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function OF=ObjFunBinary(x)   %Ä¿±êº¯Êý
format long
T=[278.15,283.15,288.15,293.15,298.15,303.15,308.15,313.15,318.15];
x1=[0.01217,0.01457,0.01704,0.02085,0.02337,0.02707,0.03041,0.03377,0.03766];

x2=1-x1;
R=8.3145;
H=19.76;
Tm=454.8;
gamma_exp=exp(H/R*(1/Tm-1./T))./x1;
a=x(1);g1=x(2);g2=x(3);%x(1)¸ù¾ÝÎÄÏ×Ò»°ãÈ¡0.2¡¢0.3»òÕß0.47
t12=g1./(R*T);
t21=g2./(R*T);
G12=exp(-a.*t12);
G21=exp(-a.*t21);
lngama1=x2.^2.*(t21.*G21.^2./(x1+x2.*G21).^2+t12.*G12./(x2+x1.*G12).^2);
gamma_cal=exp(lngama1);
OF=gamma_cal-gamma_exp;

beta0 = [0.31 2000 8000];  %²ÎÊý³õʼֵ
options.Algorithm = 'levenberg-marquardt';
[beta,resnorm,residual,exitflag,output]=lsqnonlin(@ObjFunBinarynew,beta0,[],[],options)


Êä³öµÄ½á¹ûÊÇ

Local minimum possible.

lsqnonlin stopped because the final change in the sum of squares relative to
its initial value is less than the default value of the function tolerance.

<stopping criteria details>


beta =

   1.0e+04 *

   0.000044925534703   1.158249518250641   1.085523151964263


resnorm =

   3.233501964174955


residual =

  Columns 1 through 7

  -0.835682305165847   0.375853525304237   0.641305366330478   0.765737066136275   0.366439803004162   0.007880991932048  -0.337551041065019

  Columns 8 through 9

  -0.624403280363090  -0.870680738315109


exitflag =

     3


output =

       iterations: 37
        funcCount: 168
         stepsize: 23.651354916984875
     cgiterations: []
    firstorderopt: 0.093957635054323
        algorithm: 'levenberg-marquardt'
          message: 'Local minimum possible.

lsqnonlin stopped because the final change in the sum of squares relative to
its initial value...'

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