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?? constructions_on_weighted_points_cartesian_3.h

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#ifndef CGAL_CONSTRUCTIONS_ON_WEIGHTED_POINTS_CARTESIAN_3_H#define CGAL_CONSTRUCTIONS_ON_WEIGHTED_POINTS_CARTESIAN_3_HCGAL_BEGIN_NAMESPACE template <class FT>voiddeterminants_for_weighted_circumcenterC3(		const FT &px, const FT &py, const FT &pz, const FT &pw,                const FT &qx, const FT &qy, const FT &qz, const FT &qw,                const FT &rx, const FT &ry, const FT &rz, const FT &rw,                const FT &sx, const FT &sy, const FT &sz, const FT &sw,                FT &num_x,  FT &num_y, FT &num_z, FT& den){  // translate origin to p  // and compute determinants for weighted_circumcenter and  // circumradius  FT qpx = qx-px;  FT qpy = qy-py;  FT qpz = qz-pz;  FT qp2 = CGAL_NTS square(qpx) + CGAL_NTS square(qpy) +            CGAL_NTS square(qpz) - qw + pw;  FT rpx = rx-px;  FT rpy = ry-py;  FT rpz = rz-pz;  FT rp2 = CGAL_NTS square(rpx) + CGAL_NTS square(rpy) +            CGAL_NTS square(rpz) - rw + pw;  FT spx = sx-px;  FT spy = sy-py;  FT spz = sz-pz;  FT sp2 = CGAL_NTS square(spx) + CGAL_NTS square(spy) +            CGAL_NTS square(spz) - sw + pw;  num_x = det3x3_by_formula(qpy,qpz,qp2,			    rpy,rpz,rp2,			    spy,spz,sp2);  num_y = det3x3_by_formula(qpx,qpz,qp2,			    rpx,rpz,rp2,			    spx,spz,sp2);  num_z = det3x3_by_formula(qpx,qpy,qp2,			    rpx,rpy,rp2,			    spx,spy,sp2);  den   = det3x3_by_formula(qpx,qpy,qpz,			    rpx,rpy,rpz,			    spx,spy,spz);}template < class FT>voidweighted_circumcenterC3(		const FT &px, const FT &py, const FT &pz, const FT &pw,                const FT &qx, const FT &qy, const FT &qz, const FT &qw,                const FT &rx, const FT &ry, const FT &rz, const FT &rw,                const FT &sx, const FT &sy, const FT &sz, const FT &sw,                FT &x, FT &y, FT &z){  // this function  compute the weighted circumcenter point only  // Translate p to origin and compute determinants  FT num_x, num_y, num_z, den;  determinants_for_weighted_circumcenterC3(px, py, pz, pw,					   qx, qy, qz, qw,					   rx, ry, rz, rw,					   sx, sy, sz, sw,					   num_x,  num_y, num_z,den);  CGAL_kernel_assertion( ! CGAL_NTS is_zero(den) );   FT inv = FT(1)/(FT(2) * den);  x = px + num_x*inv;  y = py - num_y*inv;  z = pz + num_z*inv;}template < class FT>voidweighted_circumcenterC3(		const FT &px, const FT &py, const FT &pz, const FT &pw,                const FT &qx, const FT &qy, const FT &qz, const FT &qw,                const FT &rx, const FT &ry, const FT &rz, const FT &rw,                const FT &sx, const FT &sy, const FT &sz, const FT &sw,                FT &x, FT &y, FT &z, FT &w){  // this function  compute the weighted circumcenter point   // and the squared weighted circumradius    // Translate p to origin and compute determinants  FT num_x, num_y, num_z, den;  determinants_for_weighted_circumcenterC3(px, py, pz, pw,					   qx, qy, qz, qw,					   rx, ry, rz, rw,					   sx, sy, sz, sw,					   num_x,  num_y, num_z, den);  CGAL_kernel_assertion( ! CGAL_NTS is_zero(den) );   FT inv = FT(1)/(FT(2) * den);  x = px + num_x*inv;  y = py - num_y*inv;  z = pz + num_z*inv;    w = (CGAL_NTS square(num_x)+CGAL_NTS square(num_y)+CGAL_NTS square(num_z))      *CGAL_NTS square(inv) - pw;}template< class FT >FTsquared_radius_orthogonal_sphereC3(  const FT &px, const FT &py, const FT &pz, const FT  &pw,  const FT &qx, const FT &qy, const FT &qz, const FT  &qw,  const FT &rx, const FT &ry, const FT &rz, const FT  &rw,  const FT &sx, const FT &sy, const FT &sz, const FT  &sw){  // this function  compute the squared weighted circumradius only    // Translate p to origin and compute determinants  FT num_x, num_y, num_z, den;  determinants_for_weighted_circumcenterC3(px, py, pz, pw,					   qx, qy, qz, qw,					   rx, ry, rz, rw,					   sx, sy, sz, sw,					   num_x, num_y, num_z,den);  CGAL_kernel_assertion( ! CGAL_NTS is_zero(den) );   FT inv = FT(1)/(FT(2) * den);   return    (CGAL_NTS square(num_x)+CGAL_NTS square(num_y)+CGAL_NTS square(num_z))    *CGAL_NTS square(inv) - pw;}template <class FT>voiddeterminants_for_weighted_circumcenterC3(	        const FT &px, const FT &py, const FT &pz, const FT &pw,                const FT &qx, const FT &qy, const FT &qz, const FT &qw,                const FT &rx, const FT &ry, const FT &rz, const FT &rw,		FT &num_x,  FT &num_y, FT &num_z, FT &den){  // translate origin to p  // and compute determinants for weighted_circumcenter and  // circumradius  // Translate s to origin to simplify the expression.  FT qpx = qx-px;  FT qpy = qy-py;  FT qpz = qz-pz;  FT qp2 = CGAL_NTS square(qpx) + CGAL_NTS square(qpy) +            CGAL_NTS square(qpz) - qw + pw;  FT rpx = rx-px;  FT rpy = ry-py;  FT rpz = rz-pz;  FT rp2 = CGAL_NTS square(rpx) + CGAL_NTS square(rpy) +            CGAL_NTS square(rpz) - rw + pw;  FT sx = qpy*rpz-qpz*rpy;  FT sy = qpz*rpx-qpx*rpz;  FT sz = qpx*rpy-qpy*rpx;  // The following determinants can be developped and simplified.  //  // FT num_x = det3x3_by_formula(qpy,qpz,qp2,  //                              rpy,rpz,rp2,  //                              sy,sz,FT(0));  // FT num_y = det3x3_by_formula(qpx,qpz,qp2,  //                              rpx,rpz,rp2,  //                              sx,sz,FT(0));  // FT num_z = det3x3_by_formula(qpx,qpy,qp2,  //                              rpx,rpy,rp2,  //                              sx,sy,FT(0));  num_x = qp2 * det2x2_by_formula(rpy,rpz,sy,sz)        - rp2 * det2x2_by_formula(qpy,qpz,sy,sz);  num_y = qp2 * det2x2_by_formula(rpx,rpz,sx,sz)	- rp2 * det2x2_by_formula(qpx,qpz,sx,sz);  num_z = qp2 * det2x2_by_formula(rpx,rpy,sx,sy)	- rp2 * det2x2_by_formula(qpx,qpy,sx,sy);  den   = det3x3_by_formula(qpx,qpy,qpz,			    rpx,rpy,rpz,			    sx,sy,sz);}template < class FT >voidweighted_circumcenterC3(                   const FT &px, const FT &py, const FT &pz, const FT &pw,		  const FT &qx, const FT &qy, const FT &qz, const FT &qw,		  const FT &rx, const FT &ry, const FT &rz, const FT &rw,		  FT &x, FT &y, FT &z){  // this function  compute the weighted circumcenter point only// Translate p to origin and compute determinants  FT num_x, num_y, num_z, den;  determinants_for_weighted_circumcenterC3(px, py, pz, pw,					   qx, qy, qz, qw,					   rx, ry, rz, rw,					   num_x,  num_y, num_z, den);  CGAL_kernel_assertion( den != FT(0) );  FT inv = FT(1)/(FT(2) * den);  x = px + num_x*inv;  y = py - num_y*inv;  z = pz + num_z*inv;}template < class FT >voidweighted_circumcenterC3(                   const FT &px, const FT &py, const FT &pz, const FT &pw,		  const FT &qx, const FT &qy, const FT &qz, const FT &qw,		  const FT &rx, const FT &ry, const FT &rz, const FT &rw,		  FT &x, FT &y, FT &z, FT &w){  // this function  compute the weighted circumcenter and  // the weighted squared circumradius// Translate p to origin and compute determinants  FT num_x, num_y, num_z, den;  determinants_for_weighted_circumcenterC3(px, py, pz, pw,					   qx, qy, qz, qw,					   rx, ry, rz, rw,					   num_x,  num_y, num_z, den);  CGAL_kernel_assertion( den != FT(0) );  FT inv = FT(1)/(FT(2) * den);  x = px + num_x*inv;  y = py - num_y*inv;  z = pz + num_z*inv;  w = (CGAL_NTS square(num_x)+CGAL_NTS square(num_y)+CGAL_NTS square(num_z))      *CGAL_NTS square(inv)  - pw;}template< class FT >CGAL_MEDIUM_INLINEFTsquared_radius_smallest_orthogonal_sphereC3(  const FT &px, const FT &py, const FT &pz, const FT  &pw,  const FT &qx, const FT &qy, const FT &qz, const FT  &qw,  const FT &rx, const FT &ry, const FT &rz, const FT  &rw){  // this function  compute the weighted squared circumradius only// Translate p to origin and compute determinants  FT num_x, num_y, num_z, den;  determinants_for_weighted_circumcenterC3(px, py, pz, pw,					   qx, qy, qz, qw,					   rx, ry, rz, rw,					   num_x,  num_y, num_z, den);  CGAL_kernel_assertion( den != FT(0) );  FT inv = FT(1)/(FT(2) * den); return    (CGAL_NTS square(num_x)+CGAL_NTS square(num_y)+CGAL_NTS square(num_z))     *CGAL_NTS square(inv)  - pw;}template < class FT >voidweighted_circumcenterC3(                   const FT &px, const FT &py, const FT &pz, const FT &pw,		  const FT &qx, const FT &qy, const FT &qz, const FT &qw,		  FT &x, FT &y, FT &z){// this function  compute the weighted circumcenter point only  FT qpx = qx-px;  FT qpy = qy-py;  FT qpz = qz-pz;  FT qp2 = CGAL_NTS square(qpx) + CGAL_NTS square(qpy) +            CGAL_NTS square(qpz);  FT inv = FT(1)/(FT(2)*qp2);  FT alpha = 1/FT(2) + (pw-qw)*inv;    x = px + alpha * qpx;  y = py + alpha * qpy;  z = pz + alpha * qpz;}  template < class FT >voidweighted_circumcenterC3(                   const FT &px, const FT &py, const FT &pz, const FT &pw,		  const FT &qx, const FT &qy, const FT &qz, const FT &qw,		  FT &x, FT &y, FT &z, FT &w){ // this function  compute the weighted circumcenter point and  // the weighted circumradius  FT qpx = qx-px;  FT qpy = qy-py;  FT qpz = qz-pz;  FT qp2 = CGAL_NTS square(qpx) + CGAL_NTS square(qpy) +            CGAL_NTS square(qpz);  FT inv = FT(1)/(FT(2)*qp2);  FT alpha = 1/FT(2) + (pw-qw)*inv;    x = px + alpha * qpx;  y = py + alpha * qpy;  z = pz + alpha * qpz;  w = CGAL_NTS square(alpha)*qp2 - pw;} template< class FT >CGAL_MEDIUM_INLINEFTsquared_radius_smallest_orthogonal_sphereC3(  const FT &px, const FT &py, const FT &pz, const FT  &pw,  const FT &qx, const FT &qy, const FT &qz, const FT  &qw){   // this function  computes  // the weighted circumradius only  FT qpx = qx-px;  FT qpy = qy-py;  FT qpz = qz-pz;  FT qp2 = CGAL_NTS square(qpx) + CGAL_NTS square(qpy) +            CGAL_NTS square(qpz);  FT inv = FT(1)/(FT(2)*qp2);  FT alpha = 1/FT(2) + (pw-qw)*inv;    return  CGAL_NTS square(alpha)*qp2 - pw;}template< class FT >FTpower_productC3(   const FT &px, const FT &py, const FT &pz, const FT  &pw,  const FT &qx, const FT &qy, const FT &qz, const FT  &qw){   // computes the power product of two weighted points  FT qpx = qx-px;  FT qpy = qy-py;  FT qpz = qz-pz;  FT qp2 = CGAL_NTS square(qpx) + CGAL_NTS square(qpy) +            CGAL_NTS square(qpz);  return qp2 - pw - qw ;}template < class RT , class We>voidradical_axisC3(const RT &px, const RT &py, const RT &pz, const We &pw,	       const RT &qx, const RT &qy, const RT &qz, const We &qw,	       const RT &rx, const RT &ry, const RT &rz, const We &rw,	       RT &a, RT &b, RT& c ){  RT dqx=qx-px, dqy=qy-py, dqz=qz-pz, drx=rx-px, dry=ry-py, drz=rz-pz;  //il manque des tests...  a= RT(1)*det2x2_by_formula(dqy, dqz, dry, drz);  b= - RT(1)*det2x2_by_formula(dqx, dqz, drx, drz);  c= RT(1)*det2x2_by_formula(dqx, dqy, drx, dry);} // I will use this to test if the radial axis of three spheres  // intersect the triangle formed by the centers.//   // resolution of the system (where we note c the center)//   // |       dc^2 = cw + rw//   // |  (dp-dc)^2 = pw + cw//   // |  (dq-dc)^2 = qw + cw//   // |         dc = Lamdba*dp + Mu*dq//   FT FT2(2);//   FT dpx = px-rx;//   FT dpy = py-ry;//   FT dpz = pz-rz;//   FT dp = CGAL_NTS square(dpx)+CGAL_NTS square(dpy)+CGAL_NTS  square(dpz);//   FT dpp = dp-pw+rw;//   FT dqx = qx-rx;//   FT dqy = qy-ry;//   FT dqz = qz-rz;//   FT dq = CGAL_NTS square(dqx)+CGAL_NTS square(dqy)+CGAL_NTS square(dqz);//   FT dqq = dq-qw+rw;//   FT dpdq = dpx*dqx+dpy*dqy+dpz*dqz;//   FT denom = FT2*(dp*dq-CGAL_NTS square(dpdq));//   FT Lambda = (dpp*dq-dqq*dpdq)/denom;//   FT Mu = (dqq*dp-dpp*dpdq)/denom;//   return (CGAL_NTS square(Lambda)*dp+CGAL_NTS square(Mu)*dq// 	  +FT2*Lambda*Mu*dpdq - rw);CGAL_END_NAMESPACE#endif //CGAL_CONSTRUCTIONS_ON_WEIGHTED_POINTS_CARTESIAN_3_H

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