Exemplo n.º 1
0
//时间的标准化,把通用时标准到UTC时间的儒略时,作为标准时间接口
//m_satState=0实时状态 m_satState=1模拟状态
//m_timeState=0北京时间 m_timeState=1UTC
cJulian cJulianNormal(CommonTime m_time,int m_satState/*卫星状态*/,int m_timeState/*时间状态*/)
{
	   cJulian m_real(m_time.year,m_time.month,m_time.day,
		           m_time.hour,m_time.minute,m_time.second);
	   if(m_satState==0)//实时
	      m_real.addHour(-8);//由于实时状态下系统是北京时间
	   else//模拟
	   {
			if(m_timeState==0)
			{
			  m_real.addHour(-8);
			}
	   }
  return m_real;
}
Exemplo n.º 2
0
void CSatNote::SunPosShow(CommonTime m_realTime)
{
	cJulian m_real(m_realTime.year,m_realTime.month,m_realTime.day,
		           m_realTime.hour,m_realTime.minute,m_realTime.second);
	m_real.addHour(-8);
	cSun sun(m_real);
	m_sunLon=sun.GetSunPos().getPoint3D().x;
	m_sunLat=sun.GetSunPos().getPoint3D().y;
	
	CString m_lon,m_lat;
	m_lon.Format("%.3lf",m_sunLon);
	m_lat.Format("%.3lf",m_sunLat);
	CString str1,str2;
	str1="经度:";
	str2="纬度:";
	m_lon=str1+m_lon+"度";
	m_lat=str2+m_lat+"度";
	GetDlgItem(IDC_NOTE_LONG)->SetWindowText(m_lon);
	GetDlgItem(IDC_NOTE_LAT)->SetWindowText(m_lat);


}
  bool symmetry_detection_3d::run(viennamesh::algorithm_handle &)
  {


//
//     std::cout << "dynamic: " << jacobi_polynom<double>(4,2,2) << std::endl;
//     std::cout << "static: " << static_jacobi_polynom<double,4>(2,2) << std::endl;
//
//     return true;






    mesh_handle input_mesh = get_required_input<mesh_handle>("mesh");
    int geometric_dimension = viennagrid::geometric_dimension( input_mesh() );
    int cell_dimension = viennagrid::cell_dimension( input_mesh() );

    data_handle<int> p = get_required_input<int>("p");
    data_handle<double> relative_integrate_tolerance = get_required_input<double>("relative_integrate_tolerance");
    data_handle<double> absolute_integrate_tolerance = get_required_input<double>("absolute_integrate_tolerance");
//     data_handle<int> max_iteration_count = get_required_input<int>("max_iteration_count");
    data_handle<double> mirror_symmetry_tolerance = get_required_input<double>("mirror_symmetry_tolerance");
    data_handle<double> rotational_symmetry_tolerance = get_required_input<double>("rotational_symmetry_tolerance");

    if (geometric_dimension != 3)
      return false;

    if (cell_dimension != 2)
      return false;



    typedef viennagrid::mesh    MeshType;
    typedef point               PointType;

    typedef viennagrid::result_of::const_vertex_range<MeshType>::type       ConstVertexRangeType;
    typedef viennagrid::result_of::iterator<ConstVertexRangeType>::type     ConstVertexRangeIterator;


    double max_size = 0.0;
    {
      ConstVertexRangeType vertices(input_mesh());
      for (ConstVertexRangeIterator vit = vertices.begin(); vit != vertices.end(); ++vit)
      {
        double cur_size = viennagrid::norm_2( viennagrid::get_point(*vit) );
        if (cur_size > max_size)
          max_size = cur_size;
      }
    }

    info(1) << "Before start" << std::endl;

    MeshType mesh;
    viennagrid::copy( input_mesh(), mesh );
    viennagrid::scale( mesh, 1.0/max_size );

    info(1) << "After copy/scale" << std::endl;


    viennautils::Timer timer;
    timer.start();
    RealGeneralizedMoment m_real(2*p(), mesh);
//     , relative_integrate_tolerance(), absolute_integrate_tolerance(), max_iteration_count());

    info(1) << "After calculating generalized moment (!!! took " << timer.get() << "sec !!!)" << std::endl;

    double sphere_radius = 1.0;
    if (get_input<double>("sphere_radius").valid())
      sphere_radius = get_input<double>("sphere_radius")();

    MeshType sphere;
    viennagrid::make_sphere_hull( sphere, viennagrid::make_point(0,0,0), sphere_radius, 4 );

    viennagrid::quantity_field gradient_field_real(0, 1);
    gradient_field_real.set_name("gradient_real");

    ConstVertexRangeType vertices(sphere);
    for (ConstVertexRangeIterator vit = vertices.begin(); vit != vertices.end(); ++vit)
    {
      PointType const & pt = viennagrid::get_point(*vit);

      double theta;
      double phi;
      double r;
      to_spherical(pt, theta, phi, r);

      double grad_real = m_real.grad(theta, phi, 1e-2);
      gradient_field_real.set(*vit, grad_real);
    }

//     {
//       int bench_count = 100000;
//       std::vector<double> v(bench_count);
//       viennamesh::LoggingStack s("bench");
//
//       for (int i = 0; i != bench_count; ++i)
//         v[i] = m_real.grad(i*0.1, i*0.2, 1e-2);
//     }

    info(1) << "After calculating sphere" << std::endl;

    set_output("sphere", sphere);
    set_output("mesh", mesh);

    quantity_field_handle quantities = make_data<viennagrid::quantity_field>();
    quantities.set(gradient_field_real);
    set_output("sphere_quantities", quantities);


//     m_real.print();
//     std::cout << std::endl;
//     std::cout << "m_real hast mirror symmetry: " << std::boolalpha << m_real.z_mirror_symmetry( mirror_symmetry_tolerance() ) << std::endl;
//     m_real.rotation_symmetry_angles();
//     // rotational_symmetry_tolerance() );
//     std::cout << std::endl;



    data_handle<viennamesh_point> rotation_vector = get_input<viennamesh_point>("rotation_vector");
    data_handle<int> rotational_frequencies = get_input<int>("rotational_frequencies");

    if (rotation_vector.valid())
    {
      for (int i = 0; i != rotation_vector.size(); ++i)
      {
        point new_z = rotation_vector(i);
        info(1) << "Using rotation vector " << new_z << std::endl;
        RealGeneralizedMoment rotated_m = m_real.get_rotated(new_z);

//         rotated_m.print();
//         std::cout << std::endl;
        info(1) << "rotated_m (z = "<< new_z << ") hast mirror symmetry: " << std::boolalpha << rotated_m.z_mirror_symmetry( mirror_symmetry_tolerance() ) << std::endl;
//         rotated_m.rotation_symmetry_angles();
//         rotated_m.rotation_symmetry_angles( rotational_symmetry_tolerance() );
        rotated_m.check_rotation_symmetry(M_PI);

        if (rotational_frequencies.valid())
        {
          for (int i = 0; i != rotational_frequencies.size(); ++i)
          {
            int rotational_frequency = rotational_frequencies(i);
            double angle = 2*M_PI/rotational_frequency;
            info(1) << "Using rotational frequency " << rotational_frequency << " (angle = " << angle << ") error = " << rotated_m.check_rotation_symmetry(angle) << std::endl;
          }
        }
      }
    }


    return true;
  }
Exemplo n.º 4
0
	int interpolateInt(m_real t, int s, int e)
	{
		m_real f=m_real(s)*(1.0-t)+m_real(e)*t;
		return ROUND(f);
	}