Example #1
0
bool gmshFace::containsPoint(const SPoint3 &pt) const
{
  if(s->Typ == MSH_SURF_PLAN){
    // OK to use the normal from the mean plane here: we compensate
    // for the (possibly wrong) orientation at the end
    double n[3] = {meanPlane.a, meanPlane.b, meanPlane.c};
    norme(n);
    double angle = 0.;
    double v[3] = {pt.x(), pt.y(), pt.z()};
    for(int i = 0; i < List_Nbr(s->Generatrices); i++) {
      Curve *c;
      List_Read(s->Generatrices, i, &c);
      int N = (c->Typ == MSH_SEGM_LINE) ? 1 : 10;
      for(int j = 0; j < N; j++) {
        double u1 = (double)j / (double)N;
        double u2 = (double)(j + 1) / (double)N;
        Vertex p1 = InterpolateCurve(c, u1, 0);
        Vertex p2 = InterpolateCurve(c, u2, 0);
        double v1[3] = {p1.Pos.X, p1.Pos.Y, p1.Pos.Z};
        double v2[3] = {p2.Pos.X, p2.Pos.Y, p2.Pos.Z};
        angle += angle_plan(v, v1, v2, n);
      }
    }
    // we're inside if angle equals 2 * pi
    if(fabs(angle) > 2 * M_PI - 0.5 && fabs(angle) < 2 * M_PI + 0.5)
      return true;
    return false;
  }

  return false;
}
Example #2
0
static double myangle(double c[3], double p[3])
{
  double v[3] = {1, 0, 0};
  double n[3] = {0, 0, 1};
  if(fabs(c[0] - p[0]) < 1e-12 &&
     fabs(c[1] - p[1]) < 1e-12 &&
     fabs(c[2] - p[2]) < 1e-12)
    return 0.;
  return angle_plan(c, v, p, n);
}
Example #3
0
SVector3 gmshFace::normal(const SPoint2 &param) const
{
  if(s->Typ != MSH_SURF_PLAN){
    Vertex vu = InterpolateSurface(s, param[0], param[1], 1, 1);
    Vertex vv = InterpolateSurface(s, param[0], param[1], 1, 2);
    Vertex n = vu % vv;
    n.norme();
    return SVector3(n.Pos.X, n.Pos.Y, n.Pos.Z);
  }
  else{
    // We cannot use InterpolateSurface() for plane surfaces since it
    // relies on the mean plane, which does not respect the
    // orientation

    // FIXME: move this test at the end of the MeanPlane computation
    // routine--and store the correct normal, damn it!

    double n[3] = {meanPlane.a, meanPlane.b, meanPlane.c};
    norme(n);
    GPoint pt = point(param.x(), param.y());
    double v[3] = {pt.x(), pt.y(), pt.z()};
    int NP = 10, tries = 0;
    while(1){
      tries++;
      double angle = 0.;
      for(int i = 0; i < List_Nbr(s->Generatrices); i++) {
        Curve *c;
        List_Read(s->Generatrices, i, &c);
        int N = (c->Typ == MSH_SEGM_LINE) ? 1 : NP;
        for(int j = 0; j < N; j++) {
          double u1 = (double)j / (double)N;
          double u2 = (double)(j + 1) / (double)N;
          Vertex p1 = InterpolateCurve(c, u1, 0);
          Vertex p2 = InterpolateCurve(c, u2, 0);
          double v1[3] = {p1.Pos.X, p1.Pos.Y, p1.Pos.Z};
          double v2[3] = {p2.Pos.X, p2.Pos.Y, p2.Pos.Z};
          angle += angle_plan(v, v1, v2, n);
        }
      }
      if(fabs(angle) < 0.5){ // we're outside
        NP *= 2;
        Msg::Debug("Could not compute normal of surface %d - retrying with %d points",
                   tag(), NP);
        if(tries > 10){
          Msg::Warning("Could not orient normal of surface %d", tag());
          return SVector3(n[0], n[1], n[2]);
        }
      }
      else if(angle > 0)
        return SVector3(n[0], n[1], n[2]);
      else
        return SVector3(-n[0], -n[1], -n[2]);
    }
  }
}