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]vc Alʑ^ lʑ  XTableStyleMedium9PivotStyleLight16`$Sheet2VVg -}^SY TQut^geLygؚf[S0f[MO 3uN~f[y0N~f[y Ty ;Nc(Wxvyxyvя5t^N,{N\Ob\O TINShvf[/ge3u[8hS_t^(W&yx~9NCQ f[b[[a Tyegnc Tev Sh Rir Ty0~+R0e /f&TEI/SCIh"}4b_ 1979.11.17oRYecZSX$N{|bD~TOSv!jWS{lxvz V[6qyf[WёYA modified Perry s conjugate gradient method- based derivative-free method for solving large-scale nonlinear monotone equations/ Applied Mathematics and Computation SCI 2015.2%)/fckRSёOSv^!jNؚHe{lxvz VnWSw6qyf[WёYComments on/A hybrid conjugate gradient method based on a quadratic relaxation of the Dai-Yuan hybrid conjugate gradient parameter Optimization, SCI 2015.8aRobust CVaR-based portfolio optimization under a general affine data perturbation uncertainty set<Journal of Computational Analysis and Application,SCI 2014.4ZRobust Conditional value-at-risk optimization for Asymmetrically Distributed Asset Returns'Pacific Journal of Optimization,2012,10wmQ 1981.11.19^ ZSXxvzu0tf[ZSXpef[0^(upef[wQ g[y~gven_R|~vI{SR/eV[6qyf[WёfHopf 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Math. Model. 2011^~'`ewz~ce|~ؚHe{lSpebV~nuAmLR0u`ċ0OTKmpef[!jWxvz, S2012ZX10001001-6-1, V[ASNN͑'YNyP[yv yb^Attractors for nonclassical diffusion equations with arbitrary polynomial growth nonlinearity "Non. Anal.,: RWA, 31 (2016):23 37.YAttractors for the semilinear reaction- diffusion equation with distribution derivatives "J. Math.Phys.,2013,542013 092701fThe existence of uniform attractors for non-autonomous reaction-diffusion equations on the whole space"J. Math.Phys.,2012,532012 082703hTOQ 1977.12.1$N{|yrk^~'`e z~v{lNtxvzXConvergence properties of an iterative method for solving symmetric nonlinear equations,EJournal of Optimization Theory and Applications, 164 (2015) 277-289. JAn inexact PRP conjugate gradient method for symmetric nonlinear equationsBNumerical Functional Analysis a<nd Optimization, 35 (2014) 370-388.ZOn the convergence properties of the unmodified PRP method with a non-descent line search,4Optimization Methods and Software, 29 2014 484-496.CA short note on the global convergence of the unmodified PRP method)Optimization Letters, 7 (2013) 1367-1372. _R 1986t^9g7epef[0W@xpef[sQN{/g~pe-Nޏ~yXNyv"NjuVe z V[6qyf[WёYXTO;Nc2On products of consecutive arithmetic progressionsJ. Number Theory0SCI(4:S)02015?Some observations on the Diophantine equation $f(x)f(y)=f(z)^2$Colloq. Math.0SCI(4:S)02016PRight triangle and parallelogram pairs with a common area and a common perimeterJ. Number Theory0SCI(4:S)02016 f[b Tyvz  f[b;N{b~{ T f[bf[MOċ[RYO;N-^~{ T 8A{#t^ g e s 7^ 7ZSXxvzu 7pef[ 7|9_'`AmSORf[-NRpe6_Re z㉄v['`xvz 7GApproximate controllability of fractional partial differential equation 7&Advances in Difference Equations, 2015 7SCI6eU_ 7|9_'`AmSORf[-NRpe6e z㉄v['`txvz 7`Existence and uniqueness of mild solutions for class of nonlinear fractional evolution equation 7&Advances in Difference Equations, 2014 7Rpe6_yRt(W|9_'`AmSORf[-Nv^(uxvz 7  VnWSwybS 7UComplete controllability of fractional neutral differential systmes in abstract space 7"Abstract and Applied Analysis,2013 7^~'`Rpe6SU\e z㉄vяeWё3NCQW^f[b  74llmQW~gPgeROSSvQ(WlQ] z-Nv^(ub/gxvz-NVlQf[Oyf[b/gVY NI{VY,{NMDynamic design height of embankment preloading soil in Dongting lake district$Applied Mechanics and Materials 2012 7W(g] z~gPgeY:\^t0EN'`OSS8h_b/gVnWSwyf[b/gۏekVY NI{VYAn Optimal Method for Diffusion Parameters of Nonlinear Diffusion Problem of Drug Releasing in 2D-Disc Device by Separate Variable/ Method Mathematical Problems in Engineering2014+  7SCI,EI 7ؚlQoW0WWg irelS] zb/gxvz,{ N3Strength of asphalt mixtures with multi-scale gains9International Conference of Transportaion (ICTR2013),2014 7|:gR^ YTPgeirtNRf['`vY:\^Rgel 7 VnWSybQHr>y 2013  7NW 7<<ؚlQoW0WW$XNe]c6R>>,{5\6z 7 NlNQHr>y2013.3 7lRmTe~‰|9_'`SpeSelSSyr'`xvz  7lQNyb(^(ub/gHr), 2013 7}An Optimal control model and the computer algorithm for the diffusion parameter of the drug releasing in the spherical device 7#Information technology journal 2012 7Finite element analysis based on iterated multi-scale analysis for mechanics parameters of composite materials with multi-scale random grains, 7,Mathematical Problems in Engineering 2011/12 7cIdentifying time-dependent drug diffusion parameters in the cylindrical tube by optimal algorithm, #Advanced Materials Research,2011.10NЏ] z0SNS] z 7SA AuB.IDFE;G4I K LL jN# PRxT; VX=YO[)_aNcd/Nfg'Qitj l@ o p$rs[uk0xyd{|_~<|bփHm`l 8 X n ~Icc8 PK![Content_Types].xmlj0Eжr(΢Iw},-j4 wP-t#bΙ{UTU^hd}㨫)*1P' ^W0)T9<l#$yi};~@(Hu* Dנz/0ǰ $ X3aZ,D0j~3߶b~i>3\`?/[G\!-Rk.sԻ..a濭?PK!֧6 _rels/.relsj0 }Q%v/C/}(h"O = C?hv=Ʌ%[xp{۵_Pѣ<1H0ORBdJE4b$q_6LR7`0̞O,En7Lib/SeеPK!kytheme/theme/themeManager.xml M @}w7c(EbˮCAǠҟ7՛K Y, e.|,H,lxɴIsQ}#Ր ֵ+!,^$j=GW)E+& 8PK!theme/theme/theme1.xmlYOo5#MvlM6Цۢ7&jHH q　Jĥ|@_g{fvuHB#@=$3{~\0aIyWj"i4ai=@RtOI;\|kxC$!֧rXlcyY0&\$X݄-jk iR; IY1*B&(qh\]Zkfr&LC!yİT0j,o^["NY[Y7|]`|bxhT2%}`jzIpV*F)hV@qv֬5\|̭NlXd Zck7V 7`KȄ/|>GA4qYLxd$(^bF!Р?H°)RLp!/М;ʅ!PL3 1ŷ_O@HD/?/ox[!MD f JNFb+1[i$q5f؃ׂ# SE=oƉuZU1pF~bZc|ũ4jJ}$1qc8U8")QHB<ݧԱ. |}:zM2#'vh~;ٽ:&.3C3S!NX෰}Bf"zR#8ꍉ5w[qM(3~Y">0U6?8|M*=y!W>.w3DpzQjpFH3S Sj;:n[|3ۂϗ<;'*iuŘ6{2cqz[V?_O˯r Zw6xx8 Ԍ[Ҵq5s(%!-Q4rpf \}@U*ܢZ<_d${Gu"Vz`3Vd߀yTe8]7RgO#KRtZ͕fB 1REp*ad6Y>fPM:܌X/(ԁLHelCL!Rʿ^jt>)V!1)kdBBUuveDξ楔Ox|Fl*1_*3.ALE/pum']8fYrSd 7Z`*n^ٍrWŤ%R *z? ձ@#) sBYLþi*69mY&\iHł=(K& V.KLDUĕ{D ꦚeNƟg(MN5ߜJV6&3(a/E4r;,/ު"zbf58WV="\pkAf!xqQc, !E:P[| l lt#h &Mwjf})m%.В4vٜ\LcvlmN55xdФ8ǘ/iO^| /S &%0YPK! ѐ'theme/theme/_rels/themeManager.xml.relsM 0wooӺ&݈Э5 6?$Q ,.aic21h:qm@RN;d`o7gK(M&$R(.1r'JЊT8V"AȻHu}|$b{P8g/]QAsم(#L[PK-![Content_Types].xmlPK-!֧6 +_rels/.relsPK-!kytheme/theme/themeManager.xmlPK-!theme/theme/theme1.xmlPK-! ѐ' theme/theme/_rels/themeManager.xml.relsPK]  ɀ  q];  dMbP?_*+%&ffffff?'ffffff?(?)?MHP LaserJet P10085 4XSDDMHP LaserJet P1008 Z(d_5" dX333333?333333?&<3U} } `}  } @} } -} } `Cqw@@8@WX I    tt*W;;;W W                 D D D  D  _  L  ~ ?     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