ࡱ>  lk{z|7 YbjbjUU <7|7|T'l888L"""8:""LV#@.'(V'V'V'W)u) )eVgVgVgVgVgVgV$X [lV!8)5)"W)))V1V'V'V111)\8V'8V'eV1)eV11Q32L 8OV'# @u%L"+"aN.OV0VN*r[/r[O1LL4th International Congress of Croatian Society of Mechanics September, 18-20, 2003 Bizovac, Croatia EMBED Word.Picture.8 THEORETICAL AND PRACTICAL PROBLEMS OF UP-TO-DATE STABILITY ANALYSIS OF STEEL STRUCTURESProf.dr.sc. Marta SulyokKeywords: load and resistance factor design criteria, the general principles of Eurocode 3 and 4, flexural members, bending, shear, combined bending and shear, lateral torsional buckling, calibration, target reliabilityAbstract Concerning the commentary to the Load and Resistance Factor Design Criteria (LRFD) of AISC Specification as an improved approach to the design of structural steel for buildings, the general principles of Eurocodes 3 and 4 (EC-3 and EC-4) are compared with theirs theoretical and practical background. The analysis of steel beams and other flexural members in bending, shear and combined bending and shear is researched with theirs stability problems in connection with the development of LRFD criteria and Eurocode 3 for structural steel members. 1. Introduction The method of the First-order probabilistic basis will be illustrated by the examples of the stability of steel beams with the selection of the load and resistance factors under dead and live loading for both mentioned design criteria. New research work, done in connection with the application of EC-3 and EC-4 in our National standards, is analysed due to our design meteorological loads such as snow and wind loading on steel structures in Croatia in the procedure of calibration. The verification of the stability of steel structures is evaluated by FOSM comparing by test results in connection with the limit state design. 2. Design requirements It is evident that there are the differences in the design requirements for various specifications. The differences and similarities are compared for two code-rules which are based on the essentially the same theoretical background and the purpose of this section is to compare these methods and to draw the conclusions about the impact of the differences between them. These divergences are due to the different perceptions of the effects of initial imperfections. For specifications ECCS and AISC many variability arise especially in the inelastic range and for the laterally unsupported beams under moment gradient. 2.1 Ultimate capacity of the laterally unsupported rolled and welded beams 2.1 Ultimate capacity of the laterally unsupported rolled and welded beams 2.1 Ultimate capacity of the laterally unsupported rolled and welded beams The following general treatments are used beam design rules: Use of the columns formula with the equivalent slenderness parameter:  EMBED Equation.2 , here Mp is the plastic moment of the cross section and ME is the elastic lateral-torsional buckling moment of the beam with the coefficient  EMBED Equation.2  of initial imperfection coefficients ( for rolled (0.21) and welled (0.49) beams, such as specified in EC3. Use of the analytically exact lateral-torsional buckling solutions for the cross section, loading and end condition, empirically modified to account for bucking in the inelastic range, such as in AISC Specification, with the linear interaction in the inelastic range, which can accommodate idealized conservative simplifications. The most general equation is the one adopted in Western Europe:  EMBED Equation.2 , with the exponent, which takes on values 2.5 for rolled, and 2.0 for welded beams. The variation of the buckling strength with  EMBED Equation.2  for the various values of n and ( is shown in Fig. 1. The advantage of this method is its simplicity and generality. Its disadvantage is that the implied reduction in flexural and torsional stiffness due to the partial plastification of the cross section is the same regardless of the magnitude of the compressive residual stress, and it does not differentiate between cases where all or most of the unbraced segment is yielded and where only a small part of the length is plastified. This equation is conservative for beams with low residual stress and steep moment gradient. 2.1.1 Limit state lateral-torsional buckling of the AISC Generality of the LRFD criteria of the AISC is comprised in the elastic solution which is expressed in the form: ME= CbMr , where Mr is the buckling solution for the case of uniform bending and Cb is the coefficient which accounts for the effect of loading. The inelastic buckling solution is approximated by the straight line (Fig. 2). The ultimate moment is determined as follows:  EMBED Equation.3 (1)In these equations are: E = modulus of elasticity Fy = yield stress Mr = S(Fy - Fr ), yield moment Mp = maximum moment capacity S = elastic section modulus Fr = maximum compressive residual stress Lr = unbraced length corresponding to Mr Lp = spacing of the braces necessary to reach Mp without rotation capacity  Figure 1. Variation of Mu with slenderness parameters by AISC Specification Since for beams where plastic moments are assumed to develop, the distances between lateral support points will be relatively short (Lp), with extreme fibre strain approaching into the strain hardening range. Studies of inelastic lateral buckling have made by Galambos, Lay, Massey and Pittman, Bansal and Hartmann. The unbraced length corresponding to the elastic limit, Lr, can be obtained by setting ME=Mr, where corresponding buckling moment Mr, is determined including residual stresses. 2.1.2 Theoretical model for lateral-torsional buckling in use of EC-32.1.1 Limit state lateral-torsional buckling of the AISC 2.1.1 Limit state lateral-torsional buckling of the AISC 2.1.1 Limit state lateral-torsional buckling of the AISC The selected model is based on the buckling curves of the compression members with five different parameters of the initial imperfections, which are now in the use of Eurocode-3 (Rondal&Maqui) as follows:  EMBED Equation.3 (2)where is (cr/(y=( for all five buckling curves. The test results of the ultimate strength under lateral-torsional buckling are selected for rolled and welded beams of symmetrical cross sections for the same boundary and loading conditions. The results are non-dimensional in the form of  EMBED Equation.3  over interval of 0.1 for slenderness ratio  EMBED Equation.3 .  Figure 2. Buckling curves by ECCS with imperfection coefficients ( and system factor n=2.5 2.2 Evaluation of web buckling test results for welded beams and plate girders in shear and combine bending and shear The limit state design requirements for welded beams and plate girders in shear, and combined bending and shear, are analyzed and criteria for two codes (AISC and Eurocode 3) are compared. As the differences in the design requirements are substantial, the comparison of the achieved reliability indices is made in order to find out the model, which is closer to the target reliability level. The statistical parameters of the experimental results are evaluated and the FOSM method is used for the procedure of the calibration. The results vary for two examined models and it is necessary to achieve target values of reliability by correction of the models by the resistance factors. 2.2.1 Models of ultimate design shear strength including post- buckling strength The welded beams and plate girders under the shear are buckling both elastically and inelastically. The critical shear stress in the inelastic range is for the ratio EMBED Equation.3EMBED Equation.3where (y is the yield stress in shear, and strain hardening begins at EMBED Equation.3EMBED Equation.3. The web plate stiffened by flanges and stiffeners has considerable post-buckling strength. On the principle adopted for the truss model, the tension forces are carried by the membrane action of the web, which acts as a tension-field. The transverse stiffeners support the compression forces, with or without the additional field anchored into the flanges, depending on the examined models with the different assumptions defining the width of the tension field. Baslers model is the first one actually used in the design of using tension-field-action in determining the shear strength Vtf, without considering flange contribution, after the web has buckled under diagonal compression. Basler(s model is prescribed for the ultimate shear strength in the AISC specifications with the transverse forces due to the anchorage of the tension field and the partial shear force (Vtf over the band width s, developed by compression in the stiffener depending upon the stiffener spacing (a) and the angle (() of the maximum shear component from the partial tension -field, where d((Vtf)/d(=0.  Figure 3. Force in stiffener resulting from tension-field action 2.2.2 Ultimate shear capacity adopted in EC-3 This method has similar arrangement for the central part of the tension field, but with two additional fields anchored to the flanges ( Mfpl). When the corresponding flange mechanism is formed, it works under the assumption that a part of the central tension field is also anchored to the flanges and the remaining small part, will probably induce transverse forces similar to those assumed in Basler(s theory but neglected in the Cardiff model. The ultimate shear capacity (Vu) of a plate girder may be computed by summing up three components: The elastic critical load on the web. The load carried by the post-critical membrane tension developed in the web. The load carried by the flanges at the instant of formation of the plastic hinges. The unknown value in Eq (14) is the angle ( and may be estimated as 0.67 (d in order to maximize Vu.. So defined Vu gives the significant post-buckling reserve of strength in the girders of high web slenderness. Basler(s and Cardiff method are not applicable for unstiffened girders and for high ratios of a/h since these procedures lead to Vtf(0.  Figure 4. Shear panel collapse mechanism On Fig.4. it is evident from which mechanism the shear capacity is defined by the Cardiff method from the authors: Rockey, K. C., Evans, H.R., Porter, D.M. and kaloud, M. 2.3 Simplified model for the ultimate capacity in interaction of bending and shear The selected model is based on an empirical interaction equation, which agrees reasonably well with the test results (Basler-Thrlimann(s tests are used in this work), which is noticeable from test-to-prediction ratios. The theory of the tension-field-action is proposed for shear capacity with the reduced ultimate moment capacity using the flanges and part of the web with or without flange local buckling for I shaped plate girders. The graphical presentation of the model is shown on Fig.5. with the loading path denoted by the coordinates which are the ratios of the experimental results and the ultimate theoretical capacity spread over three regions of the dominant stress range.  Figure 5. Nominal and ultimate values for bending and shear with loading paths 3. Loading conditions The design value of the effects of actions in the codes of AISC and EC-3 are define differently, although both codes have adopted modern principle in matter of structural safety based on probabilistic concepts of safety by use of partial safety factors applied to the load effects derived from the adequate structural analysis and to the design resistance. 3.1 Design value of the effects of the actions in EC-3The use of the partial safety factors applied to the effects of actions is given by:  EMBED Equation.3 (3)where (F is the partial safety factor for the action considered and Fk the characteristic value of the action In the Eurocodes for the ultimate limit state, the following combination of actions is considered: (4)with Gk : characteristic values of the permanent actions Qkl : characteristic values of one (leading) of the variable action Qki : characteristic values of the other (accompanying variable actions) (G, (Q: partial safety factor for the permanent and variable actions (o : combination factor In document ENV-EC 1, Part 2.1 the proposed values for partial safety factors on the actions are secificated. In concern with partial resistance factors defined by EC-3, the target reliability level which has to be achieved, recommended by reliability index (=3.8, for uniform reliability. Design value of loadings in LRFD criteria of AISC The design requirements for load and resistance factor design criteria are based upon the semi-probabilistic approach for the safety of the structures. This design requirement anticipate target value of reliability index (=3.0. General equation for this design requirement is:  EMBED Equation.3 (5)where ( =0.9 is resistance factor for flexural members in AISC LRFD Specification Rn nominal resistance QDn nominal dead load effect (D=1.2 dead load factor QLn nominal live load effect (L=1.6 live load factor 3.2.1Load statistics in LRFD criteriaThe mean load effect is define as:  EMBED Equation.3 (6)where  EMBED Equation.3  is mean dead load effect  EMBED Equation.3  is mean live load effect  EMBED Equation.3  QDn is nominal value for dead load L/D is live-to-dead load ratio The coefficient of variation of the load effect is:  EMBED Equation.3 (7)where VD=0.10 is coefficient of variation of the dead load VL=0.25 is coefficient of variation of the live load 3.2.2 The statistical evaluation of the meteorological loads dataThe meteorological measurements, which have to be examined and taken as dominant are snow measurements, converted to the snow loads on the flat roofs and wind loading actions on towers and chimneys. The example in this paper is dealing with the calibration of the main roof beams, which are laterally unsupported on the distances between secondary beams. The snow load is taken as dominant load during 30 years of measurements of meteorological data with the characteristic values as 95% fractiles with return period of 30 years. The snow measurements, which are converted to the snow loads on the flat roofs, are analysed and compared with extreme probability distribution function type I of Gumbel. This function of the extreme probability distribution during the period of n years is: EMBED Equation.3(8)The general expression for the snow loads on the flat roofs with the reduction factor 0.8, concerning the thermal characteristics of the building and the exposure, and with probability density function of Gumbel, is defined as: EMBED Equation.3(9)where  EMBED Equation.3 and  EMBED Equation.3  are mean value and standard deviation of the calculate snow loads. Using the design equations for the predicted strengths for beam fail by either lateral-torsional buckling (LTB), flange or web local buckling (FLB or WLB), the professional factors are evaluated as tested-to-predicted ratios concerning the statistical properties of the same experimental results and the adequate theoretical models. 4. Reliability analysis of laterally unsupported steel beams and plate girdersThe reliability index ( is derived from the equation of the ultimate limit state with two basic variables, which are statistically independent, g(x) =R-Q, with the probability of the failure:  EMBED Equation.3 EMBED Equation.3(10)where is: FR - cumulative distribution function of resistance R fQ - probability density function of load Q The basic variable are not distributed by the normal probability distribution function, so the FOSM method is not applicable and the Rackwitz & Fiessler-method is used with the transformation of the basic variables into the equivalent of normal distribution and the parameters EMBED Equation.3 under that the cumulative distribution and probability density functions are the same for the original and the approximated variables, in the respective points on the ultimate limit state plane: EMBED Equation.3. The equivalent mean value and standard deviation of the basic variable is:  EMBED Equation.3  EMBED Equation.3  (11)where is: F,f - distribution and density function of basic variable xi (, ( - cumulative distribution and density function of standard normal variable The iterative procedure for approaching to minimum value of (, is obtained by the equation system:  EMBED Equation.3  EMBED Equation.3 (12)The partial derivations EMBED Equation.3are evaluated for EMBED Equation.3, and (i of the basic variables xi . After the convergence of this algorithm, the reliability index EMBED Equation.3is evaluated, and approximate value of the probability of failure EMBED Equation.3.  EMBED Equation.3  EMBED Equation.3 (13)4.1 Results of calibration for the flexure (ECCS and AISC) and shear (by two models)The analysis of laterally unsupported steel beams for various design models is obtained, by which the ultimate limit state of the lateral-torsional buckling strength is evaluated for the purpose of the calibration of the rolled beams under the snow loads from the measured data in Croatia. The results of the calibration varies with applied snow loads and slenderness ratio for three examined designed models, and for ECCS criteria they are in the range from realised reliability indices (= 3.20 to 5.19, for AISC Specifications indices are lower, such as (=3.10 to 4.80, and for the model of proposed system factor n is quite on the target safety side with (=4.20 and 6.20. The results of the calibration for beams and plate girders in lateral-torsional or in local buckling under flexure or in shear are tabulated for various models (Tab.1.,2.,3.). For the combined bending and shear the resulting reliability index from the applicable tests is evaluated as (=2.50 , which is not the desired target value and the single value of the resistance factor (=0.90 is inadequate to insure uniform reliability. Table 1. Ultimate strength and calibration for the snow load data in Ogulin Theoretical results Mteo [kNm] for models: EMBED Equation.3  0.918ECCSAISC(m-2s) curveMexp [kNm] EMBED Equation.3 18.4018.1015.0747.27(Mmax4.144.073.405.69(3.213.103.81 The design equations for web shear by Basler(s method, which is used in the AISC specification, as well as the Cardiff method from Eurocode 3, are taken to be the predictive models when actual material properties are used to find the realized reliability indices and the model factors with target reliability, are evaluated and specified in Tab. 2 and 3. Table 2. Welded beams and plate girders in shear designed by Basler(s method Type of MemberNumber of TestsEMBED Equation.3VPEMBED Equation.3VMEMBED Equation.3VF( for (=0.9(N for (=3.0Welded beam81.310.161.100.101.000.053.340.97Plate girder141.000.111.100.101.000.052.520.81 Table 3. Plate girders in shear designed by Cardiff method Type of MemberNumber of TestsEMBED Equation.3VPEMBED Equation.3VMEMBED Equation.3VF( for (=0.9(N ((M) for (=3.0Plate girder111.030.071.100.101.000.052.930.895 (1.12)Concerning the results specified in Tab. 2., for the welded beams it is obvious that they are conservative as the post-buckling strength is taken partially into consideration and the reliability index is relatively high ((=3.34) comparing with target reliability of AISC ((T=3.0). 5. ConclusionThe calibration is performed with the designed models by global and by partial safety factors and the differences are the result of the basic formulations of the buckling curves. It is evident that there is the necessity to change the system factor n or ( of buckling curves, or to correct the evaluation model by model and resistance factors with the target reliability level in order to achieve uniform reliability with the proposed loads factors, concerning the applied loads in certain cases. The reliability indices are not uniform, nor are they always close to the desired target value of (=3.8 for EC-3 or (=3.0 for LRFD of AISC. The reason for this disparity is that the single value of the resistance factor is inadequate to insure the uniform reliability. In order to adjust the curve from Eq.(2) with the experimental results, non-linear regression analysis is performed with new coefficient of imperfection (=0.247 for 95% fractile, and reliability index will be close to the target reliability level. If the selection of the proposed models for shear has to be made, Cardiff method is more suitable concerning the reliability level, which has to be achieved with the needed uniformity. For the interaction range of bending and shear, new experimental results have to be examined. References American Institute of Steel Construction, Load and Resistance Factor Design, AISC, 1986 Eurocode 3. Design of Steel Structures-Part 1-1: General rules and rules for buildings, 1987 Sulyok, M. and Galambos, T.V.: The Evaluation of Resistance Factors for the Laterally Unsupported Rolled and Welded Beams and Plate Girders Designed by LRFD of the AISC, Steel Structures: Advances Design and Construction, Elsevier Applied Science, London and New York, 1987, ISBN 1-85166-120-4 Prof.dr.sc. 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()()[]L.Equation Native a(_1114354042F`L%`L%Ole fPIC gL.>1 ] .1  &x & MathType-9,R R R R+Symbolv-2 (+Symbolv-2 5)Symbolw-2 [META iCompObjfObjInfoOlePres000Symbolw-2 ]Times New Roman - 2 s| 2 x 2 5y 2 cn 2 p Times New Roman- 2 np 2 #N 2 <N 2 < N 2 0p 2 O0p 2  0p 2 # 0pTimes New Roman - 2 0 2 8Symbol- 2 = 2 - 2 Qy 2 y 2 y 2 /y 2 QC y 2 C y 2 C y 2 /C y 2  + 2 9- 2 - 2 'r 2 r 2 r 2 9r 2 r 2 ' 2  2  2 9 2 Times New Roman - 2 .P 2 lnY 2 $lnY 2 mlnYSymbol- 2 %s 2  s 2  s 2  s & "System-w$F&D&T +&D &DFV^_ FMicrosoft Equation 3.0 DS Equation Equation.39qb b 1 .1  `&  & MathType "-4    5iSymbol-2 (Symbol-2 )Symbol-2 [Symbol-2 ]Symbol-2 $b2 b2 b2 "b2 b2 $2 2 2 "2 2 -2 P-2 +2 ~>2 >2 t>2 >2 ~?2 ?2 t?2 ?2 -2 ~=Times New Roman-2 p2 Kn2 - y2 x2 @s Times New Roman-2 okN2 o N2 5 N2 @mnTimes New Roman-2 ln2 `ln2 ln2 82 k.2 0 Times New Roman-2 502 @o 02 @02 @0Symbol-2 1s2 Xs2 C s2  s & "System-x(ITI s 0n =0.82x 0 "2y N  N  0 ()+ 0  N lnn"ln"lnp()[]{}Equation Native D_1114354203F`L%kT%Ole CompObjf FMicrosoft Equation 3.0 DS Equation Equation.39qx mIyI 2y N FMicrosoft Equation 3.0 DS EqObjInfoEquation Native <_1114354277|FkT%kT%Ole CompObjfObjInfoEquation Native 8_1114421792F@]%@]%uation Equation.39qx|IoI  N FMicrosoft Equation 3.0 DS Equation Equation.39qmIyI Ole CompObjfObjInfoEquation Native $_1114421862FkT%kT%Ole PIC LMETA L < |Z 0  .1  ``&@# & MathType`Times New Roman>>- 2  p 2 P 2 R 2 Q 2 E F 2  x 2 / fi 2  x 2 dx Times New RomanL- 2 fI 2  R 2  QSymbol- 2 = 2 < 2 =Symbol- 2 Times New Roman>>- 2 M(i 2 )i 2  (i 2  )i 2 d (i 2 )i & "System-n,  FMicrosoft Equation 3.0 DS Equation Equation.39qS>  .1  @& & MathTypeCompObjfObjInfoOlePres000xEquation Native Symbol-2 J Symbol-2  =2 g<2 [=Times New Roman-2 dx2 Wx2 ]f2  x2  F2 Q2 !R2 P2 ip Times New Roman-2 Q2 x R2 _fTimes New Roman-2  )2 (2 )2 ; (2 )2 ( & "System-ڐII p f =P(R<Q)=F R (x)f Q (x)dx  +"LhWT_1056284209FkT%kT%Ole PIC LMETA hW0 E .1   & & MathType`- Times New Roman- 2 `(x Times New Roman- 2 N 2  xp 2 NTimes New Roman- 2 `,P Times New Roman- 2 ,8Symbol- 2 `Ts & "System-WV3<9w~G6< FMicrosoft Equation 3.0 DS Equation Equation.39qgX E CompObjfObjInfoOlePres000Equation Native \.1   & & MathType`- Times New Roman- 2 `(x Times New Roman- 2 N 2  xp 2 NTimes New Roman- 2 `,P Times New Roman- 2 ,8Symbol- 2 `Ts & "System-a@7836x76 2x N ,s x,NL WT WV   ._1056284210FkT%@]%Ole PIC LMETA      !"%'()*+,-./0123456789:;<=>?@ABCDEFGHIKNOPQRSTUVWXYZ[\]^_`abcdefghijklmopqrstw|~1    &  & MathType`Times New Roman܄- 2 `sg 2 `x 2 `ux 2 `)x Times New Roman!- 2 npTimes New Roman܄- 2 `(i 2 `,P 2 `,P2 `.....PPPPP 2 `,P 2 `{)i Times New Roman!- 2 <*p 2 *p 2 *p 2 41p 2 &2pTimes New Roman܄- 2 `- 0Symbol- 2 `3 = & "System-.1 FMicrosoft Equation 3.0 DS Equation Equation.39qCompObjfObjInfoOlePres000Equation Native   Xl  .1    &  & MathType`Times New Roman܄- 2 `sg 2 `x 2 `ux 2 `)x Times New Roman!- 2 npTimes New Roman܄- 2 `(i 2 `,P 2 `,P2 `.....PPPPP 2 `,P 2 `{)i Times New Roman!- 2 <*p 2 *p 2 *p 2 41p 2 &2pTimes New Roman܄- 2 `- 0Symbol- 2 `3 = & "System-à776?6 g(x 1* ,x 2* ,.....,x n* )=0LT T < K .1   &  &_1114422205F@]%@]%Ole #PIC $LMETA & MathType- Symbolw-2 (Symbolw-2  )ISymbolw-2 'L[ISymbolw-2 ' ]Symbolv-2 q(Symbolv-2 qu )ISymbolv-2 A[ISymbolv-2  ])Symbolw-2 {)Symbolw-2 7 }Symbolw-2 (S(Symbolw-2 ()]] Times New Roman- 2 &x 2 x 2 F 2 : x 2 PF 2 P/x 2 rfi 2 x Times New Roman- 2 -N 2 9i> 2 9Ri> 2 9 i> 2 9 xp 2 - N 2 +xp 2 N 2 Gi> 2 i> 2 gi> 2 gi>`Times New Roman- 2 | i, 2 nOi,Symbol- 2 = 2 {- 2 = Symbol- 2 -I-{ 2 >-{ Times New Roman- 2 -*p 2 - *p 2 *p 2 [*pSymbol- 2 ]F 2 PRF Times New Roman- 2 -1p 2 1pSymbol- 2 B s 2 s 2 P.f & "System- Y'<*  FMicrosoft Equation 3.0 DS Equation Equation.39q  .1  @&@ & MathType CompObjJfObjInfoLOlePres000M$Equation Native n"-XSymbol-2  (Symbol-2  )Symbol-2 [Symbol-2  ]Symbol-2 QT (Symbol-2 QB )Symbol-2 N[Symbol-2 N ]Symbol-2 Q{Symbol-2 Q }Symbol-2 (Symbol-2  )[  Times New Roman-2 *2  *2 12  *2 h12 * Times New Roman-2 i2 *i2  i2 i2 nN2 Tx2 N2 zx2  i2 B i2 qi2 =NTimes New Roman-2 'x2 f2 R x2 RF2 ? x2 e F2 x2 Lx`Times New Roman-2 i2 9i Symbol-2 -2 -Symbol-2 R2F2 X=2 F2 w-2 }=Symbol-2 Rf2 Xs2 C s & "System-ڠITI 2x N =x i* " "1 F i x i* ()[] x i N  x i N = "1 F i x i* ()[]{}f i x i* () FMicrosoft Equation 3.0 DS Equation Equation.39q_1114422392F@]%@]%Ole uCompObjvfObjInfoxmIyI L  (  >  .1  @ &  & MathType@-lPwEquation Native y$_1114422417F@]%@]%Ole zPIC {LMETA }HCompObjfObjInfoOlePres000Xv-^F -N,-4U RRu Symbolc- 2 a 2 f" 2  2 s 2 M 2 f 2 Js Times New Roman}- 2 i> 2 i> 2 woxp 2 koN 2 i> 2 xp 2 N 2 i> 2 mTimes New Roman o- 2 fg 2 $x 2 Mg 2 fMx`Times New Roman}- 2 i, 2 ? i,Symbol- 2 = 2 6y 2 y 2 y 2 6Ky 2 Ky 2 Ky 2  y 2  y 2 " y 2  y 2 y 2 y 2 "y 2 y Symbol- 2 ={Symbol- 2 mk Times New Roman}- 2 \ 2p 2 v1p & "System-= 2  FMicrosoft Equation 3.0 DS Equation Equation.39q  0  .1  @ &  & MathType@-lPwv-^F -N,-4U RRu Symbolc- 2 a 2 f" 2  2 s 2 M 2 f 2 Js Times New Roman}- 2 i> 2 i> 2 woxp 2 koN 2 i> 2 xp 2 N 2 i> 2 mTimes New Roman o- 2 fg 2 $x 2 Mg 2 fMx`Times New Roman}- 2 i, 2 ? i,Symbol- 2 = 2 6y 2 y 2 y 2 6Ky 2 Ky 2 Ky 2  y 2  y 2 " y 2  y 2 y 2 y 2 "y 2 y Symbol- 2 ={Symbol- 2 mk Times New Roman}- 2 \ 2p 2 v1p & "System-w4L3t3 a i =)gx i ()s x i N  gx i ()s x i N  2i=1Equation Native _1056284214F@]%@]%Ole PIC Lm  LNN>  .1  `&@ & MathType-5KrSymbol- 2 / 2 lMETA (CompObjfObjInfoOlePres000Times New Roman- 2 /g 2 l#x Times New Roman+- 2 i> & "System- FMicrosoft Equation 3.0 DS Equation Equation.39qO  .1  `&@ & MathType-5KrSymbol- 2 / 2 lTimes New Roman- 2 /g 2 l#x Times New Roman+- 2 i> & "System-@w43D$3 )gx iL4@4   .1  `&@ &Equation Native \_1056284215F@]%`4e%Ole PIC LMETA CompObjfObjInfoOlePres000 MathType@Times New Roman+- 2  x Times New Roman- 2 i> 2 *p & "System-#x Times New Ro FMicrosoft Equation 3.0 DS Equation Equation.39q4t  .1  `&@ & MathType@Times New Roman+- 2  x Times New Roman- 2 i> 2 *p & "System-# w4'3+3 x i*Equation Native <_1056284216F`4e%`4e%Ole PIC LL,=  .1  `&@ & MathType0SymbolD- 2 b Times New Roman- 2 *p & "META CompObjfObjInfoOlePres000System- FMicrosoft Equation 3.0 DS Equation Equation.39qX  .1  `&@ & MathType0SymbolD- 2 b Times New Roman- 2 *p & "System- w4/343 b *L!|!   .Equation Native <_1056284217 F`4e%`4e%Ole PIC LMETA HCompObj fObjInfoOlePres000H    "')*+,-./0123456789:;<=>@CDEFGHIJKLMNOPQRSTUWXYZ]_`abcehijklprstuvwxz}~1  ``&@: & MathType`Symbolw-2 (Symbolw-2 )Times New Roman- 2  p Times New Roman- 2 fISymbol- 2 @ 2 F-Times New Roman- 2 1Symbol- 2 (F 2 b Times New Roman- 2 N*p & "System-n  FMicrosoft Equation 3.0 DS Equation Equation.39q!   .1  ``&@: & MathType`Symbolw-2 (Symbolw-2 )Times New Roman- 2  p Times New Roman- 2 fISymbol- 2 @ 2 F-Times New Roman- 2 1Symbol- 2 (F 2 b Times New Roman- 2 N*p & "System-`w44393 p f @1-Fb * ()Equation Native |_1114422476F`4e%`4e%Ole  CompObj!f FMicrosoft Equation 3.0 DS Equation Equation.39qmIyI Lp |[ObjInfo#Equation Native $$_1114422502F`4e%`4e%Ole %PIC &LMETA (CompObj?fObjInfoAp   .1  `` &@ 9 & MathType -ESymbolw-2 (Symbolw-2  )Times New Roman- 2  x 2 x 2 g 2 5x 2 x 2 x Times New Roman}- 2 i> 2 Ti> 2 i> 2 rxp 2 rN 2 lnp`Times New Roman- 2 %i, Times New Roman}- 2 *p 2 *p 2 *p 2 b*pTimes New Roman- 2 u,P 2 2,P 2 .P 2 .P 2 >.P 2 .P 2 .P 2 K,PSymbol- 2 = 2 - 2 = 2 a 2 bs Times New Roman- 2 1p 2 2pTimes New Roman}- 2  0 & "System- 2 m FMicrosoft Equation 3.0 DS Equation Equation.39q  [ .1   &  & MathType "-TSymbol-2 R*(Symbol-2 R )Times New RoOlePres000BEquation Native V$_1114424882F \n% \n%Ole [man-2 S 0 2 S,.....,2 S, Times New Roman-2 ^*2 C*2 ;22 j*2 I12 *Symbol-2 S =2 -2  = Times New Roman-2 Vn2 N2 u x2 i2 i2 iTimes New Roman-2 Sx2 S|x2 Sx2 SLg2 Gx2 Lx`Times New Roman-2 : iSymbol-2 mbs2 a & "System-ITI x i* =2x i " i  x i N gx 1* ,x 2* ,.....,x n* ()=0L4@4n=  .1  `&> &PIC \LMETA ^hCompObjdfObjInfof MathType-* *Symbol- 2 @&l 2 @'= & "System- FMicrosoft Equation 3.0 DS Equation Equation.39q4H  OlePres000gpEquation Native m<_1114424883F \n% \n%Ole n.1  `&> & MathType-* *Symbol- 2 @&l 2 @'= & "System- 322 Symbol"l=LNPIC oLMETA qCompObjyfObjInfo{N6=  .1  & & MathType@-: :<Times New Romanj- 2 @#M Times New Roman- 2 \maxbp & "System- FMicrosoft Equation 3.0 DS Equation Equation.39qO  .1  & & MathType@-: :<Times New RomaOlePres000 |Equation Native \_1056284222 F \n% \n%Ole nj- 2 @#M Times New Roman- 2 \maxbp & "System-@322 2M max FMicrosoft Equation 3.0 Equation.2 Equation.39qCompObj eObjInfoOlePres000 4Ole10NativeD   .1  ` & MathType-8=8# Times;-!P"System-@ 2P# u_1056284223F \n% \n%Ole CompObjeObjInfo FMicrosoft Equation 3.0 Equation.3 Equation.39q   .1   & MathType-808,Times6-!MOlePres0004Ole10NativeD_1056284224F \n% \n%Ole "System-@ 2M# u FMicrosoft Equation 3.0 Equation.3 Equation.39q   CompObjeObjInfoOlePres0004Ole10NativeD.1  ` & MathType-8@8, Times-!F"System-@ 2F# u FMicrosoft Equation 3.0 Equat     ' !"#$&%0/()*+,-.13456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_qcH<"= KDU)U)oqWBBؾ uF(xܢT'*Q>Ts~2*`6H?u# eZWꠓJPbN))St4A*B꠯PB:*%`V:葊T]8MuuJ: 6AS:J\}VK{s-B/ze͖BZzeﲬ3=rܠ7X/&y}|~r^Ao[,)V ,uu^^gwoe|iS,BntZuA7۲~iYy㱀[5]l99Ӊt",8ڟ39Cxe-} (pg"8"hdv=gҫq."_/%peAaq}>_B}O&!t5k!D K+~&ipNX%a&,[bua1i໤Ϧ5IʟG$~-$^jVj_`9-tV??E]{]7dK{:?Qs %샯VωJ$| ej5xzÈSKH?~|*kjkp?5L)"q߰K,2s[*q/󼜾>xg k${*t>kt5_aZ"Y,(+J!ϲ>0k&qѬפUM|6i~}O?U;}k+fy0V&-iu]~񻽻a vh{Ya 炇kY RjWѬ658-d jwXs]WY{i;ebyb1b)?ǪY2MCꗼG~ H'%:珍T ^5,`_LWMm5IMRU+gT}i% ?cBm:bmXmJ[Q:'?8+Ձ Un{Aન?(~ ~Xۢ+><8e Ҏܮ5)NŬ48?.!q<).). 1.9q'Ɯ5 Qp \Q?v}TLYM&t>v47K9Xk% QʃoD{IQbmkpZkd .&ޯIy*UK|3_k}! = c1?͘Kߔ$~AK}߄B xI##{'M|..4ɸȃE-qbo|4.>_zkta}N}tY>{ Ec >a ~E߯{^.%\ypUR>)Hg&x$|4GÉÒ(7!tI:Vz ?SϦw_Z,4X)ypxkR;[HוCdQ e;A}(~9n~"e(17+;.}21:e1/2"RQCEU(醊/""e_L)>*N{V{emgf Ddd  2Z Z A?"`2fZxܨ[nGB )`!:Zxܨ[nGDCCD`Ԍ:*x훉ս2T%D!~0d}%Uoq- V+(N ƐPJFh`l,V@O+$Q 8o~ 0|9y3 gR!r  \Ji]1TZX(@.ffz ɷ|SWIlEȗI>|tG6|U& T쐏L"_fo.M'8dv/ Np JJ7 Ӡtt 4WGK>|7|9䋒|e"_!f/|27|[O)$_6"$D!_T,|ebP,|b7WH`٦ʀ0 s03w(|͢ U27[A>GAq"d!NL"dM!/,!R"D 0W+֜+B DOPeuD(¹QJ wz%+)26X(¦sE`'XVI> 0B> 0W"9:oOFE)`(,P 0,$zM!_%!_&$o4k&_Gf/|(85WGK>|7|9{o"_T|X|5>=!f%_|sŬ.f%_X-jW%VKbsj7|zъ*G+. s%ъ3Gf̘xk֬ ޽;=ū>XF H{#J:8J p2yNN&xSZ?7&>;m/2*G SA='Cb ^И'i=4ocҼoK. qڭګt{'yCW@~ͻEۯh}߱.wV}P+t1"18г[/܏i /+?_v߱?u]vk#G}=vetNY;c8 ˚ĬVj޲KwR_n-/,5U;3ۭkgs\g-0o1gYk-VBeNrc(sVStsyԘcxl\o.341O#jW#FBd4z43}1x?OUz__wW7sB_ P}+m_DۭZLA;i u-S{\۫ާ}i}z5[]\G-Մ~vzXRԿ(_>,P+[%OYW8CR#w(K ?R_S(YyןW,*ki)匔uI)\-4IYCoB]#P_r~YEd/\JBK.ߩ;wzcJMdeԩzXt(P˩8Z S# pqiZkN2]NK.8-.59uʹ8־D &GxcM &G.h]0ьe9||OL4h k_uwAs1 & @|4's=`v=`VbS J{OZx)V b 85|k=Zj^m-[xE {u^m^W[xNkaNCq=ġ8{zCqh:Mǡ84tޭy6ǻOn+C@ YamV;x:L8O?;m_ͳyv i:0&o^봏8<[8'x+o%1yg'!ʄ\R3kwxfOݩɷ;zxQ8V ''lb<]=ӵݝ}DL: JL^tVL'oxMڔwMy-ϺUJog{쿹??/>v,$}_tns7[׻n*֗Nغ}O;iN7f}99-Lr z_sHsNӜ|_8[Conj+z۶kD ^nUY*NcޕIezо?V^v5Vs.YgՋտT'ZYn55uY~b.3]}r;%sF4oU.1g(qT~L&c3c~Ó5!5"ƍ>'}ϕIuҹ.n `uOA_eTGd-2n.aOs#c ]hcfJY%q, 홬{˲ű.Inu';*2 ɘ# N[iPpNQ@s29u>> w$m@W(}4t Ntv29m=2HN N7'@7rx+ * J: [i0x+ > J `J5ͯVR,Jbm⭤Xˀx+)@WZx+V,oT[x+6 JRmzVtJ~mVJZC+qh%ġ8VJZC+tf@W| [x+> J RaT5@x+q2X1j otˀx+@N Jo J8@C{8ۀxg5!=D@WZxOYt'|ēowɷ;xr tmwOvWtmOvtmw?O 6xM'@<&= `'. x<o5O)ǫ:Sr@<_J= ڕF ڕrA05 ~f@,cz_g YF iˀ2⻮MrN{6}+?ئ<(Y 3M⯭m> oӷ}]oӨ9-ݖ꧀xa mw[oݖˀx:C1 mwۡmvhxZ,CvhrmW8mmkKzx) fvYmkFÊ N_61 f\ ی[xquo3F6*oJ!. _W.UxUa _(k tQ: BGA( tQ:Wx. 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