des_domaine.C

/*
 *  Basic routines for drawing the boundaries between domains.
 */

/*
 *   Copyright (c) 1999-2001 Eric Gourgoulhon
 *
 *   This file is part of LORENE.
 *
 *   LORENE is free software; you can redistribute it and/or modify
 *   it under the terms of the GNU General Public License as published by
 *   the Free Software Foundation; either version 2 of the License, or
 *   (at your option) any later version.
 *
 *   LORENE is distributed in the hope that it will be useful,
 *   but WITHOUT ANY WARRANTY; without even the implied warranty of
 *   MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the
 *   GNU General Public License for more details.
 *
 *   You should have received a copy of the GNU General Public License
 *   along with LORENE; if not, write to the Free Software
 *   Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA  02111-1307  USA
 *
 */


 

/*
 * $Id: des_domaine.C,v 1.7 2016/12/05 16:18:06 j_novak Exp $
 * $Log: des_domaine.C,v $
 * Revision 1.7  2016/12/05 16:18:06  j_novak
 * Suppression of some global variables (file names, loch, ...) to prevent redefinitions
 *
 * Revision 1.6  2014/10/13 08:53:22  j_novak
 * Lorene classes and functions now belong to the namespace Lorene.
 *
 * Revision 1.5  2014/10/06 15:16:05  j_novak
 * Modified #include directives to use c++ syntax.
 *
 * Revision 1.4  2008/08/19 06:42:00  j_novak
 * Minor modifications to avoid warnings with gcc 4.3. Most of them concern
 * cast-type operations, and constant strings that must be defined as const char*
 *
 * Revision 1.3  2005/03/24 14:33:03  e_gourgoulhon
 * Ponderation of precis by rhomax-rhomax (to draw domains with
 *   large r).
 *
 * Revision 1.2  2004/03/25 10:29:25  j_novak
 * All LORENE's units are now defined in the namespace Unites (in file unites.h).
 *
 * Revision 1.1.1.1  2001/11/20 15:19:29  e_gourgoulhon
 * LORENE
 *
 * Revision 1.4  2001/02/28  09:45:02  eric
 * Correction erreur affichage "des_domaine_y" dans des_domaine_z.
 *
 * Revision 1.3  2000/02/11  16:53:50  eric
 * Utilisation des coordonnees cartesiennes abolues (X,Y,Z) et non plus
 * des coordonnees relatives (x,y,z).
 *
 * Revision 1.2  1999/12/27  12:20:59  eric
 * *** empty log message ***
 *
 * Revision 1.1  1999/12/27  12:19:03  eric
 * Initial revision
 *
 *
 * $Header: /cvsroot/Lorene/C++/Source/Non_class_members/Graphics/des_domaine.C,v 1.7 2016/12/05 16:18:06 j_novak Exp $
 *
 */

// C headers:
#include <cmath>

// PGPLOT headers:
#include <cpgplot.h>

// Lorene headers
#include "map.h"
#include "param.h"
#include "utilitaires.h"
#include "unites.h"

// Local prototypes
namespace Lorene {
double fonc_des_domaine_x(double, const Param&) ; 
double fonc_des_domaine_y(double, const Param&) ; 
double fonc_des_domaine_z(double, const Param&) ; 

//******************************************************************************
 
void des_domaine_x(const Map& mp, int l0, double x0, const char* device, int newgraph, 
           double y_min, double y_max, double z_min, double z_max, 
           const char* nomy, const char* nomz, const char* title, int nxpage, int nypage)
{
  using namespace Unites ;

    double khi ;
    
    Param parzerosec ;
    parzerosec.add_int(l0, 0) ;     
    parzerosec.add_double_mod(x0, 0) ;  
    parzerosec.add_double_mod(khi, 1) ;     
    parzerosec.add_map(mp, 0) ;     

    double rhomin = 0 ; 
    double rhomax = 2 * 
            mp.val_r(mp.get_mg()->get_nzone() - 1, -1., 0., 0.) ;  
    double precis = 1.e-14 * (rhomax - rhomin) ; 
    int nitermax = 100 ; 
    int niter ; 
    
    const int np = 101 ; 
    float yg[np] ; 
    float zg[np] ; 

    double hkhi = 2 * M_PI / (np-1) ; 
    
    bool coupe_surface = true ; 
    
    for (int i=0; i< np; i++) {

    khi = hkhi * i ; 
    
    // Search for the interval [rhomin0, rhomax0] which contains 
    //  the first zero of des_surf:
    
    double rhomin0 ;
    double rhomax0 ;

    if ( zero_premier(fonc_des_domaine_x, parzerosec, rhomin, rhomax, 100, 
             rhomin0, rhomax0) == false ) {
        cout << 
   "des_domaine_x : WARNING : no crossing with the domain boundary"
        << endl ; 
        cout << "  has been found for khi = " << khi << " !" << endl ; 

        coupe_surface = false ; 
        break ; 

    }
        
             
    // Search for the zero in the interval [rhomin0, rhomax0] :
    
    double rho = zerosec(fonc_des_domaine_x, parzerosec, rhomin0, rhomax0, 
                 precis, nitermax, niter) ;
                   
    yg[i] = float(( rho * cos(khi) + mp.get_ori_y() ) / km) ;
    zg[i] = float(( rho * sin(khi) + mp.get_ori_z() ) / km) ;

    }
    
    // Graphics display
    // ----------------

    if ( (newgraph == 1) || (newgraph == 3) ) {

    if (device == 0x0) device = "?" ; 
   
    int ier = cpgbeg(0, device, nxpage, nypage) ;
    if (ier != 1) {
    cout << "des_domaine_x: problem in opening PGPLOT display !" << endl ;
    } 
    
    // Taille des caracteres:
    float size = float(1.3) ;
    cpgsch(size) ;
    
    // Epaisseur des traits:
    int lepais = 1 ; 
    cpgslw(lepais) ;
    
    cpgscf(2) ; // Fonte axes: caracteres romains
    
    float ymin1 = float(y_min / km) ;
    float ymax1 = float(y_max / km) ;
    float zmin1 = float(z_min / km) ;
    float zmax1 = float(z_max / km) ;
    
    cpgenv(ymin1, ymax1, zmin1, zmax1, 1, 0 ) ; 

    if (nomy == 0x0) nomy = "y [km]" ;
    if (nomz == 0x0) nomz = "z [km]" ; 
    if (title == 0x0) title = " " ; 
    cpglab(nomy,nomz,title) ;

    }

    if (coupe_surface) {
    cpgsls(3) ;     // lignes en trait mixte
    cpgsci(3) ;     // couleur verte
    cpgline(np, yg, zg) ;
    cpgsls(1) ;     // retour aux lignes en trait plein
    cpgsci(1) ;     // couleur noire
    }
    
    
    // Closing graphic display
    // -----------------------

    if ( (newgraph == 2) || (newgraph == 3) ) {    
    cpgend() ; 
    }

}


//******************************************************************************

void des_domaine_y(const Map& mp, int l0, double y0, const char* device, int newgraph, 
           double x_min, double x_max, double z_min, double z_max, 
           const char* nomx, const char* nomz, const char* title, int nxpage, int nypage)
{
  using namespace Unites ;

    double khi ;
    
    Param parzerosec ;
    parzerosec.add_int(l0, 0) ;     
    parzerosec.add_double_mod(y0, 0) ;  
    parzerosec.add_double_mod(khi, 1) ;     
    parzerosec.add_map(mp, 0) ;     

    double rhomin = 0 ; 
    double rhomax = 2 * 
            mp.val_r(mp.get_mg()->get_nzone() - 1, -1., 0., 0.) ;  
    double precis = 1.e-14 * (rhomax - rhomin) ; 
    int nitermax = 100 ; 
    int niter ; 
    
    const int np = 101 ; 
    float xg[np] ; 
    float zg[np] ; 

    double hkhi = 2 * M_PI / (np-1) ; 
    
    bool coupe_surface = true ; 
    
    for (int i=0; i< np; i++) {

    khi = hkhi * i ; 
    
    // Search for the interval [rhomin0, rhomax0] which contains 
    //  the first zero of des_surf:
    
    double rhomin0 ;
    double rhomax0 ;

    if ( zero_premier(fonc_des_domaine_y, parzerosec, rhomin, rhomax, 100, 
             rhomin0, rhomax0) == false ) {
        cout << 
   "des_domaine_y : WARNING : no crossing with the domain boundary"
        << endl ; 
        cout << "  has been found for khi = " << khi << " !" << endl ; 

        coupe_surface = false ; 
        break ; 

    }
        
             
    // Search for the zero in the interval [rhomin0, rhomax0] :
    
    double rho = zerosec(fonc_des_domaine_y, parzerosec, rhomin0, rhomax0, 
                 precis, nitermax, niter) ;
                   
    xg[i] = float(( rho * cos(khi) + mp.get_ori_x() ) / km) ;
    zg[i] = float(( rho * sin(khi) + mp.get_ori_z() ) / km) ;

    }
    
    // Graphics display
    // ----------------

    if ( (newgraph == 1) || (newgraph == 3) ) {

    if (device == 0x0) device = "?" ; 
   
    int ier = cpgbeg(0, device, nxpage, nypage) ;
    if (ier != 1) {
    cout << "des_domaine_y: problem in opening PGPLOT display !" << endl ;
    } 
    
    // Taille des caracteres:
    float size = float(1.3) ;
    cpgsch(size) ;
    
    // Epaisseur des traits:
    int lepais = 1 ; 
    cpgslw(lepais) ;
    
    cpgscf(2) ; // Fonte axes: caracteres romains
    
    float xmin1 = float(x_min / km) ;
    float xmax1 = float(x_max / km) ;
    float zmin1 = float(z_min / km) ;
    float zmax1 = float(z_max / km) ;
    
    cpgenv(xmin1, xmax1, zmin1, zmax1, 1, 0 ) ; 

    if (nomx == 0x0) nomx = "x [km]" ;
    if (nomz == 0x0) nomz = "z [km]" ; 
    if (title == 0x0) title = " " ; 
    cpglab(nomx,nomz,title) ;

    }

    if (coupe_surface) {
    cpgsls(3) ;     // lignes en trait mixte
    cpgsci(3) ;     // couleur verte
    cpgline(np, xg, zg) ;
    cpgsls(1) ;     // retour aux lignes en trait plein
    cpgsci(1) ;     // couleur noire
    }
    
    
    // Closing graphic display
    // -----------------------

    if ( (newgraph == 2) || (newgraph == 3) ) {    
    cpgend() ; 
    }

}

//******************************************************************************

void des_domaine_z(const Map& mp, int l0, double z0, const char* device, int newgraph, 
           double x_min, double x_max, double y_min, double y_max, 
           const char* nomx, const char* nomy, const char* title, int nxpage, int nypage)
{
  using namespace Unites ;

    double khi ;
    
    Param parzerosec ;
    parzerosec.add_int(l0, 0) ;     
    parzerosec.add_double_mod(z0, 0) ;  
    parzerosec.add_double_mod(khi, 1) ;     
    parzerosec.add_map(mp, 0) ;     

    double rhomin = 0 ; 
    double rhomax = 2 * 
            mp.val_r(mp.get_mg()->get_nzone() - 1, -1., 0., 0.) ;  
    double precis = 1.e-14 * (rhomax - rhomin) ; 
    int nitermax = 100 ; 
    int niter ; 
    
    const int np = 101 ; 
    float xg[np] ; 
    float yg[np] ; 

    double hkhi = 2 * M_PI / (np-1) ; 
    
    bool coupe_surface = true ; 
    
    for (int i=0; i< np; i++) {

    khi = hkhi * i ; 
    
    // Search for the interval [rhomin0, rhomax0] which contains 
    //  the first zero of des_surf:
    
    double rhomin0 ;
    double rhomax0 ;

    if ( zero_premier(fonc_des_domaine_z, parzerosec, rhomin, rhomax, 100, 
             rhomin0, rhomax0) == false ) {
        cout << 
   "des_domaine_z : WARNING : no crossing with the domain boundary"
        << endl ; 
        cout << "  has been found for khi = " << khi << " !" << endl ; 

        coupe_surface = false ; 
        break ; 

    }
        
             
    // Search for the zero in the interval [rhomin0, rhomax0] :
    
    double rho = zerosec(fonc_des_domaine_z, parzerosec, rhomin0, rhomax0, 
                 precis, nitermax, niter) ;
                   
    xg[i] = float(( rho * cos(khi) + mp.get_ori_x() ) / km) ;
    yg[i] = float(( rho * sin(khi) + mp.get_ori_y() ) / km) ;

    }
    
    // Graphics display
    // ----------------

    if ( (newgraph == 1) || (newgraph == 3) ) {

    if (device == 0x0) device = "?" ; 
   
    int ier = cpgbeg(0, device, nxpage, nypage) ;
    if (ier != 1) {
    cout << "des_domaine_z: problem in opening PGPLOT display !" << endl ;
    } 
    
    // Taille des caracteres:
    float size = float(1.3) ;
    cpgsch(size) ;
    
    // Epaisseur des traits:
    int lepais = 1 ; 
    cpgslw(lepais) ;
    
    cpgscf(2) ; // Fonte axes: caracteres romains
    
    float xmin1 = float(x_min / km) ;
    float xmax1 = float(x_max / km) ;
    float ymin1 = float(y_min / km) ;
    float ymax1 = float(y_max / km) ;
    
    cpgenv(xmin1, xmax1, ymin1, ymax1, 1, 0 ) ; 

    if (nomx == 0x0) nomx = "x [km]" ;
    if (nomy == 0x0) nomy = "y [km]" ; 
    if (title == 0x0) title = " " ; 
    cpglab(nomx,nomy,title) ;

    }

    if (coupe_surface) {
    cpgsls(3) ;     // lignes en trait mixte
    cpgsci(3) ;     // couleur verte
    cpgline(np, xg, yg) ;
    cpgsls(1) ;     // retour aux lignes en trait plein
    cpgsci(1) ;     // couleur noire
    }
    
    
    // Closing graphic display
    // -----------------------

    if ( (newgraph == 2) || (newgraph == 3) ) {    
    cpgend() ; 
    }

}




//*****************************************************************************

double fonc_des_domaine_x(double vrho, const Param& par) {
    
    int l = par.get_int(0) ; 
    double x = par.get_double_mod(0) ; 
    double khi = par.get_double_mod(1) ; 
    const Map& mp = par.get_map(0) ; 
    
    // Absolute Cartesian coordinates: 
    double y = vrho * cos(khi) + mp.get_ori_y() ; 
    double z = vrho * sin(khi) + mp.get_ori_z() ; 

    // Spherical coordinates of the mapping:
    double r, theta, phi ; 
    mp.convert_absolute(x, y, z, r, theta, phi) ;
    
    return  r - mp.val_r(l, 1., theta, phi) ; 
    
}

//*****************************************************************************

double fonc_des_domaine_y(double vrho, const Param& par) {
    
    int l = par.get_int(0) ; 
    double y = par.get_double_mod(0) ; 
    double khi = par.get_double_mod(1) ; 
    const Map& mp = par.get_map(0) ; 
    
    // Absolute Cartesian coordinates: 
    double x = vrho * cos(khi) + mp.get_ori_x() ; 
    double z = vrho * sin(khi) + mp.get_ori_z() ; 

    // Spherical coordinates of the mapping:
    double r, theta, phi ; 
    mp.convert_absolute(x, y, z, r, theta, phi) ;
    
    return  r - mp.val_r(l, 1., theta, phi) ; 
    
}

//*****************************************************************************

double fonc_des_domaine_z(double vrho, const Param& par) {
    
    int l = par.get_int(0) ; 
    double z = par.get_double_mod(0) ; 
    double khi = par.get_double_mod(1) ; 
    const Map& mp = par.get_map(0) ; 
    
    // Absolute Cartesian coordinates: 
    double x = vrho * cos(khi) + mp.get_ori_x() ; 
    double y = vrho * sin(khi) + mp.get_ori_y() ; 

    // Spherical coordinates of the mapping:
    double r, theta, phi ; 
    mp.convert_absolute(x, y, z, r, theta, phi) ;
    
    return  r - mp.val_r(l, 1., theta, phi) ; 
    
}

}