com.jme3.util.mikktspace

Class MikkTSpaceImpl

java.lang.Object

com.jme3.util.mikktspace.MikkTSpaceImpl

All Implemented Interfaces:

MikkTSpaceContext

public class MikkTSpaceImpl
extends java.lang.Object
implements MikkTSpaceContext

Constructor Summary

Constructors

Constructor and Description
MikkTSpaceImpl(Mesh mesh)

Method Summary

Modifier and Type	Method and Description
void	getNormal(float[] normOut, int face, int vert)
int	getNumFaces() Returns the number of faces (triangles/quads) on the mesh to be processed.
int	getNumVerticesOfFace(int face) Returns the number of vertices on face number iFace iFace is a number in the range {0, 1, ..., getNumFaces()-1}
void	getPosition(float[] posOut, int face, int vert) returns the position/normal/texcoord of the referenced face of vertex number iVert.
void	getTexCoord(float[] texOut, int face, int vert)
void	setTSpace(float[] tangent, float[] biTangent, float magS, float magT, boolean isOrientationPreserving, int face, int vert) This function is used to return tangent space results to the application.
void	setTSpaceBasic(float[] tangent, float sign, int face, int vert) The call-backsetTSpaceBasic() is sufficient for basic normal mapping.

Methods inherited from class java.lang.Object

clone, equals, finalize, getClass, hashCode, notify, notifyAll, toString, wait, wait, wait

Constructor Detail

MikkTSpaceImpl

public MikkTSpaceImpl(Mesh mesh)

Method Detail

getNumFaces

public int getNumFaces()

Description copied from interface: MikkTSpaceContext

Returns the number of faces (triangles/quads) on the mesh to be processed.

Specified by:

getNumFaces in interface MikkTSpaceContext

Returns:

the count (≥0)

getNumVerticesOfFace

public int getNumVerticesOfFace(int face)

Description copied from interface: MikkTSpaceContext

Returns the number of vertices on face number iFace iFace is a number in the range {0, 1, ..., getNumFaces()-1}

Specified by:

getNumVerticesOfFace in interface MikkTSpaceContext

Returns:

the count (≥0)

getPosition

public void getPosition(float[] posOut,
                        int face,
                        int vert)

Description copied from interface: MikkTSpaceContext

returns the position/normal/texcoord of the referenced face of vertex number iVert. iVert is in the range {0,1,2} for triangles and {0,1,2,3} for quads.

Specified by:

getPosition in interface MikkTSpaceContext

getNormal

public void getNormal(float[] normOut,
                      int face,
                      int vert)

Specified by:

getNormal in interface MikkTSpaceContext

getTexCoord

public void getTexCoord(float[] texOut,
                        int face,
                        int vert)

Specified by:

getTexCoord in interface MikkTSpaceContext

setTSpaceBasic

public void setTSpaceBasic(float[] tangent,
                           float sign,
                           int face,
                           int vert)

Description copied from interface: MikkTSpaceContext

The call-backsetTSpaceBasic() is sufficient for basic normal mapping. This function is used to return the tangent and sign to the application. tangent is a unit length vector. For normal maps it is sufficient to use the following simplified version of the bitangent which is generated at pixel/vertex level. bitangent = fSign * cross(vN, tangent); Note that the results are returned unindexed. It is possible to generate a new index list But averaging/overwriting tangent spaces by using an already existing index list WILL produce INCORRECT results. DO NOT! use an already existing index list.

Specified by:

setTSpaceBasic in interface MikkTSpaceContext

setTSpace

public void setTSpace(float[] tangent,
                      float[] biTangent,
                      float magS,
                      float magT,
                      boolean isOrientationPreserving,
                      int face,
                      int vert)

Description copied from interface: MikkTSpaceContext

This function is used to return tangent space results to the application. tangent and biTangent are unit length vectors and fMagS and fMagT are their true magnitudes which can be used for relief mapping effects. biTangent is the "real" bitangent and thus may not be perpendicular to tangent. However, both are perpendicular to the vertex normal. For normal maps it is sufficient to use the following simplified version of the bitangent which is generated at pixel/vertex level.

 fSign = bIsOrientationPreserving ? 1.0f : (-1.0f);
 bitangent = fSign * cross(vN, tangent);
 

Note that the results are returned unindexed. It is possible to generate a new index list. But averaging/overwriting tangent spaces by using an already existing index list WILL produce INCORRECT results. DO NOT! use an already existing index list.

Specified by:

setTSpace in interface MikkTSpaceContext