org.apache.commons.math3.geometry.euclidean.threed

public Class SphereGenerator

Class Inheritance

All Implemented Interfaces

Imports

Class generating an enclosing ball from its support points.

Constructor Summary

Access	Constructor and Description
public	SphereGenerator()

Modifier and Type	Method and Description
public EnclosingBall<Euclidean3D, Vector3D>	ballOnSupport(final List<Vector3D> support points (may be empty) support) Implements org.apache.commons.math3.geometry.enclosing.SupportBallGenerator.ballOnSupport. Create a ball whose boundary lies on prescribed support points.
private BigFraction	Returns: value of the minor computed has an exact fraction minor(final BigFraction[] first column c1, final BigFraction[] second column c2, final BigFraction[] third column c3) Compute a dimension 4 minor, when 4^th column is known to be filled with 1.0.

Inherited from java.lang.Object:: clone equals finalize getClass hashCode notify notifyAll toString wait wait wait

SphereGenerator	back to summary
public SphereGenerator()

ballOnSupport	back to summary
public EnclosingBall<Euclidean3D, Vector3D> ballOnSupport(final List<Vector3D> support) Implements org.apache.commons.math3.geometry.enclosing.SupportBallGenerator.ballOnSupport. Doc from org.apache.commons.math3.geometry.enclosing.SupportBallGenerator.ballOnSupport. Create a ball whose boundary lies on prescribed support points. Parameters support:List<Vector3D> support points (may be empty) Returns:EnclosingBall<Euclidean3D, Vector3D> ball whose boundary lies on the prescribed support points

ballOnSupport

public EnclosingBall<Euclidean3D, Vector3D> ballOnSupport(final List<Vector3D> support)

Create a ball whose boundary lies on prescribed support points.

Parameters

ball whose boundary lies on the prescribed support points

minor	back to summary
private BigFraction minor(final BigFraction[] c1, final BigFraction[] c2, final BigFraction[] c3) Compute a dimension 4 minor, when 4^th column is known to be filled with 1.0. Parameters c1:BigFraction[] first column c2:BigFraction[] second column c3:BigFraction[] third column Returns:BigFraction value of the minor computed has an exact fraction

minor

private BigFraction minor(final BigFraction[] c1, final BigFraction[] c2, final BigFraction[] c3)

Compute a dimension 4 minor, when 4^th column is known to be filled with 1.0.

Parameters

value of the minor computed has an exact fraction