Uses of Class org.hipparchus.geometry.euclidean.threed.Vector3D (Hipparchus 3.0 API)

Packages that use Vector3D
Package	Description
org.hipparchus.geometry.euclidean.threed	This package provides basic 3D geometry components.
org.hipparchus.geometry.spherical.twod	This package provides basic geometry components on the 2-sphere.

Uses of Vector3D in org.hipparchus.geometry.euclidean.threed

Fields in org.hipparchus.geometry.euclidean.threed declared as Vector3D
Modifier and Type	Field	Description
`static Vector3D`	Vector3D.`MINUS_I`	Opposite of the first canonical vector (coordinates: -1, 0, 0).
`static Vector3D`	Vector3D.`MINUS_J`	Opposite of the second canonical vector (coordinates: 0, -1, 0).
`static Vector3D`	Vector3D.`MINUS_K`	Opposite of the third canonical vector (coordinates: 0, 0, -1).
`static Vector3D`	Vector3D.`NaN`	A vector with all coordinates set to NaN.
`static Vector3D`	Vector3D.`NEGATIVE_INFINITY`	A vector with all coordinates set to negative infinity.
`static Vector3D`	Vector3D.`PLUS_I`	First canonical vector (coordinates: 1, 0, 0).
`static Vector3D`	Vector3D.`PLUS_J`	Second canonical vector (coordinates: 0, 1, 0).
`static Vector3D`	Vector3D.`PLUS_K`	Third canonical vector (coordinates: 0, 0, 1).
`static Vector3D`	Vector3D.`POSITIVE_INFINITY`	A vector with all coordinates set to positive infinity.
`static Vector3D`	Vector3D.`ZERO`	Null vector (coordinates: 0, 0, 0).

Methods in org.hipparchus.geometry.euclidean.threed that return Vector3D
Modifier and Type	Method	Description
`Vector3D`	Vector3D.`add(double factor, Vector<Euclidean3D,Vector3D> v)`	Add a scaled vector to the instance.
`Vector3D`	Vector3D.`add(Vector<Euclidean3D,Vector3D> v)`	Add a vector to the instance.
`Vector3D`	Rotation.`applyInverseTo(Vector3D u)`	Apply the inverse of the rotation to a vector.
`Vector3D`	Rotation.`applyTo(Vector3D u)`	Apply the rotation to a vector.
`Vector3D`	Line.`closestPoint(Line line)`	Compute the point of the instance closest to another line.
`static Vector3D`	Vector3D.`crossProduct(Vector3D v1, Vector3D v2)`	Compute the cross-product of two vectors.
`Vector3D`	Vector3D.`crossProduct(Vector<Euclidean3D,Vector3D> v)`	Compute the cross-product of the instance with another vector.
`Vector3D`	RotationOrder.`getA1()`	Get the axis of the first rotation.
`Vector3D`	RotationOrder.`getA2()`	Get the axis of the second rotation.
`Vector3D`	RotationOrder.`getA3()`	Get the axis of the second rotation.
`Vector3D`	Rotation.`getAxis(RotationConvention convention)`	Get the normalized axis of the rotation.
`Vector3D`	SphericalCoordinates.`getCartesian()`	Get the Cartesian coordinates.
`Vector3D`	Line.`getDirection()`	Get the normalized direction vector.
`Vector3D`	Segment.`getEnd()`	Get the end point of the segment.
`Vector3D`	Plane.`getNormal()`	Get the normalized normal vector.
`Vector3D`	Line.`getOrigin()`	Get the line point closest to the origin.
`Vector3D`	Plane.`getOrigin()`	Get the origin point of the plane frame.
`Vector3D`	Plane.`getPointAt(Vector2D inPlane, double offset)`	Get one point from the 3D-space.
`Vector3D`	Segment.`getStart()`	Get the start point of the segment.
`Vector3D`	Plane.`getU()`	Get the plane first canonical vector.
`Vector3D`	Plane.`getV()`	Get the plane second canonical vector.
`Vector3D`	Vector3D.`getZero()`	Get the null vector of the vectorial space or origin point of the affine space.
`Vector3D`	Line.`intersection(Line line)`	Get the intersection point of the instance and another line.
`Vector3D`	Plane.`intersection(Line line)`	Get the intersection of a line with the instance.
`static Vector3D`	Plane.`intersection(Plane plane1, Plane plane2, Plane plane3)`	Get the intersection point of three planes.
`Vector3D`	SubLine.`intersection(SubLine subLine, boolean includeEndPoints)`	Get the intersection of the instance and another sub-line.
`Vector3D`	Vector3D.`negate()`	Get the opposite of the instance.
`Vector3D`	Vector3D.`orthogonal()`	Get a vector orthogonal to the instance.
`Vector3D`	Vector3DFormat.`parse(String source)`	Parses a string to produce a `Vector3D` object.
`Vector3D`	Vector3DFormat.`parse(String source, ParsePosition pos)`	Parses a string to produce a `Vector3D` object.
`Vector3D`	Line.`pointAt(double abscissa)`	Get one point from the line.
`Vector3D`	Vector3D.`scalarMultiply(double a)`	Multiply the instance by a scalar.
`Vector3D`	Vector3D.`subtract(double factor, Vector<Euclidean3D,Vector3D> v)`	Subtract a scaled vector from the instance.
`Vector3D`	Vector3D.`subtract(Vector<Euclidean3D,Vector3D> v)`	Subtract a vector from the instance.
`Vector3D`	Line.`toSpace(Point<Euclidean1D> point)`	Transform a sub-space point into a space point.
`Vector3D`	Line.`toSpace(Vector<Euclidean1D,Vector1D> vector)`	Transform a sub-space point into a space point.
`Vector3D`	Plane.`toSpace(Point<Euclidean2D> point)`	Transform an in-plane point into a 3D space point.
`Vector3D`	Plane.`toSpace(Vector<Euclidean2D,Vector2D> vector)`	Transform a sub-space point into a space point.
`Vector3D`	FieldVector3D.`toVector3D()`	Convert to a constant vector without extra field parts.

Methods in org.hipparchus.geometry.euclidean.threed that return types with arguments of type Vector3D
Modifier and Type	Method	Description
`EnclosingBall<Euclidean3D,Vector3D>`	SphereGenerator.`ballOnSupport(List<Vector3D> support)`	Create a ball whose boundary lies on prescribed support points.
`List<Vector3D>`	PolyhedronsSet.BRep.`getVertices()`	Get the extracted vertices.

Methods in org.hipparchus.geometry.euclidean.threed with parameters of type Vector3D
Modifier and Type	Method	Description
`FieldVector3D<T>`	FieldVector3D.`add(double factor, Vector3D v)`	Add a scaled vector to the instance.
`FieldVector3D<T>`	FieldVector3D.`add(Vector3D v)`	Add a vector to the instance.
`FieldVector3D<T>`	FieldVector3D.`add(T factor, Vector3D v)`	Add a scaled vector to the instance.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`angle(FieldVector3D<T> v1, Vector3D v2)`	Compute the angular separation between two vectors.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`angle(Vector3D v1, FieldVector3D<T> v2)`	Compute the angular separation between two vectors.
`static double`	Vector3D.`angle(Vector3D v1, Vector3D v2)`	Compute the angular separation between two vectors.
`FieldVector3D<T>`	FieldRotation.`applyInverseTo(Vector3D u)`	Apply the inverse of the rotation to a vector.
`Vector3D`	Rotation.`applyInverseTo(Vector3D u)`	Apply the inverse of the rotation to a vector.
`FieldVector3D<T>`	FieldRotation.`applyTo(Vector3D u)`	Apply the rotation to a vector.
`Vector3D`	Rotation.`applyTo(Vector3D u)`	Apply the rotation to a vector.
`boolean`	FieldLine.`contains(Vector3D p)`	Check if the instance contains a point.
`boolean`	Line.`contains(Vector3D p)`	Check if the instance contains a point.
`boolean`	Plane.`contains(Vector3D p)`	Check if the instance contains a point.
`static <T extends CalculusFieldElement<T>> FieldVector3D<T>`	FieldVector3D.`crossProduct(FieldVector3D<T> v1, Vector3D v2)`	Compute the cross-product of two vectors.
`FieldVector3D<T>`	FieldVector3D.`crossProduct(Vector3D v)`	Compute the cross-product of the instance with another vector.
`static <T extends CalculusFieldElement<T>> FieldVector3D<T>`	FieldVector3D.`crossProduct(Vector3D v1, FieldVector3D<T> v2)`	Compute the cross-product of two vectors.
`static Vector3D`	Vector3D.`crossProduct(Vector3D v1, Vector3D v2)`	Compute the cross-product of two vectors.
`T`	FieldLine.`distance(Vector3D p)`	Compute the distance between the instance and a point.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`distance(FieldVector3D<T> v1, Vector3D v2)`	Compute the distance between two vectors according to the L₂ norm.
`T`	FieldVector3D.`distance(Vector3D v)`	Compute the distance between the instance and another vector according to the L₂ norm.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`distance(Vector3D v1, FieldVector3D<T> v2)`	Compute the distance between two vectors according to the L₂ norm.
`double`	Line.`distance(Vector3D p)`	Compute the distance between the instance and a point.
`static double`	Vector3D.`distance(Vector3D v1, Vector3D v2)`	Compute the distance between two vectors according to the L₂ norm.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`distance1(FieldVector3D<T> v1, Vector3D v2)`	Compute the distance between two vectors according to the L₁ norm.
`T`	FieldVector3D.`distance1(Vector3D v)`	Compute the distance between the instance and another vector according to the L₁ norm.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`distance1(Vector3D v1, FieldVector3D<T> v2)`	Compute the distance between two vectors according to the L₁ norm.
`static double`	Vector3D.`distance1(Vector3D v1, Vector3D v2)`	Compute the distance between two vectors according to the L₁ norm.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`distanceInf(FieldVector3D<T> v1, Vector3D v2)`	Compute the distance between two vectors according to the L_∞ norm.
`T`	FieldVector3D.`distanceInf(Vector3D v)`	Compute the distance between the instance and another vector according to the L_∞ norm.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`distanceInf(Vector3D v1, FieldVector3D<T> v2)`	Compute the distance between two vectors according to the L_∞ norm.
`static double`	Vector3D.`distanceInf(Vector3D v1, Vector3D v2)`	Compute the distance between two vectors according to the L_∞ norm.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`distanceSq(FieldVector3D<T> v1, Vector3D v2)`	Compute the square of the distance between two vectors.
`T`	FieldVector3D.`distanceSq(Vector3D v)`	Compute the square of the distance between the instance and another vector.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`distanceSq(Vector3D v1, FieldVector3D<T> v2)`	Compute the square of the distance between two vectors.
`static double`	Vector3D.`distanceSq(Vector3D v1, Vector3D v2)`	Compute the square of the distance between two vectors.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`dotProduct(FieldVector3D<T> v1, Vector3D v2)`	Compute the dot-product of two vectors.
`T`	FieldVector3D.`dotProduct(Vector3D v)`	Compute the dot-product of the instance and another vector.
`static <T extends CalculusFieldElement<T>> T`	FieldVector3D.`dotProduct(Vector3D v1, FieldVector3D<T> v2)`	Compute the dot-product of two vectors.
`static double`	Vector3D.`dotProduct(Vector3D v1, Vector3D v2)`	Compute the dot-product of two vectors.
`SubHyperplane<Euclidean3D>`	PolyhedronsSet.`firstIntersection(Vector3D point, Line line)`	Get the first sub-hyperplane crossed by a semi-infinite line.
`static Line`	Line.`fromDirection(Vector3D point, Vector3D direction, double tolerance)`	Create a line from a point and a direction.
`T`	FieldLine.`getAbscissa(Vector3D point)`	Get the abscissa of a point with respect to the line.
`double`	Line.`getAbscissa(Vector3D point)`	Get the abscissa of a point with respect to the line.
`void`	Line.`reset(Vector3D p1, Vector3D p2)`	Reset the instance as if built from two points.
`void`	Plane.`reset(Vector3D p, Vector3D normal)`	Reset the instance as if built from a point and a normal.
`Plane`	Plane.`rotate(Vector3D center, Rotation rotation)`	Rotate the plane around the specified point.
`PolyhedronsSet`	PolyhedronsSet.`rotate(Vector3D center, Rotation rotation)`	Rotate the region around the specified point.
`FieldVector3D<T>`	FieldVector3D.`subtract(double factor, Vector3D v)`	Subtract a scaled vector from the instance.
`FieldVector3D<T>`	FieldVector3D.`subtract(Vector3D v)`	Subtract a vector from the instance.
`FieldVector3D<T>`	FieldVector3D.`subtract(T factor, Vector3D v)`	Subtract a scaled vector from the instance.
`Plane`	Plane.`translate(Vector3D translation)`	Translate the plane by the specified amount.
`PolyhedronsSet`	PolyhedronsSet.`translate(Vector3D translation)`	Translate the region by the specified amount.

Method parameters in org.hipparchus.geometry.euclidean.threed with type arguments of type Vector3D
Modifier and Type	Method	Description
`Vector3D`	Vector3D.`add(double factor, Vector<Euclidean3D,Vector3D> v)`	Add a scaled vector to the instance.
`Vector3D`	Vector3D.`add(Vector<Euclidean3D,Vector3D> v)`	Add a vector to the instance.
`EnclosingBall<Euclidean3D,Vector3D>`	SphereGenerator.`ballOnSupport(List<Vector3D> support)`	Create a ball whose boundary lies on prescribed support points.
`Vector3D`	Vector3D.`crossProduct(Vector<Euclidean3D,Vector3D> v)`	Compute the cross-product of the instance with another vector.
`double`	Vector3D.`distance1(Vector<Euclidean3D,Vector3D> v)`	Compute the distance between the instance and another vector according to the L₁ norm.
`double`	Vector3D.`distanceInf(Vector<Euclidean3D,Vector3D> v)`	Compute the distance between the instance and another vector according to the L_∞ norm.
`double`	Vector3D.`distanceSq(Vector<Euclidean3D,Vector3D> v)`	Compute the square of the distance between the instance and another vector.
`double`	Vector3D.`dotProduct(Vector<Euclidean3D,Vector3D> v)`	Compute the dot-product of the instance and another vector.
`StringBuffer`	Vector3DFormat.`format(Vector<Euclidean3D,Vector3D> vector, StringBuffer toAppendTo, FieldPosition pos)`	Formats a `Vector3D` object to produce a string.
`double`	Plane.`getOffset(Vector<Euclidean3D,Vector3D> vector)`	Get the offset (oriented distance) of a vector.
`Vector3D`	Vector3D.`subtract(double factor, Vector<Euclidean3D,Vector3D> v)`	Subtract a scaled vector from the instance.
`Vector3D`	Vector3D.`subtract(Vector<Euclidean3D,Vector3D> v)`	Subtract a vector from the instance.
`Vector1D`	Line.`toSubSpace(Vector<Euclidean3D,Vector3D> vector)`	Transform a space point into a sub-space point.
`Vector2D`	Plane.`toSubSpace(Vector<Euclidean3D,Vector3D> vector)`	Transform a space point into a sub-space point.

Constructors in org.hipparchus.geometry.euclidean.threed with parameters of type Vector3D
Constructor	Description
`FieldVector3D(Field<T> field, Vector3D v)`	Build a `FieldVector3D` from a `Vector3D`.
`FieldVector3D(T a, Vector3D u)`	Multiplicative constructor.
`FieldVector3D(T a1, Vector3D u1, T a2, Vector3D u2)`	Linear constructor.
`FieldVector3D(T a1, Vector3D u1, T a2, Vector3D u2, T a3, Vector3D u3)`	Linear constructor.
`FieldVector3D(T a1, Vector3D u1, T a2, Vector3D u2, T a3, Vector3D u3, T a4, Vector3D u4)`	Linear constructor.
`Line(Vector3D p1, Vector3D p2, double tolerance)`	Build a line from two points.
`OutlineExtractor(Vector3D u, Vector3D v)`	Build an extractor for a specific projection plane.
`Plane(Vector3D normal, double tolerance)`	Build a plane normal to a given direction and containing the origin.
`Plane(Vector3D p, Vector3D normal, double tolerance)`	Build a plane from a point and a normal.
`Plane(Vector3D p1, Vector3D p2, Vector3D p3, double tolerance)`	Build a plane from three points.
`Rotation(Vector3D axis, double angle, RotationConvention convention)`	Build a rotation from an axis and an angle.
`Rotation(Vector3D u, Vector3D v)`	Build one of the rotations that transform one vector into another one.
`Rotation(Vector3D u1, Vector3D u2, Vector3D v1, Vector3D v2)`	Build the rotation that transforms a pair of vectors into another pair.
`Segment(Vector3D start, Vector3D end, Line line)`	Build a segment.
`SphericalCoordinates(Vector3D v)`	Build a spherical coordinates transformer from Cartesian coordinates.
`SubLine(Vector3D start, Vector3D end, double tolerance)`	Create a sub-line from two endpoints.
`Vector3D(double a, Vector3D u)`	Multiplicative constructor Build a vector from another one and a scale factor.
`Vector3D(double a1, Vector3D u1, double a2, Vector3D u2)`	Linear constructor Build a vector from two other ones and corresponding scale factors.
`Vector3D(double a1, Vector3D u1, double a2, Vector3D u2, double a3, Vector3D u3)`	Linear constructor Build a vector from three other ones and corresponding scale factors.
`Vector3D(double a1, Vector3D u1, double a2, Vector3D u2, double a3, Vector3D u3, double a4, Vector3D u4)`	Linear constructor Build a vector from four other ones and corresponding scale factors.

Constructor parameters in org.hipparchus.geometry.euclidean.threed with type arguments of type Vector3D
Constructor	Description
`BRep(List<Vector3D> vertices, List<int[]> facets)`	Simple constructor.
`PolyhedronsSet(List<Vector3D> vertices, List<int[]> facets, double tolerance)`	Build a polyhedrons set from a Boundary REPresentation (B-rep) specified by connected vertices.

Uses of Vector3D in org.hipparchus.geometry.spherical.twod

Methods in org.hipparchus.geometry.spherical.twod that return Vector3D
Modifier and Type	Method	Description
`Vector3D`	Circle.`getPointAt(double alpha)`	Get a circle point from its phase around the circle.
`Vector3D`	Edge.`getPointAt(double alpha)`	Get an intermediate point.
`Vector3D`	Circle.`getPole()`	Get the pole of the circle.
`Vector3D`	S2Point.`getVector()`	Get the corresponding normalized vector in the 3D euclidean space.
`Vector3D`	Circle.`getXAxis()`	Get the X axis of the circle.
`Vector3D`	Circle.`getYAxis()`	Get the Y axis of the circle.

Methods in org.hipparchus.geometry.spherical.twod with parameters of type Vector3D
Modifier and Type	Method	Description
`double`	Circle.`getOffset(Vector3D direction)`	Get the offset (oriented distance) of a direction.
`double`	Circle.`getPhase(Vector3D direction)`	Get the phase angle of a direction.
`void`	Circle.`reset(Vector3D newPole)`	Reset the instance as if built from a pole.

Constructors in org.hipparchus.geometry.spherical.twod with parameters of type Vector3D
Constructor	Description
`Circle(Vector3D pole, double tolerance)`	Build a great circle from its pole.
`S2Point(Vector3D vector)`	Simple constructor.
`SphericalPolygonsSet(Vector3D pole, double tolerance)`	Build a polygons set representing a hemisphere.
`SphericalPolygonsSet(Vector3D center, Vector3D meridian, double outsideRadius, int n, double tolerance)`	Build a polygons set representing a regular polygon.

Uses of Classorg.hipparchus.geometry.euclidean.threed.Vector3D

Uses of Vector3D in org.hipparchus.geometry.euclidean.threed

Uses of Vector3D in org.hipparchus.geometry.spherical.twod

Uses of Class
org.hipparchus.geometry.euclidean.threed.Vector3D