Public 成员函数
	GVec ()

	GVec (GDir theV)

	GVec (GXYZ theCoord)

	GVec (double theXv, double theYv, double theZv)

	GVec (GPnt theP1, GPnt theP2)

void	SetCoord (int theIndex, double theXi)

void	SetCoord (double theXv, double theYv, double theZv)

void	SetX (double theX)

void	SetY (double theY)

void	SetZ (double theZ)

void	SetXYZ (GXYZ theCoord)

double	Coord (int theIndex)

void	Coord (double[] theXv, double[] theYv, double[] theZv)

double	X ()

double	Y ()

double	Z ()

GXYZ	XYZ ()

boolean	IsEqual (GVec theOther, double theLinearTolerance, double theAngularTolerance)

boolean	IsNormal (GVec theOther, double theAngularTolerance)

boolean	IsOpposite (GVec theOther, double theAngularTolerance)

boolean	IsParallel (GVec theOther, double theAngularTolerance)

double	Angle (GVec theOther)

double	AngleWithRef (GVec theOther, GVec theVRef)

double	Magnitude ()

double	SquareMagnitude ()

void	Add (GVec theOther)

GVec	Added (GVec theOther)

void	Subtract (GVec theRight)

GVec	Subtracted (GVec theRight)

void	Multiply (double theScalar)

GVec	Multiplied (double theScalar)

void	Divide (double theScalar)

GVec	Divided (double theScalar)

void	Cross (GVec theRight)

GVec	Crossed (GVec theRight)

double	CrossMagnitude (GVec theRight)

double	CrossSquareMagnitude (GVec theRight)

void	CrossCross (GVec theV1, GVec theV2)

GVec	CrossCrossed (GVec theV1, GVec theV2)

double	Dot (GVec theOther)

double	DotCross (GVec theV1, GVec theV2)

void	Normalize ()

GVec	Normalized ()

void	Reverse ()

GVec	Reversed ()

void	SetLinearForm (double theA1, GVec theV1, double theA2, GVec theV2, double theA3, GVec theV3, GVec theV4)

void	SetLinearForm (double theA1, GVec theV1, double theA2, GVec theV2, double theA3, GVec theV3)

void	SetLinearForm (double theA1, GVec theV1, double theA2, GVec theV2, GVec theV3)

void	SetLinearForm (double theA1, GVec theV1, double theA2, GVec theV2)

void	SetLinearForm (double theA1, GVec theV1, GVec theV2)

void	SetLinearForm (GVec theV1, GVec theV2)

void	Mirror (GVec theV)

GVec	Mirrored (GVec theV)

void	Mirror (GAx1 theA1)

GVec	Mirrored (GAx1 theA1)

void	Mirror (GAx2 theA2)

GVec	Mirrored (GAx2 theA2)

void	Rotate (GAx1 theA1, double theAng)

GVec	Rotated (GAx1 theA1, double theAng)

void	Scale (double theS)

GVec	Scaled (double theS)

void	Transform (GTrsf theT)

GVec	Transformed (GTrsf theT)

详细描述

Defines a non-persistent vector in 3D space.

构造及析构函数说明

◆ GVec() [1/5]

GVec.GVec ( )

Creates a zero vector.

◆ GVec() [2/5]

GVec.GVec ( GDir theV )

Creates a unitary vector from a direction theV.

◆ GVec() [3/5]

GVec.GVec ( GXYZ theCoord )

Creates a vector with a triplet of coordinates.

◆ GVec() [4/5]

GVec.GVec	(	double	theXv,
		double	theYv,
		double	theZv
	)

Creates a point with its three cartesian coordinates.

◆ GVec() [5/5]

GVec.GVec	(	GPnt	theP1,
		GPnt	theP2
	)

Creates a vector from two points. The length of the vector is the distance between theP1 and theP2

成员函数说明

◆ Add()

void GVec.Add ( GVec theOther )

Adds two vectors

◆ Added()

GVec GVec.Added ( GVec theOther )

Adds two vectors

◆ Angle()

double GVec.Angle ( GVec theOther )

Computes the angular value between <me> and <theOther> Returns the angle value between 0 and PI in radian. Raises VectorWithNullMagnitude if <me>.Magnitude() <= Resolution from gp or theOther.Magnitude() <= Resolution because the angular value is indefinite if one of the vectors has a null magnitude.

◆ AngleWithRef()

double GVec.AngleWithRef	(	GVec	theOther,
		GVec	theVRef
	)

Computes the angle, in radians, between this vector and vector theOther. The result is a value between -Pi and Pi. For this, theVRef defines the positive sense of rotation: the angular value is positive, if the cross product this ^ theOther has the same orientation as theVRef relative to the plane defined by the vectors this and theOther. Otherwise, the angular value is negative. Exceptions gp_VectorWithNullMagnitude if the magnitude of this vector, the vector theOther, or the vector theVRef is less than or equal to gp::Resolution(). Standard_DomainError if this vector, the vector theOther, and the vector theVRef are coplanar, unless this vector and the vector theOther are parallel.

◆ Coord() [1/2]

void GVec.Coord	(	double[]	theXv,
		double[]	theYv,
		double[]	theZv
	)

For this vector returns its three coordinates theXv, theYv, and theZv inline

◆ Coord() [2/2]

double GVec.Coord ( int theIndex )

Returns the coordinate of range theIndex : theIndex = 1 => X is returned theIndex = 2 => Y is returned theIndex = 3 => Z is returned Raised if theIndex != {1, 2, 3}.

◆ Cross()

void GVec.Cross ( GVec theRight )

computes the cross product between two vectors

◆ CrossCross()

void GVec.CrossCross	(	GVec	theV1,
		GVec	theV2
	)

Computes the triple vector product. <me> ^= (theV1 ^ theV2)

◆ CrossCrossed()

GVec GVec.CrossCrossed	(	GVec	theV1,
		GVec	theV2
	)

Computes the triple vector product. <me> ^ (theV1 ^ theV2)

◆ Crossed()

GVec GVec.Crossed ( GVec theRight )

computes the cross product between two vectors

◆ CrossMagnitude()

double GVec.CrossMagnitude ( GVec theRight )

Computes the magnitude of the cross product between <me> and theRight. Returns || <me> ^ theRight ||

◆ CrossSquareMagnitude()

double GVec.CrossSquareMagnitude ( GVec theRight )

Computes the square magnitude of the cross product between <me> and theRight. Returns || <me> ^ theRight ||**2

◆ Divide()

void GVec.Divide ( double theScalar )

Divides a vector by a scalar

◆ Divided()

GVec GVec.Divided ( double theScalar )

Divides a vector by a scalar

◆ Dot()

double GVec.Dot ( GVec theOther )

computes the scalar product

◆ DotCross()

double GVec.DotCross	(	GVec	theV1,
		GVec	theV2
	)

Computes the triple scalar product <me> * (theV1 ^ theV2).

◆ IsEqual()

boolean GVec.IsEqual	(	GVec	theOther,
		double	theLinearTolerance,
		double	theAngularTolerance
	)

Returns True if the two vectors have the same magnitude value and the same direction. The precision values are theLinearTolerance for the magnitude and theAngularTolerance for the direction.

◆ IsNormal()

boolean GVec.IsNormal	(	GVec	theOther,
		double	theAngularTolerance
	)

Returns True if abs(<me>.Angle(theOther) - PI/2.) <= theAngularTolerance Raises VectorWithNullMagnitude if <me>.Magnitude() <= Resolution or theOther.Magnitude() <= Resolution from gp

◆ IsOpposite()

boolean GVec.IsOpposite	(	GVec	theOther,
		double	theAngularTolerance
	)

Returns True if PI - <me>.Angle(theOther) <= theAngularTolerance Raises VectorWithNullMagnitude if <me>.Magnitude() <= Resolution or Other.Magnitude() <= Resolution from gp

◆ IsParallel()

boolean GVec.IsParallel	(	GVec	theOther,
		double	theAngularTolerance
	)

Returns True if Angle(<me>, theOther) <= theAngularTolerance or PI - Angle(<me>, theOther) <= theAngularTolerance This definition means that two parallel vectors cannot define a plane but two vectors with opposite directions are considered as parallel. Raises VectorWithNullMagnitude if <me>.Magnitude() <= Resolution or Other.Magnitude() <= Resolution from gp

◆ Magnitude()

double GVec.Magnitude ( )

Computes the magnitude of this vector.

◆ Mirrored() [1/3]

GVec GVec.Mirrored ( GAx1 theA1 )

Performs the symmetrical transformation of a vector with respect to an axis placement which is the axis of the symmetry.

◆ Mirrored() [2/3]

GVec GVec.Mirrored ( GAx2 theA2 )

Performs the symmetrical transformation of a vector with respect to a plane. The axis placement theA2 locates the plane of the symmetry : (Location, XDirection, YDirection).

◆ Mirrored() [3/3]

GVec GVec.Mirrored ( GVec theV )

Performs the symmetrical transformation of a vector with respect to the vector theV which is the center of the symmetry.

◆ Multiplied()

GVec GVec.Multiplied ( double theScalar )

Multiplies a vector by a scalar

◆ Multiply()

void GVec.Multiply ( double theScalar )

Multiplies a vector by a scalar

◆ Normalize()

void GVec.Normalize ( )

normalizes a vector Raises an exception if the magnitude of the vector is lower or equal to Resolution from gp.

◆ Normalized()

GVec GVec.Normalized ( )

normalizes a vector Raises an exception if the magnitude of the vector is lower or equal to Resolution from gp.

◆ Reverse()

void GVec.Reverse ( )

Reverses the direction of a vector

◆ Reversed()

GVec GVec.Reversed ( )

Reverses the direction of a vector

◆ Rotated()

GVec GVec.Rotated	(	GAx1	theA1,
		double	theAng
	)

Rotates a vector. theA1 is the axis of the rotation. theAng is the angular value of the rotation in radians.

◆ Scaled()

GVec GVec.Scaled ( double theS )

Scales a vector. theS is the scaling value.

◆ SetCoord() [1/2]

void GVec.SetCoord	(	double	theXv,
		double	theYv,
		double	theZv
	)

For this vector, assigns - the values theXv, theYv and theZv to its three coordinates.

◆ SetCoord() [2/2]

void GVec.SetCoord	(	int	theIndex,
		double	theXi
	)

Changes the coordinate of range theIndex theIndex = 1 => X is modified theIndex = 2 => Y is modified theIndex = 3 => Z is modified Raised if theIndex != {1, 2, 3}.

◆ SetLinearForm() [1/6]

void GVec.SetLinearForm	(	double	theA1,
		GVec	theV1,
		double	theA2,
		GVec	theV2
	)

<me> is set to the following linear form : theA1 * theV1 + theA2 * theV2

◆ SetLinearForm() [2/6]

void GVec.SetLinearForm	(	double	theA1,
		GVec	theV1,
		double	theA2,
		GVec	theV2,
		double	theA3,
		GVec	theV3
	)

<me> is set to the following linear form : theA1 * theV1 + theA2 * theV2 + theA3 * theV3

◆ SetLinearForm() [3/6]

void GVec.SetLinearForm	(	double	theA1,
		GVec	theV1,
		double	theA2,
		GVec	theV2,
		double	theA3,
		GVec	theV3,
		GVec	theV4
	)

<me> is set to the following linear form : theA1 * theV1 + theA2 * theV2 + theA3 * theV3 + theV4

◆ SetLinearForm() [4/6]

void GVec.SetLinearForm	(	double	theA1,
		GVec	theV1,
		double	theA2,
		GVec	theV2,
		GVec	theV3
	)

<me> is set to the following linear form : theA1 * theV1 + theA2 * theV2 + theV3

◆ SetLinearForm() [5/6]

void GVec.SetLinearForm	(	double	theA1,
		GVec	theV1,
		GVec	theV2
	)

<me> is set to the following linear form : theA1 * theV1 + theV2

◆ SetLinearForm() [6/6]

void GVec.SetLinearForm	(	GVec	theV1,
		GVec	theV2
	)

<me> is set to the following linear form : theV1 + theV2

◆ SetX()

void GVec.SetX ( double theX )

Assigns the given value to the X coordinate of this vector.

◆ SetXYZ()

void GVec.SetXYZ ( GXYZ theCoord )

Assigns the three coordinates of theCoord to this vector.

◆ SetY()

void GVec.SetY ( double theY )

Assigns the given value to the X coordinate of this vector.

◆ SetZ()

void GVec.SetZ ( double theZ )

Assigns the given value to the X coordinate of this vector.

◆ SquareMagnitude()

double GVec.SquareMagnitude ( )

Computes the square magnitude of this vector.

◆ Subtract()

void GVec.Subtract ( GVec theRight )

Subtracts two vectors

◆ Subtracted()

GVec GVec.Subtracted ( GVec theRight )

Subtracts two vectors

◆ Transform()

void GVec.Transform ( GTrsf theT )

Transforms a vector with the transformation theT.

◆ Transformed()

GVec GVec.Transformed ( GTrsf theT )

Transforms a vector with the transformation theT.

◆ X()

double GVec.X ( )

For this vector, returns its X coordinate.

◆ XYZ()

GXYZ GVec.XYZ ( )

For this vector, returns - its three coordinates as a number triple

◆ Y()

double GVec.Y ( )

For this vector, returns its Y coordinate.

◆ Z()

double GVec.Z ( )

For this vector, returns its Z coordinate.

Public 成员函数

详细描述

构造及析构函数说明

◆ GVec() [1/5]

◆ GVec() [2/5]

◆ GVec() [3/5]

◆ GVec() [4/5]

◆ GVec() [5/5]

成员函数说明

◆ Add()

◆ Added()

◆ Angle()

◆ AngleWithRef()

◆ Coord() [1/2]

◆ Coord() [2/2]

◆ Cross()

◆ CrossCross()

◆ CrossCrossed()

◆ Crossed()

◆ CrossMagnitude()

◆ CrossSquareMagnitude()

◆ Divide()

◆ Divided()

◆ Dot()

◆ DotCross()

◆ IsEqual()

◆ IsNormal()

◆ IsOpposite()

◆ IsParallel()

◆ Magnitude()

◆ Mirrored() [1/3]

◆ Mirrored() [2/3]

◆ Mirrored() [3/3]

◆ Multiplied()

◆ Multiply()

◆ Normalize()

◆ Normalized()

◆ Reverse()

◆ Reversed()

◆ Rotated()

◆ Scaled()

◆ SetCoord() [1/2]

◆ SetCoord() [2/2]

◆ SetLinearForm() [1/6]

◆ SetLinearForm() [2/6]

◆ SetLinearForm() [3/6]

◆ SetLinearForm() [4/6]

◆ SetLinearForm() [5/6]

◆ SetLinearForm() [6/6]

◆ SetX()

◆ SetXYZ()

◆ SetY()

◆ SetZ()

◆ SquareMagnitude()

◆ Subtract()

◆ Subtracted()

◆ Transform()

◆ Transformed()

◆ X()

◆ XYZ()

◆ Y()

◆ Z()