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[b$TI>0[4D!![b$m8n`IJF[b$[XƆ@; k?[[b$mX9sw+`B[b$Cuau V[2$H9ws/Gi3eX[2$A_:lxܼ[$[$[2$$}cxߺ e˾[2$O Y(6&ѻR0[S ~1? 4gfj4333@3388g4KdKdv 0$Xppp  <4BdBdP 0<4ddP 0g4FdFdv 0$p p&ʚ;^Q8ʚ;<4ddddP{ 0<F>___PPT9 / 0z? %O =!Y   Plan de l expos  Intrt du couplage. Modlisation vibro-acoustique. Systme discret coupl. Calcul du terme de couplage. Ralisation du couplage avec MPI . Prconditionnement. Conclusion. PZZZ Za a$D"Intrt du couplage multi-physique##   Modlisation plus raliste des systmes complexes. Intrt industriel et scientifique. Exemple : couplage fluide structure en vibro-acoustique, rduction du bruit interne, aronautique , automobile.4:GN6Couplage de codes ~ Couplage de codes mono-physique. Echanges de donnes entre codes. Rutilisation des codes existants valids. Modularit. J![~#T +Modlisation du problme vibro-acoustique ,,c   & Couplage   Principe des actions mutuelles entre les deux physiques: Effet du fluide sur la structure : Le glissement d un fluide parfait contre une paroi en dplacement se traduit par: Effet de la structure sur le fluide: 9y%c%cc'Systme coupl  o:Rsolution du systme coupl  p< Amlioration du prconditionneur!!  w=2Interprtation en terme de factorisation approche33  )Calcul du terme de couplage   Approximation la plus exacte possible. Moins coteuse en terme d change de donnes et de complexit de mise en Suvre. Maillages non concidents exigent la dtermination de toute les interactions entre facettes.cW7 Mthodologie    Calcul sur un maillage raffin Pas de dtermination des intersections de facettes. Transfert des donnes pour les points du maillage. Interpolation aux points d intgration. Procdure automatique simple. Zc-0Raffinement du maillage Le raffinement n a pas d influence sur la taille des deux problmes, parce qu on s en sert juste dans le sous programme qui calcule le terme de couplage. Plus on raffine plus le calcul des termes est exact. <c*Optimisation du calcul   +xPoints d intgration dans le support d une fonction de base =;  ,Aire prise en compte pour le calcul de la normale en un point d intgrationLL  72 Echange des maillages entre les processeurs impliques dans le couplage. Dtermination des couples nSud/lment en minimisant la somme des carres des distances dn et dt ( critre de rejet ). Coefficients d interpolation.bcc g3=cc!c65<4Echange des donnes  Cas squentiel Cas parallle non optimis : tous les domaines rcuprent toutes les donnes Cas parallle optimis : Chaque domaine ne rcupre que les donnes ncessaires<,18c\8Communicateurs pour les changes des donnes dans l environnement MPIFF  !Librairie MpCCIc  MpCCI est une surcouche de MPI pour: Coupler des codes Dterminer les connectivits gomtriques Faire des interpolations surfaciques sur des maillages ventuellement non concidents changer les donnes entre les codes&%c$ ]9#Avantages et inconvnients de MpCCI$$ ,Fonctionnalits multiples Codes parallles Nombreux utilisateurs en Europe Produit commercial Source non disponible Pas d implmentation sous WindowsJKKLg33Kg3( Conclusion   Couplage des codes Arc3D et Son3D ralis avec MpCCI Couplage ralis avec prprocesseur spcifique avec changes de donnes par MPI Premiers tests de validation R5ZZPZZZc,/KB5 Perspectives  Minimisation des transferts dans le cas parallle. Prconditionnement par la rsolution de problmes dans le fluide et la structure avec des conditions aux limites optimises.c4jQ ` ̙33` ` ff3333f` 333MMM` f` f` 3>?" dd@f~?" dd@  " @ ` n?" dd@   @@``PN    @ ` ` pB B      wo(    Z̡gֳgֳ ?`P  e1Cliquez pour modifier le style du titre du masque2 2^  Tgֳgֳ ?`  vCliquez pour modifier les styles du texte du masque Deuxime niveau Troisime niveau Quatrime niveau Cinquime niveau4 wh  C @A(C:\rabault\logo.GIF+@   Tgֳgֳ?|] fRachid El Khaoulani hh88H  0޽h? ? f̙f *Nouvelle prsentation  ` O( X    ZPgֳgֳ ?%Z  9Titre   Tgֳgֳ ?U  HFranois-Xavier Roux   N@gֳgֳ? @  T  h  C @A(C:\rabault\logo.GIFPiH  Tgֳgֳ?~=_ z(Mthodes de rsolution par sous-domaines))hh88H  0޽h? ? f̙f0 `(      T=a2d2d ?4  a n*  :::XXuu   T6a2d2d ?< L4 a p*  :::XXuuj  s *1 ?-  a^  THa2d2d ?w ,S a vCliquez pour modifier les styles du texte du masque Deuxime niveau Troisime niveau Quatrime niveau Cinquime niveau4 w  ZdRa2d2d ?$  a n*  :::XXuu  ZRa2d2d ?< L$ a p*  :::XXuuH  0(e ̕? ? ̙33 p@(    T2d2d ?4   \* :::XXuu  T@2d2d ?< L4  ^* :::XXuu  Z2d2d ?$   \* :::XXuu  Z2d2d ?< L$  ^* :::XXuuH  0(e ̕? ? ̙33  % VN0(    T1?Pp :    T81? @ @  =   j4  T1?  o5Couplage de deux codes parallles en vibro-acoustique6 26,   Tȱ1? 0 )  VUnit de Recherche Calcul Haute Performance Directeur de stage: Franois-Xavier RouxW 2W  Tx1? Ptudiant: Rachid El Khaoulani  2  ZA C?1? , C  ZA M?1? MH  0޽h ? f̙f  @$(  r  S d`   r  S p   H  0޽h ? f̙f  P $(  r  S OP   r  S P`   H  0޽h ? f̙f  ` L0(  Lx L c $lIP   x L c $xR`   H L 0޽h ? f̙f  UM (  r ; S i`P    < T\l331?   <   = Zk1?  <  f Q0  0e0eA ? ?0p  d3333jB S BD331?`jB T@ BD1?   VP s *A y??P@x ydA33f X Tt1?p0  < 2  Z TA ?1?  x dA33 [ c $A ??x d33` \ c $A ??, D  v ^ N1?4 -'4\ ] S A  ??@\ jB _ BD1?   i Ty1? pP 7  2 n T(}1?   4  2 s T|1? D H  2  u T\|1?P V  3Trouver le champ de dplacement u(x,y,z) tel que: 44 233*$3333 w Tt1?@` < 2  y T1?0 P0 c+Trouver la pression p(x, y ,z) telle que:, 2,$3v ~ N1? Y%v  N1?s %  S A (?? x (d3v  N1? G%  S A *?? K c x *do33pB  HD1?pB @ HD1?P p pB  HD1? @   T1?0 3F 2  T1?p p  3f 2H  0޽h ? f̙f  RJp (  r  S `    r  S `  v  N1?(! a&(v  N1? %   S A ?? 'x d3   S A w??U-x wd3v  N1?p $p   S A .??x .dA3  c $A ,??` T x ,d3H  0޽h ? f̙f   G(  r  S d   2 0 C z0e0eA$ ??Pz{  d3  Tdg1?@ {ISystme linaire du problme coupl global discrtis par lments finis.J 2JT  Tk1?0 `   Rsolution itrative du problme global. Le systme est non symtrique non hermitien. Les mthodes de Krylov se prtent bien la rsolution d un tel problme: produit matrice-vecteur seulement requis.  2H  0޽h ? f̙ft  $\(  \x \ c $ha  a 2 \0 C z0e0eA ??` +   d3 \ T1?@I > Mthode ORTHODIR ou GMRES. Prconditionneur bloc_diagonal.? 2? \ T,1? p`h  Rsolution de problmes indpendants dans le fluide et la structure. Possibilit de paralllisation simultane. Rsidu nul pour les points intrieurs: stockage rduit des directions de descente. 2XaH \ 0޽h ? f̙f  /' d(  dx d c $Lf  f  d Tf1?@ h4 Condensation de Gauss par blocs du systme coupl.5 25> d0 c 0e0eA( ? ??Tc   fd3e  d TSf1?@ p  Prise en compte du couplage dans la condition aux limite de type Robin gnralise impose dans chaque domaine. Approximation algbrique locale creuse du terme condens: 2`  d c $A' ??P @ H d 0޽h ? f̙f   lS(  lx l c $@f  f  l Txf1?@ i5 Factorisation de Gauss par blocs du systme coupl.6 26P l TpIf1?@ p  Approximation locale creuse du terme condens: Factorisation globale approche. Conservation de la nullit des rsidus pour les points intrieurs. 2 l >A# ? ??@Pk x d3`  l c $A' ?? 0  H l 0޽h ? f̙f;  {(  r  S w   r  S lxP     T z1?  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.@  @@``  @n?" dd@  @@``   p\f X ,o                   2$n0QM+ĔnOC[2$HR2Q/[b$^%׵CE[2$jhs#j*[b$E+OV3!E [2$ ,1$*)[2$7AUD^A8%0W+[2$ ?$1=ydZ,[2$4yS .[b$=9+Ƕ131"2.[2$QWݶ@6rD[2$HW{s=RELDF[b$N o(iDO GG[b$s5V JD[GJP[2$]E*uDW[2$fRK97ziY[2$'QYESQG9U[[2$U|;`_?׮^][2$}/NZ>f_[b$-}JE`ϠtiRb``[2$Xz*,tx(sV[2$W53}GxѲp[2$fƝ+'!/[b$<7$o NHܔt=[2$aeQ B[b$xiIe3×Z[2$ASZH򂭯[2$F$j G"[b$! e%Yzo! [b$TI>0[4D!![b$m8n`IJF[b$[XƆ@; k?[[b$mX9sw+`B[b$Cuau V[2$H9ws/Gi3eX[2$A_:lxܼ[$[$[2$$}cxߺ e˾[2$O Y(6&ѻR0[S ~1? 4gfj4333@3388g4KdKdv 0p+ppp  <4BdBd 0,<4dd 0,g4FdFdv 0pp p&ʚ;^Q8ʚ;<4dddd{ 0F>___PPT9 / 0z? %O =!Y   Plan de l expos  Intrt du couplage. Modlisation vibro-acoustique. Systme discret coupl. Calcul du terme de couplage. Ralisation du couplage avec MPI . Prconditionnement. Conclusion. PZZZ Za a$D"Intrt du couplage multi-physique##   Modlisation plus raliste des systmes complexes. Intrt industriel et scientifique. Exemple : couplage fluide structure en vibro-acoustique, rduction du bruit interne, aronautique , automobile.4:GN6Couplage de codes ~ Couplage de codes mono-physique. Echanges de donnes entre codes. Rutilisation des codes existants valids. Modularit. J![~#T +Modlisation du problme vibro-acoustique ,,c   & Couplage   Principe des actions mutuelles entre les deux physiques: Effet du fluide sur la structure : Le glissement d un fluide parfait contre une paroi en dplacement se traduit par: Effet de la structure sur le fluide: 9y%c%cc'Systme coupl  o:Rsolution du systme coupl  p< Amlioration du prconditionneur!!  w=2Interprtation en terme de factorisation approche33  )Calcul du terme de couplage   Approximation la plus exacte possible. Moins coteuse en terme d change de donnes et de complexit de mise en Suvre. Maillages non concidents exigent la dtermination de toute les interactions entre facettes.cW7 Mthodologie    Calcul sur un maillage raffin Pas de dtermination des intersections de facettes. Transfert des donnes pour les points du maillage. Interpolation aux points d intgration. Procdure automatique simple. Zc-0Raffinement du maillage Le raffinement n a pas d influence sur la taille des deux problmes, parce qu on s en sert juste dans le sous programme qui calcule le terme de couplage. Plus on raffine plus le calcul des termes est exact. <c*Optimisation du calcul   +xPoints d intgration dans le support d une fonction de base =;  ,Aire prise en compte pour le calcul de la normale en un point d intgrationLL  72 Echange des maillages entre les processeurs impliques dans le couplage. Dtermination des couples nSud/lment en minimisant la somme des carres des distances dn et dt ( critre de rejet ). Coefficients d interpolation.bcc g3=cc!c65<4Echange des donnes  Cas squentiel Cas parallle non optimis : tous les domaines rcuprent toutes les donnes Cas parallle optimis : Chaque domaine ne rcupre que les donnes ncessaires<,18c\8Communicateurs pour les changes des donnes dans l environnement MPIFF  !Librairie MpCCIc  MpCCI est une surcouche de MPI pour: Coupler des codes Dterminer les connectivits gomtriques Faire des interpolations surfaciques sur des maillages ventuellement non concidents changer les donnes entre les codes&%c$ ]9#Avantages et inconvnients de MpCCI$$ ,Fonctionnalits multiples Codes parallles Nombreux utilisateurs en Europe Produit commercial Source non disponible Pas d implmentation sous WindowsJKKLg33Kg3( Conclusion   Couplage des codes Arc3D et Son3D ralis avec MpCCI Couplage ralis avec prprocesseur spcifique avec changes de donnes par MPI Premiers tests de validation R5ZZPZZZc,/KB5 Perspectives  Minimisation des transferts dans le cas parallle. Prconditionnement par la rsolution de problmes dans le fluide et la structure avec des conditions aux limites optimises.c4jK ` ̙33` ` ff3333f` 333MMM` f` f` 3>?" dd@f~?" dd@  " @ ` n?" dd@   @@``PN    @ ` ` pB B      qi(    Zgֳgֳ ?`P  e1Cliquez pour modifier le style du titre du masque2 2^  T`gֳgֳ ?`  vCliquez pour modifier les styles du texte du masque Deuxime niveau Troisime niveau Quatrime niveau Cinquime niveau4 wh  C @A(C:\rabault\logo.GIF+@   Tܭgֳgֳ?|] `Novembre 2003 hh88H  0޽h? ? f̙f *Nouvelle prsentation>  % 0j(    T1?Pp :    T1? @ @  =   j41  T81?  QRsolution de problmes de vibro-acoustique par couplage de deux codes paralllesR 2R,2.  T1?   VUnit de Recherche Calcul Haute Performance Franois-Xavier Roux Rachid El KhaoulaniW 2WC  ZA C?1? , C  ZA M?1? MH  0޽h ? f̙fr8Y= 8xtH(@L$   LEquation Equation.30,Microsoft Equation 3.00yOEquatio ՜.+,0    4 PersonnalisONERAna Times New RomanArialArial Unicode MSNouvelle prsentationMicrosoft Equation 3.0 Image bitmapPrsentation PowerPointPlan de lexpos>Intrt de la simulation multi-physique par couplage de codes,Modlisation du problme vibro-acoustique Couplage Systme discret couplRsolution du systme coupl!Amlioration du prconditionneur3Interprtation en terme de factorisation approcheCalcul du terme de couplage Mthodologie Optimisation du calcul =Points dintgration dans le support dune fonction de base Prsentation PowerPointEchange des donnesFCommunicateurs pour les changes des donnes dans lenvironnement MPILibrairie MpCCI$Avantages et inconvnients de MpCCI Conclusion Polices utilisesModle de conceptionServeurs OLE incorporsTitres des diapositivesceptionServeurs OLE incorpors,_}Franois Xavier ROUXFranois Xavier ROUXFranois Xavier ROUXFranois Xavier ROUXXz*,tx(sV[2$W53}GxѲp[2$fƝ+'!/[b$<7$o NHܔt=[2$aeQ B[b$xiIe3×Z[2$ASZH򂭯[2$F$j G"[b$! e%Yzo! [b$TI>0[4D!![b$m8n`IJF[b$[XƆ@; k?[[b$mX9sw+`B[b$Cuau V[2$H9ws/Gi3eX[2$A_:lxܼ[$[$[2$$}cxߺ e˾[2$O Y(6&ѻR0[S ~1? 4gfj4333@3388g4KdKdv 0p+ppp  <4BdBd 0,<4dd 0,g4FdFdv 0pp p&ʚ;^Q8ʚ;<4dddd{ 0F>___PPT9 / 0z? %O = Y   Plan de l expos  Intrt du couplage. Modlisation vibro-acoustique. Systme discret coupl. Calcul du terme de couplage. Ralisation du couplage avec MPI . Prconditionnement. Conclusion. PZZZ Za a$D=Intrt de la simulation multi-physique par couplage de codes>>   Modlisation plus raliste des systmes complexes Rutilisation des codes existants valids Echanges de donnes entre codes Modularit Exemple : couplage fluide structure en vibro-acoustique, rduction du bruit interne, aronautique , automobileJ29,_LFN6Couplage de codes  . 4 +Modlisation du problme vibro-acoustique ,,c   & Couplage   Principe des actions mutuelles entre les deux physiques: Effet du fluide sur la structure : Le glissement d un fluide parfait contre une paroi en dplacement se traduit par: Effet de la structure sur le fluide: 9y%c%cc'Systme coupl  o:Rsolution du systme coupl  p< Amlioration du prconditionneur!!  w=2Interprtation en terme de factorisation approche33  )Calcul du terme de couplage   Approximation la plus exacte possible. Moins coteuse en terme d change de donnes et de complexit de mise en Suvre. Maillages non concidents exigent la dtermination de toute les interactions entre facettes.cW7 Mthodologie    Calcul sur un maillage raffin Pas de dtermination des intersections de facettes. Transfert des donnes pour les points du mailla  =   !"#$%&'()*+,-./0123456789:;< >?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|~ge. Interpolation aux points d intgration. Procdure automatique simple. Zc-0Raffinement du maillage Le raffinement n a pas d influence sur la taille des deux problmes, parce qu on s en sert juste dans le sous programme qui calcule le terme de couplage. Plus on raffine plus le calcul des termes est exact. <c*Optimisation du calcul   +xPoints d intgration dans le support d une fonction de base =;  ,Aire prise en compte pour le calcul de la normale en un point d intgrationLL  72 Echange des maillages entre les processeurs impliques dans le couplage. Dtermination des couples nSud/lment en minimisant la somme des carres des distances dn et dt ( critre de rejet ). Coefficients d interpolation.bcc g3=cc!c65<4Echange des donnes  Cas squentiel Cas parallle non optimis : tous les domaines rcuprent toutes les donnes Cas parallle optimis : Chaque domaine ne rcupre que les donnes ncessaires<,18c\8Communicateurs pour les changes des donnes dans l environnement MPIFF  !Librairie MpCCIc  MpCCI est une surcouche de MPI pour: Coupler des codes Dterminer les connectivits gomtriques Faire des interpolations surfaciques sur des maillages ventuellement non concidents changer les donnes entre les codes&%c$ ]9#Avantages et inconvnients de MpCCI$$ ,Fonctionnalits multiples Codes parallles Nombreux utilisateurs en Europe Produit commercial Source non disponible Pas d implmentation sous WindowsJKKLg33Kg3( Conclusion   Couplage des codes Arc3D et Son3D ralis avec MpCCI Couplage ralis avec prprocesseur spcifique avec changes de donnes par MPI Premiers tests de validation R5ZZPZZZc,/KB5 Perspectives  Minimisation des transferts dans le cas parallle. Prconditionnement par la rsolution de problmes dans le fluide et la structure avec des conditions aux limites optimises.c4j;  % 0g(    T1?Pp :    T1? @ @  =   j4.  T81?  NSimulation numrique en vibro-acoustique par couplage de deux codes paralllesO 2O,2.  T1?   VUnit de Recherche Calcul Haute Performance Franois-Xavier Roux Rachid El KhaoulaniW 2WC  ZA C?1? , C  ZA M?1? MH  0޽h ? f̙f   $(  r  S gP   r  S h0   H  0޽h ? f̙f   L0(  Lx L c $bP   x L c $jImage bitmap Paint.Picture0Image bitmap0~EkImage bitmap Paint.Picture0Image bitmap0TmImage bitmap Paint.Picture0Image bitmap0YnImage bitmap Paint.Picture0Image bitmap0*^oEquation Equation.30,Microsoft Equation 3.00goEquation Equation.30,Microsoft Equation 3.00MhqImage bitmap Paint.Picture0Image bitmap0lrEquation Equation.30,Microsoft Equation 3.00rsEquation Equation.30,Microsoft Equation 3.00utEquation Equation.30,Microsoft Equation 3.00vuEquation Equation.30,Microsoft Equation 3.00xvEquation Equation.30,Microsoft Equation 3.0/ 0DTimes New RomanA|dv 0|( 0DArialNew RomanA|dv 0|( 0" DArial Unicode MS|dv 0|( 0" ` .@  @@``  @n?" dd@  @@``   p\f X ,o                   2$n0QM+ĔnOC[2$HR2Q/[b$^%׵CE[2$jhs#j*[b$E+OV3!E [2$ ,1$*)[2$7AUD^A8%0W+[2$ ?$1=ydZ,[2$4yS .[b$=9+Ƕ131"2.[2$QWݶ@6rD[2$HW{s=RELDF[b$N o(iDO GG[b$s5V JD[GJP[2$]E*uDW[2$fRK97ziY[2$'QYESQG9U[[2$U|;`_?׮^][2$}/NZ>f_[b$-}JE`ϠtiRb``[2$Xz*,tx(sV[2$W53}GxѲp[2$fƝ+'!/[b$<7$o NHܔt=[2$aeQ B[b$xiIe3×Z[2$ASZH򂭯[2$F$j G"[b$! e%Yzo! [b$TI>0[4D!![b$m8n`IJF[b$[XƆ@; k?[[b$mX9sw+`B[b$Cuau V[2$H9ws/Gi3eX[2$A_:lxܼ[$[$[2$$}cxߺ e˾[2$O Y(6&ѻR0[S ~1? 4gfj4333@3388g4KdKdv 0p+ppp  <4BdBd 0,<4dd 0,g4FdFdv 0pp p&ʚ;^Q8ʚ;<4dddd{ 0F>___PPT9 / 0z? %O =+ Y   Plan de l expos  Intrt du couplage. Modlisation vibro-acoustique. Systme discret coupl. Calcul du terme de couplage. Ralisation du couplage avec MPI . Prconditionnement. Conclusion. PZZZ Za a$D=Intrt de la simulation multi-physique par couplage de codes>>   Modlisation plus raliste des systmes complexes Rutilisation des codes existants valids Echanges de donnes entre codes Modularit Exemple : couplage fluide structure en vibro-acoustique, rduction du bruit interne, aronautique , automobileJ29,_LF +Modlisation du problme vibro-acoustique ,,c   & Couplage   Principe des actions mutuelles entre les deux physiques: Effet du fluide sur la structure : Le glissement d un fluide parfait contre une paroi en dplacement se traduit par: Effet de la structure sur le fluide: 9y%c%cc'Systme coupl  o:Rsolution du systme coupl  p< Amlioration du prconditionneur!!  w=2Interprtation en terme de factorisation approche33  )Calcul du terme de couplage   Approximation la plus exacte possible. Moins coteuse en terme d change de donnes et de complexit de mise en Suvre. Maillages non concidents exigent la dtermination de toute les interactions entre facettes.cW7 Mthodologie    Calcul sur un maillage raffin Pas de dtermination des intersections de facettes. Transfert des donnes pour les points du maillage. Interpolation aux points d intgration. Procdure automatique simple. Zc-0Raffinement du maillage Le raffinement n a pas d influence sur la taille des deux problmes, parce qu on s en sert juste dans le sous programme qui calcule le terme de couplage. Plus on raffine plus le calcul des termes est exact. <c*Optimisation du calcul   +xPoints d intgration dans le support d une fonction de base =;  ,Aire prise en compte pour le calcul de la normale en un point d intgrationLL  72 Echange des maillages entre les processeurs impliques dans le couplage. Dtermination des couples nSud/lment en minimisant la somme des carres des distances dn et dt ( critre de rejet ). Coefficients d interpolation.bcc g3=cc!c65<4Echange des donnes  Cas squentiel Cas parallle non optimis : tous les domaines rcuprent toutes les donnes Cas parallle optimis : Chaque domaine ne rcupre que les donnes ncessaires<,18c\8Communicateurs pour les changes des donnes dans l environnement MPIFF  !Librairie MpCCIc  MpCCI est une surcouche de MPI pour: Coupler des codes Dterminer les connectivits gomtriques Faire des interpolations surfaciques sur des maillages ventuellement non concidents changer les donnes entre les codes&%c$ ]9#Avantages et inconvnients de MpCCI$$ ,Fonctionnalits multiples Codes parallles Nombreux utilisateurs en Europe Produit commercial Source non disponible Pas d implmentation sous WindowsJKKLg33Kg3( Conclusion   Couplage des codes Arc3D et Son3D ralis avec MpCCI Couplage ralis avec prprocesseur spcifique avec changes de donnes par MPI Premiers tests de validation R5ZZPZZZc,/KB5 Perspectives  Minimisation des transferts dans le cas parallle. Prconditionnement par la rsolution de problmes dans le fluide et la structure avec des conditions aux limites optimises.c4j   $(  r  S gP   r  S h0   H  0޽h ? f̙f  UM(  r ; S j`P    < TP331?   <   = Z1?  <  f Q0  0e0eA ? ?0p  d3333jB S BD331?`jB T@ BD1?   VP s *A y??P@x ydA33f X T1?p0  < 2  Z TA ?1?  x dA33 [ c $A ??x d33` \ c $A ??, D  v ^ N1?4 -'4\ ] S A  ??@\ jB _ BD1?   i T1? pP 7  2 n T|1?   4  2 s TЋ1? D H  2  u TH1?P V  3Trouver le champ de dplacement u(x,y,z) tel que: 44 233*$3333 w Th1?@` < 2  y TD1?0 P0 c+Trouver la pression p(x, y ,z) telle que:, 2,$3v ~ N1? Y%v  N1?s %  S A (?? x (d3v  N1? G%  S A *?? 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D' AIxtD(@L$  l on Equation.30,Microsoft Equation 3.00QEquation Equation.30,Microsoft Equation 3.00R Equation.30,Microsoft Equation 3.00(SEquation Equation.30,Microsoft Equation 3.00TEquation Equation.30,Microsoft Equation 3.00wUEquation Equation.30,Microsoft Equation 3.00.VEquation Equation.30,Microsoft Equation 3.00WEquation Equation.30,Microsoft Equation 3.00CXImage bitmap Paint.Picture0Image bitmap0YEquation Equation.30,Microsoft Equation 3.006[Equation Equation.30,Microsoft Equation 3.00:\Equation Equation.30,Microsoft Equation 3.00L]Equation Equation.30,Microsoft Equation 3.00J^Equation Equation.30,Microsoft Equation 3.00 `Equation Equation.30,Microsoft Equation 3.00HaEquation Equation.30,Microsoft Equation 3.00,bEquation Equation.30,Microsoft Equation 3.00cImage bitmap Paint.Picture0Image bitmap0dImage bitmap Paint.Picture0Image bitmap0u.eImage bitmap Paint.Picture0Image bitmap0o5gImage bitmap Paint.Picture0Image bitmap0q8hImage bitmap Paint.Picture0Image bitmap0u=iImage bitmap Paint.Picture0Image bitmap0v>jImage bitmap Paint.Picture0Image bitmap0~EkImage bitmap Paint.Picture0Image bitmap0TmImage bitmap Paint.Picture0Image bitmap0YnImage bitmap Paint.Picture0Image bitmap0*^oEquation Equation.30,Microsoft Equation 3.00goEquation Equation.30,Microsoft Equation 3.00MhqImage bitmap Paint.Picture0Image bitmap0lrEquation Equation.30,Microsoft Equation 3.00rsEquation Equation.30,Microsoft Equation 3.00utEquation Equation.30,Microsoft Equation 3.00vuEquation Equation.30,Microsoft Equation 3.00xvEquation Equation.30,Microsoft Equation 3.0/ 0DTimes New RomanA|dv 0|( 0DArialNew RomanA|dv 0|( 0" DArial Unicode MS|dv 0|( 0" ` .@  @@``  @n?" dd@  @@``   p\f X ,o                   2$n0QM+ĔnOC[2$HR2Q/[b$^%׵CE[2$jhs#j*[b$E+OV3!E [2$ ,1$*)[2$7AUD^A8%0W+[2$ ?$1=ydZ,[2$4yS .[b$=9+Ƕ131"2.[2$QWݶ@6rD[2$HW{s=RELDF[$[b$s5V JD[GJP[2$]E*uDW[2$fRK97ziY[2$'QYESQG9U[[2$U|;`_?׮^][2$}/NZ>f_[b$-}JE`ϠtiRb``[2$Xz*,tx(sV[2$W53}GxѲp[2$fƝ+'!/[b$<7$o NHܔt=[2$aeQ B[b$xiIe3×Z[2$ASZH򂭯[2$F$j G"[b$! e%Yzo! [b$TI>0[4D!![b$m8n`IJF[b$[XƆ@; k?[[b$mX9sw+`B[b$Cuau V[2$H9ws/Gi3eX[2$A_:lxܼ[$[$[2$$}cxߺ e˾[2$O Y(6&ѻR0[S ~1? 4gfj4333@3388g4KdKdv 0p+ppp  <4BdBd 0,<4dd 0,g4FdFdv 0pp p&ʚ;^Q8ʚ;<4dddd{ 0F>___PPT9 / 0z? %O =Y   Plan de l expos  Intrt du couplage Modlisation vibro-acoustique Systme discret coupl Prconditionnement Calcul du terme de couplage Ralisation du couplage avec MPI ConclusionPZZZ Za a# K=Intrt de la simulation multi-physique par couplage de codes>>   Modlisation plus raliste des systmes complexes Rutilisation des codes existants valids Echanges de donnes entre codes Modularit Exemple : couplage fluide structure en vibro-acoustique, rduction du bruit interne, aronautique , automobileJ29,_LF +Modlisation du problme vibro-acoustique ,,c   & Couplage   Principe des actions mutuelles entre les deux physiques: Effet du fluide sur la structure : Le glissement d un fluide parfait contre une paroi en dplacement se traduit par: Effet de la structure sur le fluide: 9y%c%cc'Systme discret coupl  o:Rsolution du systme coupl  p< Amlioration du prconditionneur!!  w=2Interprtation en terme de factorisation approche33  )Calcul du terme de couplage   Approximation la plus exacte possible Moins coteuse en terme d change de donnes et de complexit de mise en Suvre Maillages non concidents exigent la dtermination de toute les interactions entre facettescW7 Mthodologie    Calcul sur un maillage raffin: points d intgration Pas de dtermination des intersections de facettes Transfert des donnes pour les points du maillage Interpolation aux points d intgration Procdure automatique simple Zc*Optimisation du calcul   +xPoints d intgration dans le support d une fonction de base =;  ,Aire prise en compte pour le calcul de la normale en un point d intgrationLL  72 Echange des maillages entre les processeurs impliques dans le couplage. Dtermination des couples nSud/lment en minimisant la somme des carres des distances dn et dt ( critre de rejet ). Coefficients d interpolation.bcc g3=cc!c65<4Echange des donnes  Cas squentiel Cas parallle non optimis : tous les domaines rcuprent toutes les donnes Cas parallle optimis : Chaque domaine ne rcupre que les donnes ncessaires<,18c\8Communicateurs pour les changes des donnes dans l environnement MPIFF  !Librairie MpCCIc  MpCCI est une surcouche de MPI pour: Coupler des codes Dterminer les connectivits gomtriques Faire des interpolations surfaciques sur des maillages ventuellement non concidents changer les donnes entre les codes&%c$ ]9#Avantages et inconvnients de MpCCI$$ ,Fonctionnalits multiples Codes parallles Nombreux utilisateurs en Europe Produit commercial Source non disponible Pas d implmentation sous WindowsJKKLg33Kg3( Conclusion   Couplage des codes Arc3D et Son3D ralis avec MpCCI Couplage ralis avec prprocesseur spcifique avec changes de donnes par MPI Premiers tests de validation R5ZZPZZZc,/KB5 Perspectives  Minimisation des transferts dans le cas parallle. Prconditionnement par la rsolution de problmes dans le fluide et la structure avec des conditions aux limites optimises.c4j  p$(  r  S `   r  S tp   H  0޽h ? f̙f   $(  r  S gP   r  S h0   H  0޽h ? f̙f  UM(  r ; S j`P    < TP331?   <   = Z1?  <  f Q0  0e0eA ? ?0p  d3333jB S BD331?`jB T@ BD1?   VP s *A y??P@x ydA33f X T1?p0  < 2  Z TA ?1?  x dA33 [ c $A ??x d33` \ c $A ??, D  v ^ N1?4 -'4\ ] S A  ??@\ jB _ BD1?   i T1? pP 7  2 n T|1?   4  2 s TЋ1? D H  2  u TH1?P V  3Trouver le champ de dplacement u(x,y,z) tel que: 44 233*$3333 w Th1?@` < 2  y TD1?0 P0 c+Trouver la pression p(x, y ,z) telle que:, 2,$3v ~ N1? Y%v  N1?s %  S A (?? x (d3v  N1? G%  S A *?? K c x *do33pB  HD1?pB @ HD1?P p pB  HD1? @   Td1?0 3F 2  T1?p p  3f 2H  0޽h ? f̙f  RJ (  r  S p`    r  S ,`  v  N1?(! a&(v  N1? %   S A ?? 'x d3   S A w??U-x wd3v  N1?p $p   S A .??x .dA3  c $A ,??` T x ,d3H  0޽h ? f̙f   Y(  r  S `   2 0 C z0e0eA$ ??Pz{  d3  T(1?@ zHSystme linaire du problme coupl global discrtis par lments finisI 2Ig  TX1?0 `   Rsolution itrative du problme global Le systme est non symtrique non hermitien Rsolution itrative par mthodes de Krylov: produit matrice-vecteur seulement requis.  2H  0޽h ? f̙fo  \(  \x \ c $   2 \0 C z0e0eA ??` +   d3 \ T1?@I < Mthode ORTHODIR ou GMRES Prconditionneur bloc-diagonal= 2= \ Tø1? p`h  Rsolution de problmes indpendants dans le fluide et la structure Possibilit de paralllisation simultane Rsidu nul pour les points intrieurs: stockage rduit des directions de descente 2W_H \ 0޽h ? f̙f}  -% d(  dx d c $Ǹ    d TXɸ1?@ g3 Condensation de Gauss par blocs du systme coupl4 24> d0 c 0e0eA( ? ??Tc   d3d  d T͸1?@ p  Prise en compte du couplage dans la condition aux limite de type Robin gnralise impose dans chaque domaine Approximation algbrique locale creuse du terme condens: 2`  d c $A' ??P @ H d 0޽h ? f̙f    lP(  lx l c $$z    l T{1?@ h4 Factorisation de Gauss par blocs du systme coupl5 25N l T1?@ p  Approximation locale creuse du terme condens: Factorisation globale approche Conservation de la nullit des rsidus pour les points intrieurs 2 l >A# ? ??@Pk x d3`  l c $A' ?? 0  H l 0޽h ? f̙f;  {(  r  S lҸ   r  S ոP     T׸1?  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