TrioCFD 1.9.8
TrioCFD documentation
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Simpler_Base.h
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15
16#ifndef Simpler_Base_included
17#define Simpler_Base_included
18
19#include <Solveur_non_lineaire.h>
20#include <Parametre_implicite.h>
21#include <TRUSTTabs_forward.h>
22#include <Nom.h>
23
26class Equation_base;
27class Matrice_Morse;
28class Matrice;
29class Sources;
30class Motcle;
31
32//Description
33//
34//Classe de base des classes dediees a la resolution implicite d une equation
35//L equation est discretisee sous la forme suivante :
36// (M/dt + C(U) + D)Xn+1 = Sv + Ss + (M/dt)Xn
37// avec
38// C(U) matrice de convection
39// D matrice de diffusion
40// M matrice de masse
41// Sv terme source volumique
42// Ss terme source surfacique (condition de Neumann)
43// Xn et Xn+1 designe l inconnue respectivement aux temps tn et tn+1
44//
45// A chaque etape en temps (tn) on va traiter la resolution du systeme suivant :
46// A[Xk] = b[Xk]
47// avec
48// A[Xk] = (M/dt + C(Uk) + D)
49// b[Xk] = Sv + Ss + (M/dt)Xk
50// k designe un indice d iteration pour la resolution iterative du systeme matriciel (tn fixe)
51
52// La methode de resolution employee pour determiner X est une methode de point fixe :
53// On pose f(Xk) = A[Xk]Xk -b[Xk] ainsi Xsol solution verifie f(Xsol) = 0
54// Le developpement limite au premier ordre donne la relation :
55// Xk - Xk+1 = f(Xk)/f'(Xk)
56// En faisant l hyposthese que f' = A (pas vrai en toute rigueur pour la partie convection)
57// le systeme s ecrit : A[Xk](Xk-Xk+1) = f(Xk) ou encore
58// A[Xk]Xk+1 = A[Xk]Xk - (A[Xk]Xk-Ss) + Sv +(M/dt)Xk
59//
60//
61// Methode iterer_eqn() pour traiter une equation autre que Navier_Stokes
62// - fait construire la matrice (matrice) et le second membre (resu) par l equation (assembler_avec_inertie(...))
63// - declenche la resolution du systeme matriciel (le_solveur_.resoudre_systeme(...))
64
65// Methode iterer_NS() appelee par iterer_eqn() pour traiter le cas specifique de l equation de Navier_Stokes
66// Les algorithmes disponibles sont : Simple - Simpler - Piso - Implicite
67// Voir classes filles de Simpler_base pour la description des algorithmes respectifs
68
69
71{
72 Declare_base_sans_constructeur(Simpler_Base);
73
74public :
75
76 inline int max_iter_implicite();
77 inline int max_iter_implicite() const;
78
79 bool iterer_eqn(Equation_base& equation, const DoubleTab& inconnue, DoubleTab& result, double dt, int numero_iteration, int& ok) override =0;
80
81 virtual void iterer_NS(Equation_base&, DoubleTab& current, DoubleTab& pression, double, Matrice_Morse&, double, DoubleTrav&,int nb_iter,int& converge, int& ok)=0;
82
83 void assembler_matrice_pression_implicite(Equation_base& eqn_NS,const Matrice_Morse& matrice,Matrice& matrice_en_pression_2);
84
85protected :
86
89
90 Entree& lire(const Motcle&, Entree&) override;
91 int get_controle_residu() const override { return controle_residu_; }
92};
93
94#endif
classe Equation_base Le role d'une equation est le calcul d'un ou plusieurs champs....
Classe Matrice_Morse Represente une matrice M (creuse), non necessairement carree.
Classe Matrice Classe generique de la hierarchie des matrices.
Definition Matrice.h:34
Une chaine de caractere (Nom) en majuscules.
Definition Motcle.h:26
friend class Entree
Definition Objet_U.h:76
class Schema_Temps_base
Entree & lire(const Motcle &, Entree &) override
int max_iter_implicite() const
virtual void iterer_NS(Equation_base &, DoubleTab &current, DoubleTab &pression, double, Matrice_Morse &, double, DoubleTrav &, int nb_iter, int &converge, int &ok)=0
int max_iter_implicite()
void assembler_matrice_pression_implicite(Equation_base &eqn_NS, const Matrice_Morse &matrice, Matrice &matrice_en_pression_2)
double facsec_diffusion_for_sets_
int get_controle_residu() const override
bool iterer_eqn(Equation_base &equation, const DoubleTab &inconnue, DoubleTab &result, double dt, int numero_iteration, int &ok) override=0
class Solveur_non_lineaire
class Sources Sources represente une liste de Source.
Definition Sources.h:31