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NN    T8 f f?# E  oNotes :  ===\\{{pB   H38c? Y H  0bf@? ? ̙33 @H(    TJJ ? 1,   ^* Q$$GGkk  TPJJ ? h ,  `* Q$$GGkk  ZL(JJ ?41U   ^* Q$$GGkk  Z1JJ ?4h U  `* Q$$GGkkH  0bf@? ? ̙33  % ia0(     fMxaxa ?0@p    TdRxaxa ? 0  {C.Chavant R.Fernandes(( X3bS &H  0@޽h ? = @TE(  T T T{xaxa ?@@ wPrsentation des comparaisons  3  T Txaxa ?0 <Les comparaisons des cas-tests 1.2, 2.1, 2.2, 2.4 et 2.5 ont t effectues grce aux rsultats fournis par les quipes : - du CEA (Castem); - de l Universit de Lille; - du L3S (LAGAMINE); - du LCPC (BIL); - du LAEGO (Code_Aster version libre); - de EDF (Code_Aster)..3H T 0@޽h ? ='M LLPÎgL(    Txaxa ?`p wPrsentation des comparaisons  3BJF {  Ž p`0rI@ x  x @  m B Z1? P  "  x l H?@ < o< C ZD1?  CCas1.2  " x n H?<@ < q< D Z|1?X CCas2.1  " x p H?<@ x  sx  E ZĤ1?\  CCas2.2  " x r H?x @ x   ux   F Z 1?  CCas2.4  " x t H?x  @   w  G ZT1?2  CCas2.5  " x v H? @ & y& H Z1?& @L3S  " x x H?&@ <& {<& I Z赤1? & >X  " x z H?<&@ <& }<& J Z01?X& >X  " x | H?<&@ x & x & K Zx1?\ & >X  " x ~ H?x &@ x  & x  & L Z¤1?  & >X  " x  H?x  &@  &  & M ZǤ1?2 & >X  " x  H? &@ & & N Zˤ1?& bLaego  "  x  H?&@ &< &< O ZϤ1?&  P  "  x  H?&<@ <& <& P ZԤ1?X& ZX  "  x  H?<&@ &x  &x  Q Zؤ1?&\  ZX  "  x  H?&x @ x &  x &  R Zݤ1? &  ZX  "  x  H?x & @  &  & S Z1?2 & P  "  x  H? &@   T ZD1? h Univ. Lille   "   x  H?@ < < U Zp1?  lSans suintement  "  x  H?<@ < < V ZX1?X ZX  "  x  H?<@ x  x  W Z1?\  ZX  "  x  H?x @ x   x   X Z1?   ZX  "  x  H?x  @     Y Z$1?2  lSans suintement  "  x  H? @ R R Z Z1?R aLCPC  "  x  H?R@ <R <R [ ZT1? R P  "  x  H?<R@ <R <R \ Z1?XR ZX  "  x  H?<R@ x R x R ] Z1?\ R ZX  "  x  H?x R@ x  R x  R ^ Zx1?  R ZX  "  x  H?x  R@  R  R _ Z1?2 R P  "  x  H? R@ R  R  ` Z1?R  `CEA  "  x  H?R @ R<  R<  a Z 1?R   ZX  "  x  H?R< @ <R  <R  b ZL%1?XR  ZX  "  x  H?<R @ Rx  Rx  c Z)1?R\  ZX  "  x  H?Rx @ x R  x R  d Z.1? R  ZX  "  x  H?x R @  R   R  e Z,31?2 R  ZX  "  x  H? R @  x   x  f Z71? x  `EDF  "  x  H? x @  <x   <x  g Zd<1? x  ZX  "  x  H? <x @ < x  < x  h ZA1?X x  ZX  "  x  H?< x @  x x   x x  i ZE1? \ x  ZX  "  x  H? x x @ x  x  x  x  j ZDJ1? x  ZX  "  x  H?x  x @  x   x  k ZN1?2 x  ZX  "  x  H? x r  B?{  Î ZS1?f ` X "  H  0@޽h ? = |t` (    T rxaxa ?p0 fPrsentation des rsultats du cas 1.2 Cas 1d, Modle adoucissant, Permabilit variable, Condition de Suintement Prsentation des rsultats du cas 2.1 Cas 2d, Plasticit parfaite, Permabilit constante Prsentation des rsultats du cas 2.4 Cas 2d, Modle adoucissant, Permabilit constante Prsentation des rsultats du cas 2.5 Cas 2d, Modle adoucissant, Permabilit variable, Condition de Suintement Bilan^& X3_ X3& X3H X3& X37 X3& X3O X3 X3&^'G'6'NbS &  Tmxaxa ?@x ^Plan  3H  0@޽h ? = pN(    Tdxaxa ?` 2Cas 1.2 : 1D adoucissant, permabilit variable,suintement Dplacements sur l axe y=0 17 jours et 10 ans m m3  T艬xaxa ? 0  ^Les rsultats sont identiques pour EDF, CEA, L3S en fin d excavation (17 jours) La condition de suintement ralentit la dgradation du matriau$3v  NA1?Pp v  NA 1? r  TDXxaxa ? @ 8% d cart sur les dplacements entre (EDF/L3S) dans la phase de consolidation (10 ans)$X3XH  0@޽h ? = O(    T$xaxa ?` 8Cas 1.2 : 1D adoucissant, permabilit variable,suintement Pressions d eau sur l axe y=0 17 jours et 10 ans p p3S  THxaxa ? @ Les rsultats sont identiques pour EDF, CEA, L3S Sur le long terme la diffrence de pression entre les modles avec et sans suintement diminue$3H  0@޽h ? =X (    Txaxa ?` 2Cas 1.2 : 1D adoucissant, permabilit variable,suintement Permabilit sur l axe y=0 17 jours et 10 ans m m3  T$xaxa ? @ TLa variation de la permabilit n est en revanche pas la mme pour les 3 participants Il y a un ordre de grandeur de diffrence (CEA/L3S)$3v  NA1?`  v  NA1? 82  T$xaxa ? @ 0 B=> La permabilit n a pas eu assez d influence. => Relation entre la variation de permabilit et la discrtisation du maillage$3H  0@޽h ? =^ $(  $  $ T4xaxa ?p0 Cas 2.1 : 2D Plasticit parfaite permabilit constante Dplacements sur l axe y=0 17 jours \ \3L  $ TLĬxaxa ?  BNouveaux rsultats du Laego Ecart infrieur 10% (CEA/Lille) Ecart du LCPC d l quation de l volution de la porosit Mme constat sur les autres courbes$3>[v $ NA 1? H $ 0@޽h ? =p   (    T,֬xaxa ?0 2Cas 2.4 : 2D adoucissant permabilit constante Pressions d eau sur l axe y=0 en fin d excavation (17 jours) m m3<  T׬xaxa ?p LEcart de 20% (CEA/Laego) Constat identique au cas2.1 pour la courbe du LCPC$M3M$ 6v   NA1?Pl H  0@޽h ? =4  t(    Txaxa ?p0 Cas 2.4 : 2D adoucissant permabilit constante dformations dviatoires plastiques cumules sur l axe y=0 en fin d excavation (17 jours)  3= A   T xaxa ?@0  Les allures des courbes des dformations plastiques cumules sont qualitativement identiques en fin d excavation$q3qv   NA1?@*YH  0@޽h ? =  $(     T+xaxa ?0 (Cas 2.4 : 2D adoucissant permabilit constante comparaison sur l axe y=0 phase de consolidation 10 ans h h3   T4xaxa ?0   zEcart de 40% entre (CEA/EDF) sur les pressions d eau Apparition d oscillations sur les courbes de gamp pour EDF, L3S et Laego$36]v   NA1?P ! v  NA1? @ U6  T9xaxa ?@  0 rQuelle influence sur les rsultats ont eu la discrtisation spatiale au cours du calcul? Quel rle joue le temps?$s3sH  0@޽h ? =s # (      Ttxaxa ?` JCas 2.5 : 2D adoucissant permabilit variable, suintement dplacements radiaux selon y=0 en fin d excavation (17 jours) y y3C   Txaxa ? @ Mme constat que pour le cas 1.2 : => la non prise en compte de la condition de suintement acclre la dgradation du matriau$3v   NA1?`  t v   NA1? p ^   TXxaxa ? @ ` => Pas de diffrence entre les participants EDF, CEA, L3S en fin d excavation$N3NH   0@޽h ? = PP(  P P T xaxa ?` @Cas 2.5 : 2D adoucissant permabilit variable, suintement Pressions d eau selon y=0 en fin d excavation (17 jours) t t3  P T,xaxa ? @ (Ecart de 10% (CEA/EDF) en fin d excavation Ecart de 50% (CEA-L3S/EDF) en fin de consolidation$_3_$&-  P Txaxa ?@ @ ` => Influence du calcul du module de Biot? => Influence du maillage EDF plus fin? => Redistribution de l eau?$m3mv  P NA1?`@ v P NA1? ^H P 0@޽h ? = U(  v  NA1? ` >   T"xaxa ?` Cas 2.5 : 2D adoucissant permabilit variable, suintement Dformations dviatoires plastiques cumules selon y=0 en phase de consolidation (10 ans)  3H A  T,xaxa ?P 0  QOscillations des courbes EDF et L3S Dcalage des courbes de permabilit EDF/L3S$R3Rv  NA 1? 0 bh  T1xaxa ?  => Quelles sont les interactions de la dformation dviatoire plastique cumule, de la permabilit sur la convergence du calcul ?$33 EH  0@޽h ? = +(    T9xaxa ?@p _Bilan  3  TAxaxa ?@ Les cas en plasticit parfaite peuvent tre considr clos. Les carts entre les diffrentes quipes sont satisfaisants. La prise en compte de la condition de suintement permet une meilleure convergence. Les calculs jusqu en fin d excavation ne montrent pas d impact important sur les rsultats. 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T?xaxa ?` Cas 2.5 : 2D adoucissant permabilit variable, suintement Dformations dviatoires plastiques cumules selon y=0 en phase de consolidation (10 ans)  3H A  TIxaxa ?P 0  QOscillations des courbes EDF et L3S Dcalage des courbes de permabilit EDF/L3S$R3Rv  NA 1? 0 bh  TPMxaxa ?  => Quelles sont les interactions de la dformation dviatoire plastique cumule, de la permabilit sur la convergence du calcul ?$33 EH  0@޽h ? =rm~bm˄s(``  ` VCorelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.0tFnh73|z˻.DQLtOJ#p؏ Qq$I-PHED!o KKYOdTM-L0L0CFF*C,zDS "&ڴ jmEU~Z$"4E$~YE!kBKu/b.\ry0x׉fCSMU\p❳GS)R Ѭ!|~;Bq/y9~寊a_~sgd}%#)4j8s3$w}EǣH#4f|:盘=KPQvn6)dE8wZT׋٢pH^4;VT82?-4!]F|TiM 9Xe`gn`kր{BӜo٧YN\3%оg-lSylSoxym6+%iDޭ)#wKK 6,,9Xs`Ίu8 l l"g;c;<,rXb4Y2D;&scqZk~hϦ8wޫs8y^ιw2M|lP78aq0@- ȓaya0<9Ƒ'h8aykG\@/Ƒ'_Uq%aG|Ƒ'_ H}ayr4#O oG@ay}jGLƑ'ҭqL0<3#uPo8vnGMo,WY` [l3'`+د`a0X!f* V>XK`w `6 lX}V`:uKK6l,Xi`[ 7փ k~)"E"ʂJ:`u5k X7>`}{l$`-[mm 3;v 0D9V"5`׀ v3m`vXO` 6l:س`ς 25`65`?v4XѢ"fʁUV.X&`ځ/`)`)`#FM 6l"E` ;`[ vq`s?Ȍ{G1KQvc}4'BDK1㞢AfŨ ]*yGf_52M.u]q )]Kmt7ud}wnԀt{wd=ZRUӥf~Ñc2H}ҥ≯7u4z.50Gfܧ;lKM~>Ƒ,2MhR('92AftASOwdƽlOQ&RYG5ۯLh35ٯ_*~swffae"CTK2Kվ5Gϳ-py25#kMb !>v}.+I|ȅL]v"SٺqvO7bґ |)G.{".us}.ߋ#ow9$_7.<8,lݸ1qc.'ůё  eƅx]G.<C':r1-vݖRn\x,ݥ8WKI 8:ȅ]ʐeƅ,]S!*Msc.zT9ƅh]*S,i[7.<6G]N1\xLݥ:s gwI%Jsc.z4^ *ȅ],i[7.-=G.Wh#cn#.o^z>wst]us]ѯ%ho%Zvsevs]6PIe'U0sU ʶ#sg[OU\vTOnZ\x]6j&ߧ[ lr3qs ]vP:rṌ.;J9sI2Zps7_7.g.'R.\ݧ\c6seo}uzڷ?*Zz,>Pik>'ǩ3 AV7KqP|XƟAqVR;tƪ\hQtꚀlTjPInx& RԀPJPT&ߊDm* *؍duu;TInx> ԓn>T_%[ZSRKtjT@ Lӽ4VInxV $GhU%vVi2 O%탬F3h,ͦ*؍ϭd5i4Wc7VZjV,tƊ/drztƊpdFd -S)mDw,YE/ QIn-AVh9miJ:vcE ڮX.jG/TSv[ Z:LtPC2V NQSDo^3z])LIn'AV ʻUұ+~JU*-T^ m3V֗ r]#3J5 8f3AV޼InDtƊ|dDr;5RIg̿{'ȪڛPTjW5oo z@nNY3V hJC 8weA&GL*#=dgV y[ pX-j\PF/ܡUzTte|vFکL>RFӡV LY VQIetTlVk'E]~s9;ӾP[|*)zbKaʆÿHutTnܥ!QGE-թ]J*- 44)eؠUz%WT4t@EĀ!#$%ERYQZ\RIoxiOr:Sƫ%OEʔ2%/3D7l,שhpaU'2OҰdࠁOѻNbjז|J…-#~l- y Dˏ ߅h뱝we=5z9uj'&XW'/mt൉9J*G^sDԑ.ĕBY}gI9wsg{h,gs!&׻= xێulSU=-P's/ms;L`!qcWpg@bYxŝ ř_  A ?eQ#oP&,_DD&L|"J4z3 AC4<<ݫv;ݿꙩ("ymCSFyh똄tQy|,t]韧17UlL/'5zDv&s܏9.~ihh [ck/e~hF4_ҌYzi\Dk]-#ov^:hYm@s>juʛ"5/՘hӉ*Ѭ!:ޔ_4ꤧTB[B{vUEko2or'*:_n&Z^;hyn/f~+rcxu ˿r̾WJ!̥k޵rYo;:ͲZz:ߟF5ڻ:Bqz׈92krn殥lZvU1a<b`d:HctOb:WV\fsM`6YOf= b ̖;%Gk?]2?~j>EY6o&xK+#Y&SwiQӧ-ω wAl2l z2lx5\$5Bǝ !""by&[)לwݣ ldW;ԧhdg)K﫽bc=v<< ;F *EJr"%'$(Rr*;F018F?HQEJ8Fbc)<EJv"%ӎQbc)Glp"%_»Qc)½+(R5EJQFu"%7|(Rm\EJQ6T8F11 lc;1 [l9 jfgVf[cAfGĊDf'2ì2l˙]άYZfngv;E1{C̞d$UV1{+61l=>e)yRaud֋Y/f `60fM`v5U3f6lf0RfK= f0{^f&7df|bȰ3K0K0Ǭ3lI&1nbv0e(V2{ً^g:m̶10Wڶ" ƬӘlA0{̾l )3cv=w~yf3[l-2|Lv+WvA;ltEJ~o;Fcnps"%pQ(R;Fw(Rr ;Fc)|EJ'Q|EJA(2rl<{jG]VQ(p"%'1mHɫpc) Qdtp"%c)Y.Qd}]ձiEJ EJYގQ EJވHɛqc)y+t"%gs[u6Uo(RvEz._uNEJ.`(R.\EJ.0(Rp"F9h~w"8Fy^޷?}3.Gk@EJ֢c[۷}; ,x(RLr"%1| 3H\(2{cOac),w"}ԎH1^u"%͎Qdvv;:Fa3Q1||p2Ac[qcc2}-w躐z;޸E &P#2B3:3XI[gG 3:g?' "Ar@ 3:g0Fghg1|HIV3YW-ȌęןgdUISV2sCqfCP0Y7oRS23Tqf`.ɚqȌΓř q L" ٺ8* 50YҖ? dF nmd=m43[GtDZ2qfhauiY8_kZ_@ft.9id=#S!юgg- dF6`ނzrU 3:g> 2ru 3ga^m&]3r-"_”k88fm@[Ȍęuڈ|=]{3mJlff786k+rc 3gv܄m6@ft50l܂+m\a-dYNSmֻ(ہh,lC-3l6zw2]%3[۬Xlw-i\V|qVewn9ӓX3f[ QqVSLՓX88IWA|&cE#9*/(דXX8F<~Xh8Nahik"ʌ&|=8"jޟ-c5#eSOwQmٽӪ>KD悔IwO7̽KN.Nd]3K%LMVT'e{NKWT%:I o=++4kLT`n2.g^gfeV/rzU:A2a25x(?`lſ)nrNe[uE&V8[bysE"\veX_ nݣ# .9mz~jk^2 ąG]U?W2,c>ww+^DMyh Wk}E#pIdq.ejM8I#FEmηI4g|{mY_+U\+U9rkW3=FHÕzCuyW3UC8g=,zXU"ӈ8:T]K`F ,JSN4eGj&Ň|{ҟn2tKOʴ'muKq)M?Ȼnc0JǁOUkqd]S/{Y:V^=bZvjbzm=2} *OLNc#.M\\sqP "IO?/#2~Osƺͧ}Tϳ˘ZVs4JEj1{eעo)kh_m[dueYY'1Zsz#Q]S-^Չiɺ))ՕɉՉ=zscrMu}m\gT&QYWS볜(_DڢZkUsy6;]O8?yYs2#Kre2<=p˴?8`!AAwL 0  &dxڥTkQ7oc7[cQk(IAPPФU[KԓI)A/R?x Yg޾ Ij#ydbd^<7e2$}iS i2$]M~\cQ+v2$UgwP(D̻z`(2$z<X3YSѢ2$) d?xPb]:/   %(    THixaxa ?` 8Cas 1.2 : 1D adoucissant, permabilit variable,suintement Pressions d eau sur l axe y=0 Root EntrydO)PdPicturesCurrent User,SummaryInformation(N17 jours et 10 ans p p3  Tixaxa ?0   |"Ecart de 8% en fin d excavation (17 jours) EDF/CEA Sur le long terme la diffrence de pression entre les modles avec et sans suintement diminue$3v  NA 1?`  & v   NA 1?p 8%   Tixaxa ?P  ?cart important du palier de pressions ngatives (EDF plus bas)$@3@:H  0@޽h ? = >(  9  TPixaxa ?` [Cas 1.2 : 1D adoucissant, permabilit variable,suintement Dformations plastiques 10 ans \ \3  T`ixaxa ?` m-Dformation plastique cumule de cisaillement$.3.   Tnxaxa ?0 `  \(Dformation plastique volumique cumule ))v   NA1? p =vB   ND)?P @ P jB  BD)?0 v  NA1?` H  0@޽h ? =X `(    Txaxa ?` 2Cas 1.2 : 1D adoucissant, permabilit variable,suintement Permabilit sur l axe y=0 17 jours et 10 ans m m3  T xaxa ? @ TLa variation de la permabilit n est en revanche pas la mme pour les 3 participants Il y a un ordre de grandeur de diffrence (CEA/L3S)$3v  NA1?`  v  NA1? 82  Txaxa ? @ 0 B=> La permabilit n a pas eu assez d influence. => Relation entre la variation de permabilit et la discrtisation du maillage$3H  0@޽h ? =r +a~s.(``   ZCorelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.00Co7OălK8%:AdjE 00fT髉kBX4ޛJpűP' f[s gj<_:}bfDՏw._Ec-ò}O1ӖO=/j[t~s{mybDo|SߋIj^ō2JRexj#ŮBLzgIp]^9=1t'KBHa \'e!%k+4kU[Qy$dhy*)|Wmsp#;/  s8u\KDfny?T- }PT M[ vR#o`!b6[kݑύ*`^ 0hxڝR=K`7mӴbhED`)PELB6G..N_puo:诐J0=pev8eJ!j$D \ҹJRnGkyXD| PTa7:AoుxSYurZZ+v,gOցuCR$rmSwj%e; DA?\5Z!w 9Ǧے _W~1~|'S^mC9/|_O<3v Q'f5| Nʒ(oJ_fDU7P0Ko.?dwrelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.00ZEquation Equation.30,Microsoft Equation 3.00XEquation Equation.30,Microsoft Equation 3.0 / 00DTimes New Roman@hP0hWo 0DArialNew Roman@hP0hWo 0" DWingdingsRoman@hP0hWo 00DComic Sans MSn@hP0hWo 0B ` .@  @@``  @n?" dd@  @@`` vnxn     H<      6'   2$TWټ4B̖%2$7[F%=LwW$%%2$-H!q"+mKJ2$C>#ydbd^<7e2$}iS i2$]M~\cQ+v2$UgwP(D̻z`(2$z<X3YSѢ2$) d?xPb]:/  D<p(  <  Tixaxa ?` ^Cas 1.2 : 1D adoucissant, permabilit variable,suintement Dplacements 17 jours et 10 ans _ _3  T ixaxa ? 0  ^Les rsultats sont identiques pour EDF, CEA, L3S en fin d excavation (17 jours) La condition de suintement ralentit la dgradation du matriau$3v  NA1?Pp v  NA 1? r  Tixaxa ? @ 8% d cart sur les dplacements entre (EDF/L3S) dans la phase de consolidation (10 ans)$X3XH  0@޽h ? = yq  (    THixaxa ?` Cas 1.2 : 1D adoucissant, permabilit variable,suintement Pressions d eau 17 jours et 10 ans b b3  Tixaxa ?0   |"Ecart de 8% en fin d excavation (17 jours) EDF/CEA Sur le long terme la diffrence de pression entre les modles avec et sans suintement diminue$3v  NA 1?`  & v   NA 1?p 8%   Tixaxa ?P  ?cart important du palier de pressions ngatives (EDF plus bas)$@3@:H  0@޽h ? = >(  9  TPixaxa ?` [Cas 1.2 : 1D adoucissant, permabilit variable,suintement Dformations plastiques 10 ans \ \3  T`ixaxa ?` m-Dformation plastique cumule de cisaillement$.3.   Tnxaxa ?0 `  \(Dformation plastique volumique cumule ))v   NA1? p =vB   ND)?P @ P jB  BD)?0 v  NA1?` H  0@޽h ? =  ?7p(  r  S P@x     <`7  m;On a : Cela doit donner : EDF et L3S OK CEA pas OK< <R  s * y h  s ,A Z??+ o Zr  6A X?? ` XH  0@޽h ? = `(  <  Txaxa ?` ^Cas 1.2 : 1D adoucissant, permabilit variable,suintement Permabilit 17 jours et 10 ans _ _3  T xaxa ? @ TLa variation de la permabilit n est en revanche pas la mme pour les 3 participants Il y a un ordre de grandeur de diffrence (CEA/L3S)$3v  NA1?`  v  NA1? 82  Txaxa ? @ 0 B=> La permabilit n a pas eu assez d influence. => Relation entre la variation de permabilit et la discrtisation du maillage$3H  0@޽h ? =  R(    Tixaxa ?p0 lCas 2.4 : 2D adoucissant permabilit constante dformations dviatoires plastiques cumules sur l axe y=0 en fin d excavation (17 jours)  3   TXixaxa ?@0  Les allures des courbes des dformations plastiques cumules sont qualitativement identiques en fin d excavation$q3qv   NA1?@*YH  0@޽h ? =  3(  v  NA1?  r  T)axaxa ?` Cas 2.5 : 2D adoucissant permabilit variable, suintement Dformations dviatoires plastiques cumules selon y=0 en phase de consolidation (10 ans)  3  T3axaxa ?P 0  QOscillations des courbes EDF et L3S Dcalage des courbes de permabilit EDF/L3S$R3Rv  NA 1? 0 bh  T7axaxa ?  => Quelles sont les interactions de la dformation dviatoire plastique cumule, de la permabilit sur la convergence du calcul ?$33 EH  0@޽h ? = -(    TBxaxa ?@p _Bilan  3   T Kxaxa ?@ Les cas en plasticit parfaite peuvent tre considrs clos. Les carts entre les diffrentes quipes sont satisfaisants. La prise en compte de la condition de suintement permet une meilleure convergence. Les calculs jusqu en fin d excavation ne montrent pas d impact important sur les rsultats. En revanche, pendant la phase de consolidation les rsultats diffrent rapidement selon le maillage.*0 X3ZbS &H  0@޽h ? =xWMhSAMPJ-(b` Dbۋ橑I%RE=Ń'={TŋAOBPԚ8/&!zQ:73w;C <%}h 0zP(8݅55yn=OG!IO,1iUŜz ?q}SrF t=k?)cN׍B\9jgq#Kvy |w˔7S8y @Zuփ:m/c86pY4M/H烈Cd&y"k=ųDڊ|fɱ-VQw7*% >7^]g{j#x,زN>ѝ JJ1Red.(EҒ %vbX\󶐴ٳ:ML%>aJV3mP4{j0"yD7gzW`ôdU+ұl^GېzjZ,ZRT ' J'O1dMǻ?YaT/ߦ?oo,7t#qA/w]T.xX{:LDǠiT;561(ToFr~]O5l~uxR",x"s/}(]ƕEO .ui=\b$9 Sc_u}`"vUc',S4vPULg(D@.,}cpQ&"#|wDj.1ftҷ3(я)ޗfl9bĹ>TI8oCLK Գe@-4*ރX׹Ytǀ\ɳuЫ{9ExMOQم]>vA@0rP`n(g\ &dI`Aw#ɋ1Ɠk4z1(I{o^I3k_uԝ` l5QB!|&: XW1C  KZ: ~ %1-|t6|=< sr!&n0q u_~sO;g4L^>׃ .eX8!~OY5uʓ1@1Xabn Rl>{+l̕ /%^Hpzi1؆2dIb)N pR(фv2\ A ɟ4R6ꥱM?UǒNw&/:M}2Qy)lMtv@#YGǻ AT;5|L݉Z-'Ieʋ,Y.9Q.yl8]N]9k[jy*(Y1-":kLgmGPv'MkMmG ˍ'R:`iU,=/Ge6'3+A,o1oF_w27oYy;u3.X) :BM i~fuYs`OJGlYWLҨ[T@OhJ$x!;wL5&جԨWuYb lF4Qm;98 6%&F{3~,D 㔊 G@ԺQk D1;nz-ߪDT|$R;Eenވ G:P_h=+TNPyEk*8 )̯Va+Ct*5E1ܶj̯w f䋙r<ƪ]bio:3s.(``   ZCorelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.00CorelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.00ZEquation Equation.30,Microsoft Equation 3.00XEquation Equation.30,Microsoft Equation 3.0 / 00DTimes New Roman@hP0hWo 0DArialNew Roman@hP0hWo 0" DWingdingsRoman@hP0hWo 00DComic Sans MSn@hP0hWo 0B ` .@  @@``  @n?" dd@  @@`` vnxn     H<      6'   2$TWټ4B̖%2$7[F%=LwW$%%2$-H!q"+mKJ2$C>#ydbd^<7e2$}iS i2$]M~\cQ+v2$UgwP(D̻z`(2$z<X3YSѢ2$) d?xPb]:/ xWMhSAMj~?BE" EAPQBF1œZ&ɏpn69T+>OY!S*K/S޼7N @C ~jԚ5SV3kƿH2C^*eQY%ib9_>~N&ĩ,KI+~j:%&R֎`aktHsTwIGp#x;DK.l2췓htgC)+yyٲJBIA4}]8.{HְLLʒtqJv3mP$=6"yDwg~W`Ťd] UZehlGM/_#TmHAzjNZ,ZR˃T !B'O2LMǻ?SaT/ߦ᷋|-hߚ8^s$p{ %Y2)+dZG4~ P &~G&3~]ϡ5^6:<"n l8z҃E}K>S"gcq޸^e}p&~"1{ق-8;U泜L'-b:kD!3ggWmra+"vˏ9Ʒ:ID>KqtbIHIU( 6T ꈺK=[& ٲXotHܣxds]fir%2͒У=3C3xMOQم]>vA@0rP`n(g\ &dI`Aw#ɋ1Ɠk4z1(I{o^I3k_uԝ` l5QB!|&: XW1C  KZ: ~ %1-|t6|=< sr!&n0q u_~sO;g4L^>׃ .eX8!~OY5uʓ1@1Xabn Rl>{+l̕ /%^Hpzi1؆2dIb)N pR(фv2\ A ɟ4R6ꥱM?UǒNw&/:M}2Qy)lMtv@#YGǻ AT;5|L݉Z-'Ieʋ,Y.9Q.yl8]N]9k[jy*(Y1-":kLgmGPv'MkMmG ˍ'R:`iU,=/Ge6'3+A,o1oF_w27oYy;u3.X) :BM i~fuYs`OJGlYWLҨ[T@OhJ$x!;wL5&جԨWuYb lF4Qm;98 6%&F{3~,D 㔊 G@ԺQk D1;nz-ߪDT|$R;Eenވ G:P_h=+TNPyEk*8 )̯Va+Ct*5E1ܶj̯w f䋙r s :ws.(``   ^CorelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.00CorelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.00ZEquation Equation.30,Microsoft Equation 3.00XEquation Equation.30,Microsoft Equation 3.0 / 00DTimes New Roman@hP0hWo 0DArialNew Roman@hP0hWo 0" DWingdingsRoman@hP0hWo 00DComic Sans MSn@hP0hWo 0B ` .@  @@``  @n?" dd@  @@`` vnxn     H<      6'    2$TWټ4B̖%2$7[F%=LwW$%%2$-H!q"+mKJ2$C>#ydbd^<7e2$}iS i2$]M~\cQ+v2$UgwP(D̻z`(2$z<X3YSѢ2$) d?xPb]:/  |t` (    Txgxaxa ?  fPrsentation des rsultats du cas 1.2 Cas 1d, Modle adoucissant, Permabilit variable, Condition de Suintement Prsentation des rsultats du cas 2.1 Cas 2d, Plasticit parfaite, Permabilit constante Prsentation des rsultats du cas 2.4 Cas 2d, Modle adoucissant, Permabilit constante Prsentation des rsultats du cas 2.5 Cas 2d, Modle adoucissant, Permabilit variable, Condition de Suintement Bilan^& X3_ X3& X3H X3& X37 X3& X3O X3 X3&^'G'6'NbS &  Txrgxaxa ?@x ^Plan  3H  0@޽h ? =rN`";*X(s.(``   ^CorelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.00CorelDRAW 6.0 &CorelDRAW.Graphic.60CorelDRAW 6.00ZEquation Equation.30,Microsoft Equation 3.00XEquation Equation.30,Microsoft Equation 3.0 / 00DTimes New Roman@hP0hWo 0DArialNew Roman@hP0hWo 0" DWingdingsRoman@hP0hWo 00DComic Sans MSn@hP0hWo 0B ` .@  @@``  @n?" dd@  @@`` vnxn     H<      6'    2$TWټ4B̖%2$7[F%=LwW$%%2$-H!q"+mKJ2$C>#ydbd^<7e2$}iS i2$]M~\cQ+v2$UgwP(D̻z`(2$z<X3YSѢ2$) d?xPb]:/  D<p(  <  T,gxaxa ?` ^Cas 1.2 : 1D adoucissant, permabilit variable,suintement Dplacements 17 jours et 10 ans _ _3  TPgxaxa ? 0  ^Les rsultats sont identiques pour EDF, CEA, L3S en fin d excavation (17 jours) La condition de suintement ralentit la dgradation du matriau$3v  NA1?P  v  NA 1? r  Tgxaxa ? @ 8% d cart sur les dplacements entre (EDF/L3S) dans la phase de consolidation (10 ans)$X3XH  0@޽h ? =r(;_p(fBs     0 !"#$%&'()*+,-./;123456789:G<=>?@ABCDEFOHIJKLMN[PQRSTUVWXYZs\]^_`abcdefghijklmnopqrtuvwxyz{}~     0 !"#$%&'()*+,-./;123456789:G<=>?@ABCDEFOHIJKLMN[PQRSTUVWXYZs\]^_`abcdefghijklmnopqrtuvwxyz{}~ tionServeurs OLE incorporsTit_~BAnneAnneulain Boures des diapositivesrgeat