/*!
Construct the circle from the intersection of a plane and a sphere.
\param A : A from the plane equation Ax + By + Cz = 0.
\param B : B from the plane equation Ax + By + Cz = 0.
\param C : C from the plane equation Ax + By + Cz = 0.
\param X0 : X Coordinate of the center of the sphere.
\param Y0 : Y Coordinate of the center of the sphere.
\param Z0 : Z Coordinate of the center of the sphere.
\param R : Radius of the sphere.
\sa setWorldCoordinates()
*/
vpCircle::vpCircle(const double A, const double B,
const double C,
const double X0, const double Y0,
const double Z0,
const double R)
{
init() ;
setWorldCoordinates(A, B, C,
X0, Y0, Z0,
R) ;
}
vpSphere::vpSphere(const double X0, const double Y0,
const double Z0, const double R)
{
init() ;
setWorldCoordinates(X0, Y0, Z0, R) ;
}
/*!
Construct the circle from the intersection of a plane and a sphere.
\param oP_ : oP[0], oP[1], oP[2] correspond to A, B, C from the plane equation Ax + By + Cz = 0.
oP[3], oP[4], oP[5] correspond to X, Y, Z the coordinates of the center of the sphere.
oP[6] corresponds to the radius of the sphere.
\sa setWorldCoordinates()
*/
vpCircle::vpCircle(const vpColVector& oP_)
{
init() ;
setWorldCoordinates(oP_) ;
}
vpSphere::vpSphere(const vpColVector& oP)
{
init() ;
setWorldCoordinates(oP) ;
}
