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RotationLimitPolygonal Class Reference

Using a spherical polygon to limit the range of rotation on universal and ball-and-socket joints. A reach cone is specified as a spherical polygon on the surface of a a reach sphere that defines all positions the longitudinal segment axis beyond the joint can take. More...

Inheritance diagram for RotationLimitPolygonal:
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Collaboration diagram for RotationLimitPolygonal:
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Public Member Functions

void SetLimitPoints (LimitPoint[] points)
 Sets the limit points and recalculates the reach cones. More...
 
- Public Member Functions inherited from RotationLimit
void SetDefaultLocalRotation ()
 Map the zero rotation point to the current local rotation of this gameobject. More...
 
void SetDefaultLocalRotation (Quaternion localRotation)
 Map the zero rotation point to the specified rotation. More...
 
Quaternion GetLimitedLocalRotation (Quaternion localRotation, out bool changed)
 Returns the limited local rotation. More...
 
bool Apply ()
 Apply the rotation limit to transform.localRotation. Returns true if the limit has changed the rotation. More...
 
void Disable ()
 Disable this instance making sure it is initiated. Use this if you intend to manually control the updating of this Rotation Limit. More...
 

Public Attributes

float twistLimit = 180
 Limit of twist rotation around the main axis. More...
 
int smoothIterations = 0
 The number of smoothing iterations applied to the polygon. More...
 
- Public Attributes inherited from RotationLimit
Vector3 axis = Vector3.forward
 The main axis of the rotation limit. More...
 

Detailed Description

Using a spherical polygon to limit the range of rotation on universal and ball-and-socket joints. A reach cone is specified as a spherical polygon on the surface of a a reach sphere that defines all positions the longitudinal segment axis beyond the joint can take.

This class is based on the "Fast and Easy Reach-Cone Joint Limits" paper by Jane Wilhelms and Allen Van Gelder. Computer Science Dept., University of California, Santa Cruz, CA 95064. August 2, 2001 http://users.soe.ucsc.edu/~avg/Papers/jtl.pdf