ParamOnBis(Param: number): void
Parameters (1)
- Param
ParamOnBis(): number
Distance(Distance: number): void
Parameters (1)
- Distance
Distance(): number
IsInfinite(Infinite: boolean): void
Parameters (1)
- Infinite
IsInfinite(): boolean
Point(P: gp_Pnt2d): void
Parameters (1)
- P
Point(): gp_Pnt2d
Dump(): void

Bisector_PolyBis

Polygon of PointOnBis.

Constructors(1)

constructor(): Bisector_PolyBis

Instance methods(8)

Append(Point: Bisector_PointOnBis): void
Parameters (1)
- Point
Length(): number
IsEmpty(): boolean
Value(Index: number): Bisector_PointOnBis
Parameters (1)
- Index
First(): Bisector_PointOnBis
Last(): Bisector_PointOnBis
Interval(U: number): number
Parameters (1)
- U
Transform(T: gp_Trsf2d): void
Parameters (1)
- T