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Verif_Herezh/Batterie/FONCTION_UNIQUE/CONTACT/Test_R_contact_basique_axi_deformable_solide/test_AXI_princ.maple.ref1
rio 5cb63f3c2f Ajout d'un test basique de contact d'un tube et d'une barre concentrique: 
L'objectif est de vérifier le bon fonctionnement :
- on vérifie le déplacement
- on vérifie la force de réaction
- on vérifie que l'ensemble fonctionne et qu'il n'y a pas d'erreur dans le processus de calcul.
2016-02-12 10:31:33 +00:00

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#fichier au format maple6
###############################################################################################
# Visualisation elements finis : Herezh++ V6.736 #
# Copyright (c) 1997-2015, Gerard Rio (gerard.rio@univ-ubs.fr) http://kleger.univ-ubs.fr/Herezh/ #
# http://www-lg2m.univ-ubs.fr #
###############################################################################################
# entete des donnees : informations gererales: on trouve successivement:
# >> le nombre de grandeurs globales (peut etre nul) suivi des identificateurs
# precedes du numero de colonne entre crochet
# >> le nombre de maillages m, et dimension de l'espace de travail
# puis pour chaque maillage,
# >> le nombre de torseurs de reaction (peut etre nul), le nombre total de reel qui va etre ecrit
# correspondant aux composantes des torseurs, puis les noms de ref associee suivi des positions
# des composantes entre crochet accolees a un identificateur: R pour reaction, M pour moment
# puis pour chaque maillage
# >> le nombre de noeud n (peut etre nul) ou il y a des grandeurs en sortie ,
# puis le nombre des grandeurs p1 correspondantes, la position entre crochet des coordonnees
# et enfin l'idendificateur de ces grandeurs(p1 chaines de caractere)
# precedes du numero de colonne correspondant entre crochet
# puis pour chaque maillage
# >> le nombre de couples element-pt_integ (peut etre nulle) ou il y a des grandeurs en sortie ,
# les grandeurs aux elements sont decomposees en 2 listes: la premiere de quantite P2 correspondant
# a des grandeurs generiques, la seconde de quantite P3 corresponds aux grandeurs specifiques,
# on trouve donc a la suite du nombre d'element: le nombre P2, suivi de P2 identificateurs de ddl
# chacun precedes du numero de colonne entre crochet
# puis le nombre P3, suivi de P3 identificateurs+categorie+type (chaines de caracteres),
# suivi entre crochet, de la plage des numeros de colonnes, correspondant
# chacun sur une ligne differentes
# ==== NB: pour les grandeurs specifique tensorielle: exemple d'ordre en 2D:
# tenseur symetrique, A(1,1) A(2,1) A(2,2), non symetrique A(1,1) A(1,2) A(2,1) A(2,2)
# en 3D c'est: tenseur symetrique, A(1,1) A(2,1) A(2,2) A(3,1) A(3,2) A(3,3)
# non symetrique A(1,1) A(1,2) A(2,1) A(2,2) A(2,3) A(3,1) A(3,2) A(3,3)
# ** dans le cas ou il n'y a qu'un seul increment en sortie, pour les grandeurs aux noeuds et aux elements,
# ** les informations peuvent etre decoupees selon: une ligne = un noeud, et le temps n'est pas indique
# ** ( cf: parametre_style_de_sortie = 0)
#====================================================================
#|| recapitulatif des differentes grandeurs par colonne ||
#====================================================================
#---------------------------------- grandeur globales ------------------------------------
#0 (nombre de grandeurs globales)
#---------------------------------- maillage et dimension --------------------------------
#2 3 (nombre de maillages et dimension)
#---------------------------------- torseurs de reactions --------------------------------
#0 0 (nombre de torseurs et nombre total de grandeurs associees)
#
#0 0 (nombre de torseurs et nombre total de grandeurs associees)
#
#---------------------------------- grandeurs aux noeuds --------------------------------
#2 6 (nombre de noeuds, nombre total de grandeurs associees)
# maillage_1 :
# reference N_E : noeud_3 [2]X [3]Y [4]Z [5]delta_0_t_X1 [6]delta_0_t_X2 [7]delta_0_t_X3 [8]delta_0_t_R_X1 [9]delta_0_t_R_X2 [10]delta_0_t_R_X3 ;
# noeud_4 [11]X [12]Y [13]Z [14]delta_0_t_X1 [15]delta_0_t_X2 [16]delta_0_t_X3 [17]delta_0_t_R_X1 [18]delta_0_t_R_X2 [19]delta_0_t_R_X3 ;
#
#2 6 (nombre de noeuds, nombre total de grandeurs associees)
# maillage_2 :
# reference N_O : noeud_1 [21]X [22]Y [23]Z [24]delta_0_t_X1 [25]delta_0_t_X2 [26]delta_0_t_X3 [27]delta_0_t_R_X1 [28]delta_0_t_R_X2 [29]delta_0_t_R_X3 ;
# noeud_4 [30]X [31]Y [32]Z [33]delta_0_t_X1 [34]delta_0_t_X2 [35]delta_0_t_X3 [36]delta_0_t_R_X1 [37]delta_0_t_R_X2 [38]delta_0_t_R_X3 ;
#
#---------------------------------- grandeurs aux elements ------------------------------
#0 0 (nombre total d'elements, nombre totale de grandeurs associees)
#0 0 (nombre total d'elements, nombre totale de grandeurs associees)
#====================================================================
#|| fin du recapitulatif des differentes grandeurs ||
#====================================================================
# ensuite les donnees sont organisees sur differentes lignes, chaques lignes correspondant
# a un calcul (par exemple un pas de temps), sur chaque ligne il y a m enregistrement, chacun
# correspondant a un maillage. On trouve pour chaque enregistrement successivement :
# s'il y a des grandeurs globales: le temps puis les grandeurs globales,
# puis s'il y a des torseurs de reaction :
# de nouveau le temps, les composantes de la resultante puis les composantes du moments
# donc en 1D -> 1 reels (resultante), en 2D -> 3 reels (resultante 2, moment 1) et en 3D 6 reels
# puis s'il y a des grandeurs aux noeuds: de nouveau le temps
# les coordonnees a t du premier noeud suivi des p1 grandeurs correspondant au premier noeud
# puis les coordonnees du second noeud, les p1 grandeurs etc. pour tous les noeuds
# puis s'il y a des grandeur aux elements:
# le temps, puis les coordonnees a t du point d'integration d'un element (pour les grandeurs generiques)
# suivi des p2 grandeurs correspondantes puis les coordonnees a t du point d'integration
# correspondant aux grandeurs specifiques suivi des p3 grandeurs correspondantes
# puis les coordonnees d'un second point d'integration d'un element, les p2 grandeurs
# etc. pour tous les points d'integration - element
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