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Simplifications, PA model associated ? $ P   !  &Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /Pz  ` ̙33` 3` 3333f` 999MMM` f` f3` 3>?" dd@?l(n@-2d A@l`  d n?" ddR $$IImmPR    @ ` ` p: >   @(  Z  Tjgֳgֳ ?@  rCliquez pour modifier le style de texte du masque Second niveau Troisime niveau Quatrime niveau Cinquime niveau2 s^  6?;^  6?[  ^  6?G5^   6?"   `ogֳgֳ ?`   zNaantali, september 2004$    `tvgֳgֳ ?` P   `*    C AC:\Documents and Settings\mouche\Mes documents\LSCE\Transparents\logo9.gif"h  C AC:\Documents and Settings\mouche\Mes documents\LSCE\Transparents\lsce2.gif"02ZH  0o޽h? ? ggg reliefn   / '  ( A ^  6?;^  6?[  ^  6?G5pB  HjJ?pB  H8c?P  Tgֳgֳ?0P O DMT/SEMT/MTMS&  ^  6?   BA?`W;8<;8<Cw)w)   `@#gֳgֳ ?`   l*9.09.99     `(F#gֳgֳ ?` # `*    `J#gֳgֳ ?``  # `*    NA ??1X $ 0 0H  0o޽h? ? ggg 0 j(     T jJjJ ?!   p*  nnHH  TLjJjJ ?< L!  r*  nnHH  Z,'jJjJ ?$   p*  nnHH  Z'jJjJ ?< L$  r*  nnHHZ  T2m m  ?y , Z  rCliquez pour modifier le style de texte du masque Second niveau Troisime niveau Quatrime niveau Cinquime niveau2 sp  01 ?C   H  0(e ̕? ? a(  @(     T7cjJjJ ?B FB c ^*   ZccjJjJ ?B F1 c ^*   Z[cjJjJ ? 1  c \*   THQcjJjJ ? B  c \* H  0(e ̕? ? a( ? 0(    agֳgֳjJ ?@    H  0o޽h ? ggg  LF(  L~ Ls *v |    L S | ` h@   "8XH L 0o޽h ? ggg  F>\(  \~ \s *$ |   X  \ 0A?p X v  \ NA1?& 0   \  `1?I@0 Y200 m fractures.3 3X  \ 0A1? p` \  `Ȱ1?`D @G uFracture zone heterogeneity  \  `1?  LBackground fracturesH \ 0o޽h ? ggg  46(  4 4 00     r 4 S 콻@  H 4 0o޽h ? ggg  -(    0` P     C \ADZ:\true\figures\t6e\1D_dsmail.gif@&   C XA@Z:\true\figures\t6e\1D_char.gif ~  C VA>Z:\true\figures\t6e\1D_vit.gifT}   `\1?I 0 QHeads   `1?W> V Velocities  H  0o޽h ? ggg  0(6(  ( ( 0Xֻ P   r ( S ׻0(p  H ( 0o޽h ? ggg   (    0 ͻ ` 0   v  N1?bgbH  S 1A4? v  NA1?      `쏻1? g {& Complexity factors (H  0o޽h ? gggn  @ 8(  8 8 0Ԫ P    8 S bADC:\Mes documents\chris\model1.gifC@  8  `B1?0 Units in series / parallel6 8 @  8`xB 8 HD1?` ` xB 8 HD1?@` xB 8 HD1?`  xB  8 HD1?@@xB  8 HD1?@p` xB  8 HD1?  xB  8 HD1?` p xB  8 HD1?` xB 8 HD1?xB 8 HD1?p` xB 8 HD1?p` xB 8 HD1? xB 8 HD1? ` xB 8 HD1?p`  xB 8 HD1? P xB 8 HD1?P`  xB 8 HD1?` xB 8 HD1?xB 8 HD1?`  8 C AC:\Documents and Settings\grenier.LSCE\Mes documents\task6\maillage_type1.gifr Po p4 8  `$1?R T = " TiV ''  8  `tܻ1? Q = " QiB '"  8  `1?Hu  e = " eiD ''H 8 0o޽h ? ggg   ? 7 PL (  L L 0     @8  L)0xB L HD1?0 xB L HD1? L  `\ 1?g <Type 1 L  `ѻ1?g <Type 233xB  L HD1?2  L T1?0(2  L T1?(  L  `짻1?b 7x3  L  `xI1?4p 91-x3 L C A C:\Documents and Settings\grenier.LSCE\Mes documents\task6\1S_serie.gifgH L  `41? j  aFeature 1S, 20m  L  `T1?7 : bSmooth evolutionH L 0o޽h ? ggg    PP (  P P 0趫 Pp Associations in parallelf8  p P0 `~B P ND1?p ` ~B P ND1?`P P  f1?p<W <Type 1 P  f 1?< <Type 233~B P ND1?  2  P Z1?@p82  P Z1?8  P  f81?   7x3  P  fë1? P 7 91-x3xB P HD1?``@xB P HD1?@xB P HD1?`@P@xB P HD1?@@xB P HD1? P C AC:\Documents and Settings\grenier.LSCE\Mes documents\task6\1S_parall.gifO P  `ǫ1? j  aFeature 1S, 20m  P  `˫1?`   'Multiple Peaks and increased retention(( H P 0o޽h ? ggg   `,2,@1(  , , 0  `   8 @-  /,@ - ", # l@1?P   <Type 1B , TD1?zx xB , TD1?  |B , TD1?|B , TD1?xxB , TD1? B  , TD1? ||B  , TD1?B  , TD1?||B  , TD1?|B  , TD1?  |B , TD1? x? xB , TD1?B , TD1?||B , TD1?  B , TD1? | |B , TD1?? ? |B , TD1?c c |B , TD1?? | |B , TD1??  B , TD1? c B , TD1? |c |B , TD1?? x xB , TD1? xc xB , TD1? x xB , TD1?xx , # l0 1? <Type 1 , # l\3 1?  <Type 233 , # l6 1?) 950%3  , # l$: 1? )D  920%3 !, # l$= 1?)D  930%3 #, # lpѾ1?I  <Type 233 $, # l@ 1?I  <Type 233 %, # l8D 1? I  <Type 233 &, # lG 1?P   <Type 233 ', # lK 1?P   <Type 233B (, TD1?c x x2 ),  `1?@[z2 *,  `1? [-  1, C AC:\Documents and Settings\grenier.LSCE\Mes documents\task6\struct6D.gif0 2,  `0O 1?G FZ.  fEquivalent system !?  H , 0o޽h ? gggn    `d (  d  d 6ԫ `0 "Simplified model for PA (from T6B) # #^^^$ F  d p d S bADC:\Mes documents\chris\model2.gifp d S bADC:\Mes documents\chris\model1.gif jN  p 0 d  p 0TB d c $D p pTB d c $D  TB  d c $D 0 0  d <l߫   *Equivalent fracture (gouge, fr. coating, mylonite) by R = 1 + (1/e)"eiwiRi Equivalent matrix Altered/non altered Dioritez31! Z RB  d s *D3Ԕ0 P0RB  d s *D3Ԕ PRB  d s *DԔ PRB d s *DԔ PRB d s *Do RB d s *Do0PP0RB d s *D3o0 RB d s *D3o0PPH d 0o޽h ? ggg  p<6(  < < 0      r < S L. @   H < 0o޽h ? ggg @`(  ` ` 0 P !Oda tensor approach: permeability""f$  ` C A C:\Documents and Settings\grenier.LSCE\Mes documents\task6\oda_perm_5m.gifH ` 0o޽h ? gggZ   \(  \ \ 0 P    \ C A C:\Documents and Settings\grenier.LSCE\Mes documents\task6\oda_char_5m.gifH \ 0o޽h ? ggg`   @(  @ @ 0!  P    r @ S Hr P   T @ C ,Aconc1mil1e b @ c :A conctp2mil`  @  `(j 1?  :Type 1  @  `v 1? @ :Type 2H @ 0o޽h ? ggg  |R(  | | 0`  P   n | c FA " comparaisontp115 \ | c 4A fluxtp2`   |  `< 1?g PN FFit for Type 1 |  `l 1?g fN FBTC for Type 2H | 0o޽h ? gggV   l(  l l 0  P   x l 0h    First step: equivalent fracture network Keq = Kfr . e / ( L + e ) weq = wfr . ( 1  L / (L + e) ) eq z0l(n( -2A0  Z -2(33     x l <A ??  x l <A ??p R l s *p x  l <A ??p" x  l <A ??  H l 0o޽h ? ggg)  pi(  p p 0P P  Dual porosityfF p 0|s    Second step: equivalent matrix Source term for fracture equation Analytic solution with BC history of concentration in fracture w Cf/t =(DCf  UCf)+matrix source term Cm/t =(DmCm) with Cf(t) BC and analytical solution 0l(n! -2b0  Z0  Za8l(n0  Z -233#?                                   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Bernard   . .2  G. Bernard   . . 2 - . . 2 - . .%2 Michel et C. Grenier       . .%2 Michel et C. Grenier       . .%2 )CEA/SFME et CEA/LSCE    . .%2 (CEA/SFME et CEA/LSCE    .--"System 0-&TNPP &03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` ZS["" % %   3  X        / 3 !       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Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@VBloque modlis : 3 niveaux d htrogneit,,f pModeling strategy for Task6Ef  (1) Represent several major features explicitely (2) Add the influence of fracture complexity & (3) Homogeneize behavior associated to levels of back ground fracturing & Number of explicitely modelled units (threshold) ? Simplifications, PA model associated ? $ P   !  &Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /P3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` \S["" % %   3  X        / 3 !       Ob${qKZ=Tz 2$\Fmʼnuxg-z b$[@Vs+0K8b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81fg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0tl___PPT9N/ 0z&p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01$Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@0Block scale: deal with 3 levels of heterogeneity11fP   pModeling strategy for Task6Ef  (1) Represent several major features explicitely (2) Add the influence of fracture complexity & (3) Homogeneize behavior associated to levels of back ground fracturing & Number of explicitely modelled units (threshold) ? 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Ob${qKZ=Tz 2$\Fmʼnuxg-z b$[@Vs+0K8b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81fg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0tl___PPT9N/ 0z&p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01I$Ongoing work for Task 6E and F: Development of tools, results Naantali, 21-23 september 2004 Christophe GRENIER CEA/LSCE^> f f f f    P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@0Block scale: deal with 3 levels of heterogeneity11fP   pModeling strategy for Task6Ef  (1) Represent several major features explicitely (2) Add the influence of fracture complexity & (3) Homogeneize behavior associated to levels of back ground fracturing & Number of explicitely modelled units (threshold) ? Simplifications, PA model associated ? $ P   !  &Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /P  LF(  L~ Ls *v |    L S | ` h@   "8XH L 0o޽h ? gggr< P =   t>(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor  ՜.+,D՜.+,H    Personnalisd  %Times New RomanArialMonotype SortsSymbol WingdingsArial Rounded MT BoldArial Unicode MSTimesreliefn Image Bitmap!Photo Microsoft Photo Editor 3.0Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE,Bloque modlis : 3 niveaux dhtrognitConstruire un modle PA@Objectif : ramener un problme sur fractures principales 2DMesures fourniesZones fracturesPrsentation PowerPoint$Complexit des fractures (de 1 5)Associations in seriesPrsentation PowerPointStructure 6D study case1Modlisation zones fractures choix diffrentsPrsentation PowerPointOda tensor approach: headsBack ground fractures Conclusions#Breakthrough curves for both typesDual porosityPrsentation PowerPointPrsentation PowerPoint=3 approaches for modeling fractured media within Cast3M code#2D Fracture planes: velocity fieldSmeared fractures /(1) Explicit modeling of major features (>29?) ObjectifsComplexit des fractures Polices utilisesModle de conceptionServeurs OLE incorporsTitres des diapositives 6> _PID_GUIDAN{30B9F671-BEE1-49B2-8F7_AnneAnneu9-E7591B41A07B}  !  &Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /P G 0(    agֳgֳjJ ?@    H  0o޽h ? gggrW   3  t>(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` ZS["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81fg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0tl___PPT9N/ 0z&p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01$Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@0Block scale: deal with 3 levels of heterogeneity11fP   pModeling strategy for Task6Ef  (1) Represent several major features explicitely (2) Add the influence of fracture complexity & (3) Homogeneize behavior associated to levels of back ground fracturing & Number of explicitely modelled units (threshold) ? Simplifications, PA model associated ? $ P   !  &Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /Pl  ` ̙33` 3` 3333f` 999MMM` f` f3` 3>?" dd@?l(n@-2d A@l`  d n?" ddR $$IImmPR    @ ` ` p: >  2(  Z  Tjgֳgֳ ?@  rCliquez pour modifier le style de texte du masque Second niveau Troisime niveau Quatrime niveau Cinquime niveau2 s^  6?;^  6?[  ^  6?G5^   6?    `ogֳgֳ ?`   bMomas octobre 2004    `tvgֳgֳ ?` P   F*  H  0o޽h? ? ggg reliefnr3 A   KK t>(pL$     F>\(  \~ \s *$ |   X  \ 0A?p X v  \ NA1?& 0   \  `1?I@0 Y200 m fractures.3 3X  \ 0A1? p` \  `Ȱ1?`D @G uFracture zone heterogeneity  \  `1?  LBackground fracturesH \ 0o޽h ? gggrK R @ cK t>(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` ZS["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81fg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0tl___PPT9N/ 0z&p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01 $Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@VBloque modlis : 3 niveaux d htrogneit,,f pModeling strategy for Task6Ef  (1) Represent several major features explicitely (2) Add the influence of fracture complexity & (3) Homogeneize behavior associated to levels of back ground fracturing & Number of explicitely modelled units (threshold) ? Simplifications, PA model associated ? $ P   !  &Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /P|  ,$\(  \~ \s *$ |   X  \ 0A?p X v  \ NA1?& 0   \  `1?I g200 m Fractures principales.33X  \ 0A1? p` \ TȰ1?@ @ Y!Htrognit dans les fractures"" \  `1? p LFracturation de fondH \ 0o޽h ? gggr R @ я t>(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` ZS["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81fg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0tl___PPT9N/ 0z&p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01 $Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@VBloque modlis : 3 niveaux d htrogneit,,f pModeling strategy for Task6Ef  (1) Represent several major features explicitely (2) Add the influence of fracture complexity & (3) Homogeneize behavior associated to levels of back ground fracturing & Number of explicitely modelled units (threshold) ? Simplifications, PA model associated ? $ P   !  &Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /P  PH\(  \~ \s *$ |   X  \ 0A?p X v  \ NA1?& 0   \  `1?Ip j 200 m 30 Fractures principales.!33X  \ 0A1? p` \ TȰ1?@ @ Y!Htrognit dans les fractures"" \  `1? p m5Fracturation de fond 5000 fractures de 2 10 mtres66H \ 0o޽h ? gggrI R @ %  tm>(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor       !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{}~Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` ZS["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81fg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0tl___PPT9N/ 0z&p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01#Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@VBloque modlis : 3 niveaux d htrogneit,,f pConstruire un modle PAf (1) Represent several major features explicitely (2) Add the influence of fracture complexity & (3) Homogeneize behavior associated to levels of back ground fracturing & Number of explicitely modelled units (threshold) ? Simplifications, PA model associated ? $ P   !  &Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /P  46(  4 4 00     r 4 S 콻@  H 4 0o޽h ? gggr 6W p  4Y t>(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` ZS["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81fg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0tl___PPT9N/ 0z&p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01 $Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@VBloque modlis : 3 niveaux d htrogneit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles XPPDPE&Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /P  46(  4 4 00     r 4 S 콻@  H 4 0o޽h ? gggrpY  p LY  t?(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` ZS["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81hg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0vn___PPT9P/ 0z(p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01U%Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c R@VBloque modlis : 3 niveaux d htrogneit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd&Fracture planes: focus on one fracture''fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C /P  46(  4 4 00     r 4 S 콻@p  H 4 0o޽h ? gggr=  p   tB(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` (_S["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81hg4dddd' 0prbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0vn___PPT9P/ 0z(p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfe Mesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)Dd(Z1d=Z(d>Z&dD(1=(>&>U0 [fmComplexity of fractured zonesf$  > Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c /P  PH\(  \~ \s *$ |   X  \ 0A?p X v  \ NA1?& 0   \  `1?Ip j 200 m 30 Fractures principales.!33X  \ 0A1? p` \ TȰ1?@ @ Y!Htrognit dans les fractures"" \  `1? p m5Fracturation de fond 5000 fractures de 2 10 mtres66H \ 0o޽h ? ggg  -(    0` pp     C \ADZ:\true\figures\t6e\1D_dsmail.gif@&   C XA@Z:\true\figures\t6e\1D_char.gif ~  C VA>Z:\true\figures\t6e\1D_vit.gifT}   `\1?I 0 QHeads   `1?W> V Velocities  H  0o޽h ? gggC  (    08c p  ! x  c $z#p  c   0!     oModles imposs - benchmarkfh  TFcgֳgֳ ? (p` Gomtrie des fractures, permabilit, ouverture, porosit, type de fracture (1,2 ou combin) imposes Modlisation fracture de type mixte libre Simplifications du modle libres (homognisation & .)& l(H  0o޽h ? gggrV R $) 2 .t\B(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0DArialNew Roman|'|d' 0|~ 0" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@DWingdingsorts|'|d' 0|~ 0PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` (_S["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81hg4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0vn___PPT9P/ 0z(p?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfe Mesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)Dd(Z1d=Z(d>Z&dD(1=(>&>U0 [fmComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c /P  0(6(  ( ( 0Xֻ   p   r ( S ׻0(p  H ( 0o޽h ? gggr/qm .}stB(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` (_S["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0prbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fmComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c /PC  (    08c   ! x  c $z#p  c   0!   @  oModles imposs - benchmarkfh  TFcgֳgֳ ?p (p0 Gomtrie des fractures, permabilit, ouverture, porosit, type de fracture (1,2 ou combin) imposes Modlisation fracture de type mixte libre Simplifications du modle libres (homognisation & .)& l(H  0o޽h ? gggrsR stB(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` (_S["" % %   3  X        / 3 !       O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fmComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     k%(2) Reconstruction of fractured zones&&f q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c /P  c[(    08c   ! x  c $z#p c   0! 0    oModles imposs - benchmarkf  TFcgֳgֳ ? 0 TGomtrie des fractures, permabilit, ouverture, porosit, type de fracture (1,2 ou combin) imposes Charges imposes, source impose, rsolution sur 10 ans Modlisation fracture de type mixte libre Simplifications du modle libres (homognisation & .)& l(H  0o޽h ? gggrٻr -tB(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0`S["" % %   3  X        / 3 !        O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fk%(2) Reconstruction of fractured zones&&f mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c /P 0(  H  0o޽h ? gggri&Gk EHt~B(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0`S["" % %   3  X        / 3 !        O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0pppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fkZones fracturesfmComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c /P  YQ (    0 ͻ ` 0   v  N1?bgbH  S 1A4? v  NA1?     `쏻1?  g IFacteurs de complexit H  0o޽h ? gggrZHk 6Ht~B(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0`S["" % %   3  X        / 3 !        O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fkZones fracturesfq2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /Pr͎m St~B(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0`S["" % %   3  X        / 3 !        O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fkZones fracturesfq2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P  qi(    08c   ! x  c $z#p c   0!    oModles imposs - benchmarkf  TFcgֳgֳ ?  b Gomtrie des fractures, permabilit, ouverture, porosit, type de fracture (1,2 ou combin) imposes Charges imposes, source impose, rsolution sur 10 ans 1Man Modlisation fracture de type mixte libre Simplifications du modle libres (homognisation & .)& l(H  0o޽h ? gggr  ct~B(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0`S["" % %   3  X        / 3 !        O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fkZones fracturesfq2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  |rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P  R J `d (  d@ d 6ԫ `0 VSimplified model for PA (from T6B)  Type I , ,^^^$ F  d p d S bADC:\Mes documents\chris\model2.gifp d S bADC:\Mes documents\chris\model1.gif jN  p 0 d  p 0TB d c $D p pTB d c $D  TB  d c $D 0 0  d <l߫   *Equivalent fracture (gouge, fr. coating, mylonite) by R = 1 + (1/e)"eiwiRi Equivalent matrix Altered/non altered Dioritez31! Z RB  d s *D3Ԕ0 P0RB  d s *D3Ԕ PRB  d s *DԔ PRB d s *DԔ PRB d s *Do RB d s *Do0PP0RB d s *D3o0 RB d s *D3o0PPH d 0o޽h ? gggr\| Bgt~B(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0`S["" % %   3  X        / 3 !        O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fkZones fracturesf|q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$  Homogeneization procedure bound to fail for units provided Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)((  9 #         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /Pr~g ZgtA(pL$   03Image Bitmap Paint.Picture0Image Bitmap04$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.005$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.007$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.008$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman|'|d' 0|~ 0@DArialNew Roman|'|d' 0|~ 0@" DMonotype Sorts|'|d' 0|~ 00DSymbole Sorts|'|d' 0|~ 0@@DWingdingsorts|'|d' 0|~ 0@PDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0`S["" % %   3  X        / 3 !        O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zfp&?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [fkZones fracturesf|q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P  p<6(  < < 0      r < S L. @   H < 0o޽h ? gggr82~ 0tA(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0a  S[ ""%  %  3  X        / 3 !    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef        !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P  ] U @d (  d d 6 `0 PModle simplifi (T6B)  Fracture Type I ) )^^^F  d p( d S bADC:\Mes documents\chris\model2.gifp d S bADC:\Mes documents\chris\model1.gif jN  p 0 d  p 0TB d c $D p pTB d c $D  TB  d c $D 0 0l  d 0  Fracture quivalente (gouge, fr. coating, mylonite) by R = 1 + (1/e)"eiwiRi Matrice quivalente Altered/non altered Diorite}31# b!RB  d s *D3Ԕ0 P0RB  d s *D3Ԕ PRB  d s *DԔ PRB d s *DԔ PRB d s *Do RB d s *Do0PP0RB d s *D3o0 RB d s *D3o0PP_ d 0x-   Porosits : Fracture 0,05 ; Fault 0,2 ; Cataclasit 0,01 ; zone altre 0,006 ; non altr 0,003 Formation Factor : 6,2 10-3 ; 5,6 10-2 ; 4,9 10-4 ; 2,2 10-4 ; 7,3 10-5  T         > 79H d 0o޽h ? gggrll0| H!=tA(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0a  S[ ""%  %  3  X        / 3 !    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P    @d. (  d d 6 `0 PModle simplifi (T6B)  Fracture Type I ) )^^^F  d p( d S bADC:\Mes documents\chris\model2.gifp d S bADC:\Mes documents\chris\model1.gif jN  p 0 d  p 0TB d c $D p pTB d c $D  TB  d c $D 0 0l  d 0  Fracture quivalente (gouge, fr. coating, mylonite) by R = 1 + (1/e)"eiwiRi Matrice quivalente Altered/non altered Diorite}31# b!RB  d s *D3Ԕ0 P0RB  d s *D3Ԕ PRB  d s *DԔ PRB d s *DԔ PRB d s *Do RB d s *Do0PP0RB d s *D3o0 RB d s *D3o0PP d 0x-   @Porosits : Fracture 0,05 ; Fault 0,2 ; Cataclasit 0,01 ; zone altre 0,006 ; non altr 0,003 Formation Factor : 6,2 10-3 ; 5,6 10-2 ; 4,9 10-4 ; 2,2 10-4 ; 7,3 10-5 (De = F Dwater)  T           P 7BH d 0o޽h ? gggr]=]| 9=StA(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0a  S[ ""%  %  3  X        / 3 !    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P    @d^ (  d d 6 `0 PModle simplifi (T6B)  Fracture Type I ) )^^^F  d p( d S bADC:\Mes documents\chris\model2.gifp d S bADC:\Mes documents\chris\model1.gif jN  p 0 d  p 0TB d c $D p pTB d c $D  TB  d c $D 0 0l  d 0  Fracture quivalente (gouge, fr. coating, mylonite) by R = 1 + (1/e)"eiwiRi Matrice quivalente Altered/non altered Diorite}31# b!RB  d s *D3Ԕ0 P0RB  d s *D3Ԕ PRB  d s *DԔ PRB d s *DԔ PRB d s *Do RB d s *Do0PP0RB d s *D3o0 RB d s *D3o0PP d 0x-   pPorosits : Fracture 0,05 ; Fault 0,2 ; Cataclasit 0,01 ; zone altre 0,006 ; non altr 0,003 Formation Factor : 6,2 10-3 ; 5,6 10-2 ; 4,9 10-4 ; 2,2 10-4 ; 7,3 10-5 (Deff = F Dwater) , T           b 7;H d 0o޽h ? gggr| ktA(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0a  S[ ""%  %  3  X        / 3 !    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is s econd order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P    @d4 (  d d 6 `0 PModle simplifi (T6B)  Fracture Type I ) )^^^F  d p( d S bADC:\Mes documents\chris\model2.gifp d S bADC:\Mes documents\chris\model1.gif jN  p 0 d  p 0TB d c $D p pTB d c $D  TB  d c $D 0 0l  d 0  Fracture quivalente (gouge, fr. coating, mylonite) by R = 1 + (1/e)"eiwiRi Matrice quivalente Altered/non altered Diorite}31# b!RB  d s *D3Ԕ0 P0RB  d s *D3Ԕ PRB  d s *DԔ PRB d s *DԔ PRB d s *Do RB d s *Do0PP0RB d s *D3o0 RB d s *D3o0PP d 0x-  FZPorosits : Fracture 0,05 ; Fault 0,2 ; Cataclasit 0,01 ; zone altre 0,006 ; non altr 0,003 Formation Factor : 6,2 10-3 ; 5,6 10-2 ; 4,9 10-4 ; 2,2 10-4 ; 7,3 10-5 (Deff = F Dwater) Taille : 0,05 cm ; 0,5 cm ; 2 cm ; 20 cm Pour Type II : idem mais par de gauge et cataclasit Zone altre de 10 cm (au lieu de 20)B[ T            u 7;M ?H d 0o޽h ? gggr| +tA(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0a  S[ ""%  %  3  X        / 3 !    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /Pr),| ,)ntA(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0^  S[ ""%  %  3  X        / 3 !    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q2Fractured zones as associations of building blocks33f * vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P      8 (  8 8 0 P    8 S bADC:\Mes documents\chris\model1.gifC@  8  `l@-1?0 Units in series / parallel6 8 @  8`xB 8 HD1?` ` xB 8 HD1?@` xB 8 HD1?`  xB  8 HD1?@@xB  8 HD1?@p` xB  8 HD1?  xB  8 HD1?` p xB  8 HD1?` xB 8 HD1?xB 8 HD1?p` xB 8 HD1?p` xB 8 HD1? xB 8 HD1? ` xB 8 HD1?p`  xB 8 HD1? P xB 8 HD1?P`  xB 8 HD1?` xB 8 HD1?xB 8 HD1?`  8 C AC:\Documents and Settings\grenier.LSCE\Mes documents\task6\maillage_type1.gifr Po pH 8 0o޽h ? gggr]n]q 9nEtA(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0^  S[ ""%  %  3  X        / 3 !    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01&Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q#Complexit des fractures (de 1 5)$$f vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P   U M  8 (  8 8 0     8 S bADC:\Mes documents\chris\model1.gifp   8  `l@-1?\  SAssociation srie / parallle 8 @  8  xB 8 HD1?` ` xB 8 HD1?@` xB 8 HD1?`  xB  8 HD1?@@xB  8 HD1?@p` xB  8 HD1?  xB  8 HD1?` p xB  8 HD1?` xB 8 HD1?xB 8 HD1?p` xB 8 HD1?p` xB 8 HD1? xB 8 HD1? ` xB 8 HD1?p`  xB 8 HD1? P xB 8 HD1?P`  xB 8 HD1?` xB 8 HD1?xB 8 HD1?`  8 C AC:\Documents and Settings\grenier.LSCE\Mes documents\task6\maillage_type1.gif@> H 8 0o޽h ? gggrXq ]tA(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0_  S[ ""%  %  3  X        / 3 "    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01&Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q#Complexit des fractures (de 1 5)$$f vAssociations in seriesfwnStructure 6D study casef  rModeling of fractured zonesf$   Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate)  9         {zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P   !8:(  8 8 0     8 S bADC:\Mes documents\chris\model1.gifp   8  `l@-1?@`' SAssociation srie / parallle 8 @  8xB 8 HD1?` ` xB 8 HD1?@` xB 8 HD1?`  xB  8 HD1?@@xB  8 HD1?@p` xB  8 HD1?  xB  8 HD1?` p xB  8 HD1?` xB 8 HD1?xB 8 HD1?p` xB 8 HD1?p` xB 8 HD1? xB 8 HD1? ` xB 8 HD1?p`  xB 8 HD1? P xB 8 HD1?P`  xB 8 HD1?` xB 8 HD1?xB 8 HD1?`  8 C AC:\Documents and Settings\grenier.LSCE\Mes documents\task6\maillage_type1.gifpM !8 04<0 5 QComplexit : valeur de 1 5 1 : 1 fracture parallle , fracture principale > 90 % de la structure 2, 3 : 1 3 fractures parallles, fracture principale 50 90 % de la structure 5 : plus de 10 fractures parallles , fracture principale 50 90 % Rpartition Type I et 2 : dpend de la taille de fractures ; ex <5 m , seulement complexit 1 (90 %) et 2 100 m , complexit 1 (10 %) , 2 (60 %) ou 3 Taille : 0,05 cm ; 0,5 cm ; 2 cm ; 20 cm Pour Type II : idem mais par de gauge et cataclasit Zone altre de 10 cm (au lieu de 20)(  ZP$ 'H 8 0o޽h ? gggrAPq btB(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0_  S[ ""%  %  3  X        / 3 "    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q#Complexit des fractures (de 1 5)$$f vAssociations in seriesfwnStructure 6D study casef  r`Modlisation zones fractures  choix diffrents11f Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate) Approche homognise ODA pour l hydraulique Approche discrte pour l hydraulique R           U{zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries Learning system, 15m, with Type 1 and Type 2 properties f;  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P  P<6(  < < 0-   - r < S -  - H < 0o޽h ? gggrVbr 2btB(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` 0_  S[ ""%  %  3  X        / 3 "    O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01'Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q#Complexit des fractures (de 1 5)$$f vAssociations in seriesfwnStructure 6D study casef  r`Modlisation zones fractures  choix diffrents11f Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate) Approche homognise ODA pour l hydraulique Approche discrte pour l hydraulique R           U{zOda tensor approach: headsf$sBack ground fracturesf Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries 15m, with Type 1 and Type 2 properties e.  "Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P`  p @(  @ @ 0l- P   - r @ S (-P - T @ C ,Aconc1mil1` p b @ c :A conctp2mil W  @  `P-1? L :Type 1  @  `-1?  :Type 2H @ 0o޽h ? gggrRs .ft2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0plbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01V(Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q#Complexit des fractures (de 1 5)$$f vAssociations in seriesfwnStructure 6D study casef  r`Modlisation zones fractures  choix diffrents11f Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate) Approche homognise ODA pour l hydraulique Approche discrte pour l hydraulique R           U{zOda tensor approach: headsf$sBack ground fracturesf  Homogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries 15m, with Type 1 and Type 2 properties 2600 fractures de fond complexit 1, que de type 2 3000 fractures de fond mixtes type 1 et 2 Seules 1000 connectes. 4e0u    }"Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P`  p @(  @ @ 0l- P   - r @ S (-P - T @ C ,Aconc1mil1` p b @ c :A conctp2mil W  @  `P-1? L :Type 1  @  `-1?  :Type 2H @ 0o޽h ? gggr1s ~N6tdK(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` @b  S[ ""%  %  3  X        / 3 "     O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0pbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01n0Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q#Complexit des fractures (de 1 5)$$f vAssociations in seriesfwnStructure 6D study casef  r`Modlisation zones fractures  choix diffrents11f Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate) Approche homognise ODA pour l hydraulique Approche discrte pour l hydraulique R           U{zOda tensor approach: headsf$sBack ground fracturesf NHomogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries 15m, with Type 1 and Type 2 properties 2600 fractures de fond complexit 1, que de type 2 3000 fractures de fond mixtes type 1 et 2 Seules 1000 connectes. T varient d un facteur 100. 4e0(    Conclusion f Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate) Approche homognise ODA pour l hydraulique Approche discrte pour l hydraulique R           U"Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /P`  p @(  @ @ 0l- P   - r @ S (-P - T @ C ,Aconc1mil1` p b @ c :A conctp2mil W  @  `P-1? L :Type 1  @  `-1?  :Type 2H @ 0o޽h ? ggg  <(    0h<   < x  c $Q  < H  0o޽h ? gggr6^s f6btF(pL$   0DImage Bitmap Paint.Picture0Image Bitmap0E$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00G$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00H$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.00I$Photo Editor Photo MSPhotoEd.30@Photo Microsoft Photo Editor 3.0T/ 0`DTimes New Roman5|d' 0|~ 0XDArialNew Roman5|d' 0|~ 0X" DMonotype Sorts5|d' 0|~ 00DSymbole Sorts5|d' 0|~ 0X@DWingdingsorts5|d' 0|~ 0XPDArial Rounded MT Bold' 0|~ 0"`DArial Unicode MSBold' 0|~ 0"pDTimesUnicode MSBold' 0|~ 0 c .@  @@``  @n?" dd@  @@`` @d  S[ ""%  %  3  X        / 3 "     O$2$\Fmʼnuxg-z $b$ȭ߮Y{Jh-ILb$fx*[o ,;!Fyb$)Ňٜ9ee]Rb$C8ÌLm4qb$@/ub#3ߨ*/b$Eu}2&țCk˜Gb${I15Pi2cb$M:IVd BdDb$1+M}5Rdb$XIXRЉJ*We b$| ,1 =d b$7 ,÷?, b$}]blg"F b$oc$I`s_b$cX|ʺA=X2f0:b$V bjt^zjb$KBZtcG|#Pb$k6BsXX9r 7ߕ$$$$$$$$$$$$$$$$$$$$$b$>yk{O:{b$$2$k{p;2ZU.e<DS ~1? 3f33@81g4dddd' 0pbppp g4dddd' 0pRppp  <4!d!d 0,uʚ;2Nʚ;<4ddddА 0<4ddddА 0___PPT9/ 0zlp,?Z 4-7 may 98 *LabMISTRA_CSARP98.pptO=<Prsentation de DM2S/SFME/MTMS <Runion SFME/SAMRA du 25/10/01+Problmes lis la modlisation du laboratoire Asp en milieu granitique fractur Momas, 7 octobre 2004 G. Bernard-Michel et C. Grenier CEA/SFME et CEA/LSCE^S f f f f4>0#6 R@VBloque modlis : 3 niveaux d htrognit,,f pConstruire un modle PAf (1) On garde les fractures principales (2) Prendre en compte la complexit des fractures (homognisation si possible  stochastique sinon) Type 1 et 2 mlanges pour les principales Type 1 uniquement pour la moiti des fractures de fond Type 1 et 2 pour l autre partie des fractures de fond (3) Homogniser les fractures de fond Simplifications des modles pour arriver si possible un un calcul sur un rseau discret de fractures avec proprits quivalente et termes de surface pour modliser le milieu matriciel 3D. `PdPZPdd?Objectif : ramener un problme sur fractures principales 2D@@fMesures fourniesfdMesure de dbit au travers de fractures principales ou secondaires Donne accs la transmissivit T = K e Essais de traage avec des espces non sorbantes Courbes de flux en sortie de fractures slectionnes (D, e) Essais de traage avec espce sorbante Flux en sortie de fracture (accs aux coefficients de retard) Analyses du granit sain (K, porosit)C(1=(>&C(1=(>&>T0 [ dkZones fracturesf|q#Complexit des fractures (de 1 5)$$f vAssociations in seriesfwnStructure 6D study casef  r`Modlisation zones fractures  choix diffrents11f Stochastic approach for the provided statistics of the heterogeneity (rentention coefficient and matrix diffusion properties) Practically: local matrix diffusion associated with fracture zone included by means of dual porosity approach: w Cf/t =(DCf  UCf)+matrix source term (Cm/t =(DmCm) with Cf(t) BC and analytical solution) Easy to account for different matrix zones (//multirate) Approche homognise ODA pour l hydraulique Approche discrte pour l hydraulique R           U{zOda tensor approach: headsf$sBack ground fracturesf NHomogeneization procedure: dual porosity approach for parameters estimated from sugar box geometries 15m, with Type 1 and Type 2 properties 2600 fractures de fond complexit 1, que de type 2 3000 fractures de fond mixtes type 1 et 2 Seules 1000 connectes. T varient d un facteur 100. 4e0(    Conclusions fn Pour l instant encadrement de valeurs de R dans fractures Recalage des ouvertures sur donnes de flux sortant Recalage du terme d change double porosit en surface de fracture 4ddd"Breakthrough curves for both types$~ Dual porosityfo<3 approaches for modeling fractured media within Cast3M code==f>   Oda tensor theory. Flow only Represent the individual fractures as 2D objects (triangular meshing). Limited to fractures. Flow and transport Smeared fracture approach (Thesis A. Fourno). Flow and transport Flow problem validated Ongoing work for eulerian transport#     $ y"2D Fracture planes: velocity field##fxSmeared fractures f l.(1) Explicit modeling of major features (>29?)//f, 2 Approaches : Smeared fractures and fracture planes Status : flow and transport Potentials : include fracture complexity and homogeneized back ground fracturing in smeared fracture approach; incorporate fracture complexity in explicit modeling of fracture planes. Need for incorporation of back ground fracturing depending on threshold and knowing that sensitivity analysis showed that matrix diffusion in altered and non altered granite is second order phenomenon        C P= Objectifs  f`Modlisation du site de stockage d Asp Dveloppement d outils numriques adapts Extension vers de nouveaux problmes (stockage en subsurface (milieu calcaire fractur)(x/x,!c mComplexit des fracturesf> Large uncertainties for the actual geometry Large uncertainties for the parameters (e.g. fracture apertures) Propose equivalent properties ? Difficult since : Potentially depends on (i) individual fracture properties, (ii) associated length, (iii) flow regime, & Study simple systems in series and parallel (feature 1S) and Structure 6D No homogeneization possible at fracture scale, Monte Carlo Final PA model ?.h"     /Pu  %(    0h<   < x  c $Q <   TBqgֳgֳ ?  \ Approches totalement discrtes  statistiques  traitement exhaustif du problme => pas de modle PA ^0l(ne0l(n8l(ng  Thpqgֳgֳ ? ( u Tout le monde colle au courbes exprimentales Prvision sur 1000 ans => tout le monde diverge avec facteur 10 100 ^0l(nt0l(n8l(nvH  0o޽h ? gggrS tRoot EntrydO)ԝ~PicturesCurrent User/SummaryInformation(PZ      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz|}~