IntrSegment2Circle2f (WildMagic API Documentation)

java.lang.Object
- WildMagic.LibFoundation.Intersection.IntrSegment2Circle2f

All Implemented Interfaces:: java.io.Serializable

public class IntrSegment2Circle2f
extends java.lang.Object
implements java.io.Serializable

See Also:: Serialized Form

Field Summary

Fields
Modifier and Type Field Description

private static long serialVersionUID

Constructor Summary

Constructors
Constructor Description

IntrSegment2Circle2f()

Method Summary

All Methods Static Methods Concrete Methods
Modifier and Type	Method	Description
`private static int`	`Find(Vector2f kP, Vector2f kD, Vector2f kC, float fR, float[] afT)`	Intersection of a the line P+t*D and the circle \|X-C\| = R.
`static int`	`FindIntersection(Segment2f kSegment, Circle2f kCircle, Vector2f[] akPoint)`	The value is 0 if the objects do not intersect.

Methods inherited from class java.lang.Object
clone, equals, finalize, getClass, hashCode, notify, notifyAll, toString, wait, wait, wait

- Field Detail
  - serialVersionUID
```
private static final long serialVersionUID
```
    See Also:
    
    Constant Field Values
- Constructor Detail
  - IntrSegment2Circle2f
```
public IntrSegment2Circle2f()
```
- Method Detail
  - FindIntersection
```
public static int FindIntersection(Segment2f kSegment,
                                   Circle2f kCircle,
                                   Vector2f[] akPoint)
```
    The value is 0 if the objects do not intersect. Otherwise, the quantity is 1 or 2 and is the number of valid points in The points of intersection are returned in the akPoint array which must have length 2.
    
    Parameters:
    
    kSegment - DOCUMENT ME!
    
    kCircle - DOCUMENT ME!
    
    akPoint - DOCUMENT ME!
    
    Returns:
    
    DOCUMENT ME!
  - Find
```
private static int Find(Vector2f kP,
                        Vector2f kD,
                        Vector2f kC,
                        float fR,
                        float[] afT)
```
    Intersection of a the line P+t*D and the circle |X-C| = R. The t value is a root to the quadratic equation: 0 = |t*D+P-C|^2 - R^2 = |D|^2*t^2 + 2*D.Dot(P-C)*t + |P-C|^2-R^2 = a2*t^2 + 2*a1*t + a0 If two roots are returned, the order is T[0]
    
    Parameters:
    
    kP - DOCUMENT ME!
    
    kD - DOCUMENT ME!
    
    kC - DOCUMENT ME!
    
    fR - DOCUMENT ME!
    
    afT - DOCUMENT ME!
    
    Returns:
    
    DOCUMENT ME!