ࡱ>  x2vVU@bjbj y#Hj.>>>>BBBV~"~"~"~"J$TV^$6%%%%k- 7u; ]]]]]]]$_Ra3]5BH,k-HH3]>>%%h^UUUHf>%B% ]UH ]UnU9VJB9V%$ P]~"O9V\L~^0^9VbsTHb9VVV>>>>9VbBMVt9=x@zU+C'E\9=9=9=3]3]VV:D UVV:DEJAVNIKI KI OVIRAJO TE ENJE ZVARJENIH KOMPONENT Z RAZPOKOM FACTORS INFLUENCING THE YIELDING CONSTRAINT BY CRACKED WELDED COMPONENTS Dra~an Kozak1, Jelena Vojvodi  Tuma2, Nenad Gubeljak3, Damir Semenski4 1University of Osijek, Mechanical Engineering Faculty in Slavonski Brod, Trg Ivane Brli-Ma~urani 18, HR-35000 Slavonski Brod, Croatia 2Inatitut za kovinske materiale in tehnologije, Lepi pot 11, SI-1001 Ljubljana, Slovenia 3University of Maribor, Faculty of Mechanical Engineering, Smetanova 17, SI-2000 Maribor, Slovenia 4University of Zagreb, Faculty of Mechanical Engineering and Naval Architecture, Ivana Lu ia 5, HR-10000 Zagreb, Croatia Z uporabo metode kon nih elementov je raziskan vpliv razli ne trdnosti materiala in razli ne geometrije zvarnih spojev na omejitev te enja zavarjene konstrukcijske komponente. Kot konstrukcijska komponenta je uporabljen upogibno (trito kovno) obremenjen lomnomehanski preizkuaanec. V prispevku je analiziran vpliv geometrijskih faktorjev na omejitev te enja in s tem mejno obremenitev preizkuaanca z razpoko v sredini zvarnega spoja. Analiza je pokazala, da sta dva parametra imata najbolj izrazit vpliv na omejitev te enja, in sicer, globina razpoke a/W in airine zvara (W-a)/H. Globina razpoke a/W in airina zvara sta bili sistemati no spreminjani kot: a/W=0,1; 0,2; 0,3; 0,4; 0,5 in W=2H, 4H, 8H, 16H, 24H za dolo itev mejne obremenitve pod pogoji ravninskega deformacijskega stanja. Namen lanka je dolo iti mejno obremenitev te enja v globalno heterogenem zvarnem spoju, ki je v prvi polovici zavarjen z nizkotrdnostnim in v drugi polovici z visokotrdnostnim dodajnim materialom, kar se obi ajno uporablja pri popravljanju zvarnih spojev. Trdnostno razmerje-M, ki je razmerje med napetostjo te enja zvara in osnovnega materiala, je bilo pri zvaru z viajo trdnostjo M=1,19, med tem, ko je pri zvaru z ni~jo trdnostjo M=0,86. Analiziran je vpliv razli ne dol~ine razpoke in s tem razli ne razdalje med konico razpoke in linijo zlitja z nizkotrdnostnim zvarom. Vpliv klju nih parametrov na omejitev te enja je bil analiziran. Rezultati za mejo te enja za preizkuaance z razli no airino zvarnega spoja ka~ejo najve ja odstopanja pri globini razpoke a/W=0,5. Iz rezultatov je razvidno, da napetostno in deformacijsko stanje na konici razpoke v visokotrdnostnem zvarnem spoju ob naraa anju airine zvara povzro a prehod iz reaitve za visokotrdnostni zvar k nizkotrdnostnem zvaru. Rezultati tudi ka~ejo, da airina zvara ima majhen vpliv na preizkuaanec s povrainsko kratko razpoko in konico razpoke v visokotrdnostnem zvaru. Vsi omenjeni vplivi so predstavljeni v prostorski vpodobitvi nad ravnino, ki jo prikazujeta parameter airine zvara in globine razpoke. Prav tako parameter triosnega napetostnega stanja h je bil dolo en na osnovi 2D in 3D analiz, ki so bile opravljene po metodi kon nih elementov. Na osnovi izra unanih parametrov triosnega napetostnega stanja je podan pogled v omejitev te enja v posameznih podro jih. Ugotovljeno je, da je 3D reaitev za mejo te enja zelo blizo reaitvam za ravninsko deformacijsko stanje. Prav tako u inek a/W na omejitev te enja je ve ji kot sta trdnostna neenakost M in globina razpoke (W-a)/H. Klju ne besede: SE(B) vzorec, zvarjeni spoj, razpoka, sila te enja, parametri omejitve te enja The effect of strength mis-match by welded joints performed with different geometry on the yielding constraint has been investigated in the context of single edged fracture toughness specimen subjected to bending SE(B) using the finite element method. The crack was located in the centre of the weld. Two geometrical parameters have been identified as most important: crack length ratio a/W as well as slenderness of the welded joint (W-a)/H. They are systematically varied as follows: a/W=0,1; 0,2; 0,3; 0,4; 0,5 and W=2H, 4H, 8H, 16H, 24H. Basic equations and plane strain finite element solutions for the overmatched SE(B) specimen with all configuration combinations are given. The results are in good agreement with those in literature. This paper aims to establish yield load solutions for the same weldment configurations, but with present materials dissimilarity within the weld, usually a situation found at repair welding. To this purpose, practical combination of filler materials, with the same portion of overmatched part with M=1,19 and undermatched part with M=0,86, has been selected. Plane strain solutions for the heterogeneous weld with the crack located in the overmatched halve were obtained. The influence of the yielding constraint key parameters has been also evaluated. Yield load results for the specimens performed with different weld width have the greatest scattering for the a/W=0,5. The transition from the overmatch to undermatch solution with increasing H is evident. On the other hand, the behaviour of the specimen with shallow crack is dictated by the overmatch region ahead the crack tip and depends very little on the weld slenderness. An approximated 3-D area of yield load solutions depending on a/W and (W-a)/H has been proposed. Furthermore, the stress triaxility parameter h has been calculated by 2-D and 3-D finite element analysis and given as field in specimen to get an insight into yielding constraint regions. It is found that the 3-D yield load solutions are very close to the plane strain solutions. Also, the effect of a/W on the yielding constraint is more significant than the effect of M and (W-a)/H. Key words: SE(B) specimen, welded joint, crack, yielding load, yielding constraint parameters 1 INTRODUCTION Welded components are an unavoidable part of any power plant, petrochemical industry or bridge, for this reason the integrity assessment of such structures, where cracks may appear during production or exploitation is today imperative. It is well known that welded joint is a critical part of any welded component with respect to defects, geometry, misalignments and mechanical anisotropy. The safe use of welded structures depends not only on the joint fracture toughness, but also on the material capacity to yield and harden in the vicinity of a flaw. There are many methods and procedures, which assess the significance of crack-like defects in welded joints with mechanical and geometrical mismatch1, 2, mainly involved in the recently developed SINTAP procedure3. With this procedures instantaneous failure, i.e. end-of-life conditions can be assessed in terms of crack size, applied force or applied strain. Due to the fact that many parameters influence the fracture behaviour of the component, some solutions for plastic yield load are still opened. The most influencing factors are preconditioned with the geometry of the fracture toughness specimen [weld configuration (I-, V-, X- or K-groove), width of the welded joint in root 2H, thickness B, weld slenderness =(W-a)/H), crack length ratio =a/W, crack location within the weld and type of loading (tension, bending)]. Beside the geometry, very important factor on the yielding of the specimen is the dissimilarity of the materials in the weldment. This yield strength mismatch between the base metal and weld metal(s) is usually described with the mismatch factor M. Several experimental and numerical studies in last few years were devoted to the analysis of possible plastic deformation patterns which, in turn, depend on the mismatch factor M value, as well as on the geometry of the weldment4, 5. They include a number of yield load solutions for homogeneous materials FY and mismatch yield load solutions FYM for a few characteristic configurations as well6. In order to evaluate the complete fracture behaviour, it is necessary to analyse also the stress-strain fields in the neighbourhood of a crack7. Thus, the stress triaxility effects have to be introduced into the estimation of plastic collapse of the defective component of interest. This paper gives yield load solutions for the single edged fracture toughness specimen subjected to bending SE (B) with I-shaped weld groove geometry and materials dissimilarity. Finite element (FE) studies were performed for the characteristic case, when the weld joint centre located crack propagates from the overmatch (OM) to the undermatch (UM) region. The corresponding fully plastic yield load solutions were obtained directly from the 2-D and 3-D FE analysis for the case of the homogeneous and heterogeneous welded joints as well. 2 OVERVIEW ON THE PROBLEM The SE (B) configuration most extensively investigated is shown in Fig. 1 with defined all geometrical parameters of importance for the analysis. When assessing the effect of mechanical mis-match on the fracture behaviour of a component, the behaviour of the all base plate component is taken as the starting point. The base material properties are kept constant, while the weld metal properties vary. This variation is described by mis-match factor:  EMBED Equation.3  (1) where sYW and sYB present the yield strength of the weld metal and the yield strength of base metal, respectively. The weld metal is commonly produced with a yield strength greater than that of the base plate; this case is designated as overmatching (OM) with the mis-match factor M > 1. However, the increasing use of high strength steels forces the producer to select a consumable with lower strength to comply with the toughness requirements. In this case undermatching (UM), where M < 1 is obtained. The mismatch yield load solutions for SE(B) specimen are given in the Ref.6 for all possible crack lengths and locations within the weld metal and for both plane strain and plane stress conditions. The basic equations used in this work for the crack in the centre line of the homogeneous OM or UM weld metal assuming the plane strain state are given for the yield load for all base plate and for the cases of pure OM and UM6: Yield load for all-base metal plate:  EMBED Equation.3  (2) where  EMBED Equation.3  and S = 4 W. Overmatching (OM):  EMBED Equation.3  (3) where  EMBED Equation.3  Equation (3) is the solution for the case when the yielding zone spreads through the cracked section of the weld metal. Undermatching (UM):  EMBED Equation.3  (4) where  EMBED Equation.3 . Equation (4) is the solution for the case when the plastic deformation is fully confined to the weaker weld metal, determined from the slip line field analysis6. 3 FINITE ELEMENT MODELLING OF THE SE(B) FRACTURE TOUGHNESS SPECIMEN WITH HOMOGENEOUS WELD In order to evaluate the yielding load variation by SE(B) fracture specimen with heterogeneous structure in the weld, it is necessary first to validate those results for the SE(B) specimen with homogeneous weld joint. In that case, the weld joint is wholly made of either overmatch or undermatch metal. The analysis here is focused on the plane strain finite element analysis of the SE(B) specimen with the crack located in the centre of the overmatched weld. Plastic yield load solutions normalised by all-base metal yield load are found for the systematically varied widths of the weld as H=W/2, W/4, W/8, W/16, W/24 and for the specimen consisted from all-base plate. The crack length ratio was changed as a/W=0,1; 0,2; 0,3; 0,4 and 0,5. All combinations are given in Fig. 2, where each key-point associates a suitable FE model. The typical finite element mesh employed in the present investigation is depicted in Fig. 3 using the commercial FEM programme ANSYS. Due to symmetry, only one half of the specimen was modelled. The number of elements and nodes is equal to 1847 and 5690, where the first fan of elements was sized by about 100 mm. Materials were considered elastically and plastically isotropic, with a small hardening after yielding point. The magnitude of applied pressure was large enough to bring the specimen to its limiting load state. For mismatched specimens, plastic deformation pattern are very complex, due to influence of the (W-a)/H parameter and the value of the mis-match factor M. The characteristic equivalent stress distribution in weld metal caused by force, which induced yielding through the ligament of specimen, is presented in Fig. 4 (W=2H, a=0,5W, M=1,5). For a given set of parameters of weld slenderness and keeping constant a/W as 0,5, two characteristic overmatch yield load solutions are presented in Fig. 5 in the form of diagrams (M=1,5 and M=2). The present results are in good agreement to Eq. (3) and the results given in Ref. 6. 4 YIELD LOAD SOLUTIONS FOR THE SE(B) FRACTURE TOUGHNESS SPECIMEN WITH HETEROGENEOUS WELD In practice, inhomogeneous multipass weld joint with half OM- and half UM weld metal is usually used for repair welding of weld joints where cold hydrogen assisted cracking could appear8, also the undermatched weld part satisfied high toughness requirements, while overmatched weld halves has a crack shielding effect. It is fairly questionable how accurately may be used the yield load solutions given earlier for the case of homogeneous weld, for a heterogeneous weld. The conservative approach is to calculate the yield load solution assuming the weld made wholly from UM. This approach is near reality for the specimen with a/W=0,5, where the region ahead the crack is undermatched, but considering the shallow crack, it can underestimate the yield load value. Such approach becomes more incorrect with the weld width 2H decreasing. Namely, as the weld is narrower, its influence on the complete fracture behaviour decreases. Therefore, the yield load values converge to those obtained for all-base metal. In this work, a practical combination of the overmatched and undermatched weld halves with M=1,19 and M=0,86 with the same portion in the butt weld joint is considered. The weld centre crack was located in the overmatched part of the weld, although in the case of a/W=0,5; the crack tip was positioned on the interface between OM and UM part. The a/W ratio and weld joint width 2H are varied similarly as in the specimen with the homogeneous weld. Detail of the typical finite element mesh with the weld joint with of H=W/8, where the crack tip located on the 0,3W is presented in Fig. 6. Butt weld joint geometry was idealised by the strip model, where the zones of heat affecting are omitted. It is evident from Fig. 7 that the yield load results are most influenced by weld half width H for the crack length ratio a/W=0,5. The increasing of the strength mismatched weld width by constant crack length causes lower yield loads. It is worthy note that yield load, for the component with shallow crack, is greater than the yield load for all-base metal, regardless the weld width value. This fact may be of some help, shielding the welded components with shallow cracks from an unplanned failure. The value of slenderness of the weld (W-a)/H is calculated for the different values of a/W and H. Its magnitude drops with a/W increasing, by H=const. It also drops with H value increasing, by a/W=const. In this investigation the slenderness ranges from 1 (a/W=0,5 and H=W/2) to 21,6 (a/W=0,1 and H=W/24). Fig. 8 shows an example of effect of (W-a)/H on the weld mis-match yield load solutions FYM, for different crack lengths. The transition from the undermatch to overmatch solution is obvious for the deep cracked components. On the other hand, the yield solution for the components with shallow cracks is mainly dictated by the overmatch region ahead the crack tip. The curve has very low slope and it seems almost horizontal and it depends very little on the slenderness value. An approximated 3-D area of yield load solutions over the considered range of a/W and (W-a)/H parameters is depicted in Fig. 9. Of course, this solutions field is valid only for the aforementioned combination of welded metals and for the crack located in the overmatched part of the weld. 5 STRESS TRIAXILITY QUANTIFICATION All yield load solutions given earlier are provided by assuming of extreme out-of-plane conditions, i.e. plane strain (PE) state. This state limits the possibility of deformation according to the component thickness (usually axis z), causing the stress component in that direction sz. Therefore, it is necessary to probe the propriety of plane strain state in analysed range of yield load influenced parameters. To this purpose, 3-D finite element models were analysed, providing simultaneously an insight into the effect of the component thickness on local stresses. The stress triaxility is usually quantified through the calculation of the triaxility parameter h, defined by:  EMBED Equation.3  (5) where |sm| and seq denote the hydrostatic stress and the Mises equivalent stress. The values of h are extracted directly from the FE analysis. With the aim to separate the influence geometrical parameters from that of the materials dissimilarity, first homogeneous SE(B) specimens were analysed. The value of h should not exceed the value obtained from the so-called Prandtl field:  EMBED Equation.3  (6) Fig. 10 summarises the variation of h with a/W for homogeneous SE(B) specimen obtained from FE results, supposing both plane strain (PE) and plane stress (PS) conditions. It is evident that the yielding of deep cracked specimen is stronger constrained, especially in the case of PE state. The magnitude of h do not exceeds the value of 2,2, regardless the PE or PS state. Both diagrams have almost linear form. One can conclude that the crack length ratio a/W plays a not important role on the yielding constraint by assuming the PS state. On the other hand, the assumption of PE state strongly affects the stress triaxility value, even for the specimen with shallow cracks. This fact is more visible by employing the 3-D finite element models. Due to the existence of two planes of symmetry, only 1/4 of the homogeneous specimen was modelled. The crack front through the thickness has been imagined as straight (a/W=0,5). The typical FE mesh of the standard homogeneous SE(B) specimen (the thickness B is equal to half of the width W) consists of 2740 elements and 13200 nodes (Fig. 11). Yield zone presented in Fig. 12 a) stands for the region, where the Mises equivalent stress is greater than yield strength of the base metal. Fig. 12 b) presents the hydrostatic pressure distribution through the elements for the same loading level, which induces the net section yielding. The dividing of these element results leads to the stress triaxility distribution, depicted in Fig. 13. It is expected that the maximal value of h = 2,138 will be found in the mid-plane of the specimen. As the yielding in this plane is constrained to the highest, an assumption about PE state by 2-D modelling is very near to the reality (see that the similar value of h = 2,19 was obtained by plane strain FE analysis, Fig. 10). Also, the value of h observed from the surface specimen plane is very close to the same calculated from plane stress FE analysis. Generally, the 3-D results for yield load are almost the same as for the 2-D results assuming the PE state. The reason is the fact that yielding by standard deeply cracked SE(B) laboratory specimen can be characterised as highly constrained. This effect is somewhat reduced in real component, what can consequence in underestimating of yield load value. For mis-matched components with cracks in the weld metal centre, the crack tip constraint is affected by additional factors, such as M and (W-a)/H. The effect of M and (W-a)/H on h for plane strain, highly constrained (a/W=0,5), overmatched specimen (M=1,5 and M=2) are summarised in Fig. 14. It is evident that higher overmatching produces a lower triaxility stress at the crack tip, similarly as in Ref. 9. Such shielding effect is even more pronounced with increasing (W-a)/H values. It seems that the strength overmatch together with (W-a)/H value has a lower influence on the h value than the effect of crack length ratio a/W. However, 3-D finite element simulation of fracture behaviour of the heterogeneous weld with the crack tip located in the overmatch zone shows that undermatch in the front of the crack tip plays most important role on the yielding constraint variation. Although the yielding constraint distribution h presented in this case (Fig. 15) is similar to the h field obtained for an overmatch weld, the highest value is greater for 30%. This confirms the opinion that strength undermatch region in the joint increases the yielding constraint. 6 CONCLUDING REMARKS This paper compiles yield load solutions for the SE(B) fracture toughness specimens with the crack in the centre of homogeneous weld or in the centre of heterogeneous weld, obtained by 2-D and 3-D finite element analysis. Most influencing geometrical parameters on the yielding constraint as a/W and (W-a)/H were varied systematically in practical range of values. It is found for homogeneous overmatched weld that yield load FYM decreases with the increasing of the weld slenderness (W-a)/H by a/W=const, due to the reduction of the weld width with higher yield strength material. In the case of highly constrained heterogeneous weld (a/W=0,5) filled with M=1,19 in overmatched halve and M=0,86 in undermatched halve, the yield load solutions transit from near undermatch solutions to near overmatch solutions with the increasing of (W-a)/H values. On the other hand, the SE(B) specimen with shallow crack is less affected by (W-a)/H value. In order to be able to find the yield load solution for each combination of parameters a/W and (W-a)/H, an approximated 3-D yield solutions surface is given. Furthermore, crack tip stress triaxility parameter h has been estimated by plane strain, plane stress and 3-D finite element models of standard SE(B) specimen. It was found that the value of h by plane strain finite element analysis is very close to the h value in the mid-plane of the solid model. Also, the effect of a/W on h value is more pronounced for high constraint conditions (deep crack in plane strain state), while less significant for low constraint as plane stress analysis of the SE(B) specimen with shallow crack. The increase of strength mis-match factor M leads to a lower crack tip triaxility, moreover how weld slenderness rises. However, the existence of the undermatch region in front of crack tip may increase the yielding constraint of the component. 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REFERENCES 1 K.-H. Schwalbe, Y.-J. Kim, S. Hao, A. Cornec, M. Koak, EFAM ETM-MM 96: The ETM method for assessing the significance of crack-like defects in joints with mechanical heterogeneity (strength mis-match), GKSS Research Center, GKSS/97/E9, Germany, 1997 2 R6: Assessment of the integrity of structures containing defects, Nuclear Electric Procedure R/H/R6, Revision 3, 1998 3 SINTAP: Structural INTegrity Assessment Procedures for European Industry', Final Revision, EU-Project BE 95-1462, Brite Euram Programme, 1999 4 Y.-J. Kim, K.-H. Schwalbe, Mismatch effect on plastic yield loads in idealised weldments I. Weld centre cracks, Engineering Fracture Mechanics 68, 2001, 163-182 5 Y.-J. Kim, K.-H. Schwalbe, Mismatch effect on plastic yield loads in idealised weldments II. Heat affected zone cracks, Engineering Fracture Mechanics 68, 2001, 183-199 6 Y.-J. Kim, K.-H. Schwalbe, Compendium of yield load solutions for strength mis-matched DE(T), SE(B) and C(T) specimens, Engineering Fracture Mechanics 68, 2001, 1137-1151 7 Y.-J. Kim, K.-H. Schwalbe, Numerical analyses of strength mis-match effect on local stresses for ideally plastic materials, Engineering Fracture Mechanics 71, 2004, 1177-1199 8 N. Gubeljak, O. Kolednik, J. Predan and M. Oblak, Effect of Strength of Mismatch Interface on Crack Driving Force, Key Engineering Materials Vols. 251-252, 2003, 235-244 9 Y.-J. Kim, J.-S. Kim, S.-M. Cho, Y.-J. Kim, 3-D constraint effects on J testing and crack tip constraint in M(T), SE(B), SE(T) and C(T) specimens: numerical study, Engineering Fracture Mechanics 71, 2004, 1203-1218  EMBED Word.Picture.8  Figure 1: Configuration of the single edged fracture toughness specimen subjected to bending SE (B) Slika 1: Oblika upogibnega SE (B) lomnomehanskega preizkuanca  EMBED Word.Picture.8  Figure 2: Key-points for total of 30 characteristic finite element models Slika 2: Klju ne to ke za 30 karakteristi nih modelov kon nih elementov  EMBED Word.Picture.8  Figure 3: Typical FE mesh of the half of SE(B) fracture specimen with 2H=W and a/W=0,5 Slika 3: Tipi na MKE mre~a za eno polovico SE(B) upogibnega preizkuaanca z 2H=W in a/W=0,5  EMBED Word.Picture.8  Figure 4: Characteristic yielding spread through the ligament of specimen (2H=W, a/W=0,5 and M=1,5) Slika 4: Karakteristi no airjenje te enja skozi ligament preizkuaanca (2H=W, a/W=0,5 in M=1,5)  Figure 5: Over-match yield load solutions obtained by FE analysis Slika 5: FE reaitev za sile te enja v primeru visokotrdnostnega zvara  EMBED Word.Picture.8  Figure 6: Detail of FE mesh with crack in overmatched part of heterogeneous weld (a/W=0,3 and W=8H) Slika 6: Detajl mre~e KE z razpoko v visokotrdnostnom delu heterogenega zvara (a/W=0,3 in W=8H)  Figure 7: Mis-match yield load solutions for heterogeneous weld obtained by plane strain FE analysis Slika 7: FE reaitev za sile te enja v primerju heterogenenega zvara  Figure 8: Mis-match yield load variation for the heterogeneous weld with different slenderness Slika 8: Spremembe sile te enja za razli ne airine heterogenega zvarenog spoja  EMBED Word.Picture.8  Figure 9: Over-match yield load solutions obtained by FE analysis Slika 9: FE reaitev za sile te enja v primerju visokotrdnostnega zvara  Figure 10: The variation of h with a/W for homogeneous SE(B) specimen in bocAK$%Ay $dha$gd'B $dha$gd* $dha$gd $dha$gdl$dh7$8$H$a$gd^$dh7$8$H$a$gdDu$dh7$8$H$a$gd&,$dh7$8$H$a$gd$dh7$8$H$a$gdCH$ dha$gd[2 ?@ABCNP KM$%&黰xmamVJjhlUmH sH hDuh^mH sH hh^6mH sH hh^mH sH hh^H*mH sH hhs NHmH sH hhs mH sH hh0H*mH sH hmH sH hh&,mH sH hh&,H*mH sH hhmH sH hhH*mH sH hh/iKmH sH hhCHH*mH sH hhCHmH sH &=>?@ADGIJa²zk\PD<h*mH sH jh*UmH sH hs CJaJmH sH hXhCJaJmH$sH$hXhu5CJaJmH$sH$hXh5CJaJmH$sH$hCJaJmH sH h$hCJaJmH sH h5CJaJmH sH h$h5CJaJmH sH hmH sH jhlUmH sH jhlhc[UmH sH %jD hc[CJUVaJnHtHhlmH sH &(*ɹtdtUF7hXhFLCJaJmH sH hXh$CJaJmH$sH$hXhXCJaJmH$sH$hXh?y5CJaJmH$sH$hXh$5CJaJmH$sH$h$h$CJaJmH sH h+ZCJaJmH sH h?y5CJaJmH sH h$5CJaJmH sH h$h$5CJaJmH sH h*mH sH jh*UmH sH j?hlheUmH sH %jψD heCJUVaJnHtH(*b Z\b $dha$gd1} $dha$gd  $dha$gd a $dha$gd? 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