I am trying to implement an arcball interface and it seems that after rotation of 90 degrees the model stops rotating in that specific direction, I suspect that there is a problem with mapping clicks on the screen to the arcball, but it could be wrong math and/or wrong transformations accumulation, any help would be appreciated, here is the relevant code for the problem, when operating on vectors the ^ operator represents cross product, and * operator represents inner product
void mouseButton(int button,int state,int x,int y){
if(state==GLUT_DOWN){
GLdouble xx,yy,zz;
GLdouble modelMatrix[16];
glGetDoublev(GL_MODELVIEW_MATRIX,modelMatrix);
GLdouble projMatrix[16];
glGetDoublev(GL_PROJECTION_MATRIX,projMatrix);
int viewpor开发者_如何学运维t[4];
glGetIntegerv(GL_VIEWPORT,viewport);
gluUnProject(x,height-y-1,0.755
,modelMatrix,projMatrix,viewport,&xx,&yy,&zz);
arcBall_begin(xx,yy);
}
}
void mouseMotion(int x,int y){
GLdouble xx,yy,zz;
GLdouble modelMatrix[16];
glGetDoublev(GL_MODELVIEW_MATRIX,modelMatrix);
GLdouble projMatrix[16];
glGetDoublev(GL_PROJECTION_MATRIX,projMatrix);
int viewport[4];
glGetIntegerv(GL_VIEWPORT,viewport);
gluUnProject(x,height-y-1,0.755
,modelMatrix,projMatrix,viewport,&xx,&yy,&zz);
arcBall_drag(xx,yy);
}
void arcBall_begin(GLdouble x,GLdouble y){
if(sqrt((x*x)+(y*y))>radius)
begin = vec(x,y,0);
else
begin = vec(x,y,sqrt((radius*radius)-(x*x)-(y*y)));
begin = begin.unit();
glGetDoublev(GL_MODELVIEW_MATRIX,mm);
}
void arcBall_drag(GLdouble x,GLdouble y){
if(sqrt((x*x)+(y*y))>radius)
end = vec(x,y,0);
else
end = vec(x,y,sqrt((radius*radius)-(x*x)-(y*y)));
end = end.unit();
rotationAxis = begin^end;
rotationAxis = rotationAxis.unit();
angle = -2*acos(begin*end);
angle = angle * (float(180)/float(PI));
}
float arcBall_rotate(){
if(angle!=0.0){
glLoadMatrixd(mm);
glRotatef(angle,rotationAxis.x,rotationAxis.y,rotationAxis.z);
angle = 0.0;
}
return angle;
}
Remember that in OpenGL pixel coordinates are (0,0) in the upper left corner of the screen, so when you want to map you have to reverse the y axis to map the coordinates to a sphere.
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