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X=[ ];y=[ ];  //ÊäÈëÊý¾Ý
plot(x,y,'-or');
>> c0=[0.98 0.00844 2.1144];
>> n=length(x);
>> fun=inline('1000*x.*(1-c(1)+c(1).*exp(-(x/c(2)).^c(3)))','c','x');
>> [c,r,j]=nlinfit(x,y,fun,c0);
Sample Text
> In nlinfit at 240
[c,r,j]=nlinfit(x,y,fun,c0)
¡­¡­¡­¡­¡­¡­¡­¡­..
¡­¡­¡­¡­¡­¡­¡­¡­..
¡­¡­¡­¡­¡­¡­¡­¡­..
.
.
.
Format long
>> c
c =
  1.0e+002 *
   6.991289140190613   0.232158704730335   0.008642422367326
y1=1000*x.*(1-c(1)+c(1).*exp(-(x/c(2)).^c(3)));
>> R2=1-sum((y1-y).^2)./sum((y1-mean(y)).^2);
>> sqrt(R2)
ans =
   0.480838537767861
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  • ¸½¼þ 1 : m2.csv
  • 2015-01-14 10:43:37, 204.29 K

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X=[ ];y=[ ];  //ÊäÈëÊý¾Ý
plot(x,y,'-or');
>> c0=[0.98 0.00844 2.1144];
>> n=length(x);
>> fun=inline('1000*x.*(1-c(1)+c(1).*exp(-(x/c(2)).^c(3)))','c','x');
>> [c,r,j]=nlinfit(x,y,fun,c0);
Warning: Iteration limit exceeded.  Returning results from final iteration.
In nlinfit at 193
Warning: The Jacobian at the solution is ill-conditioned, and some model parameters may
not be estimated well (they are not identifiable).  Use caution in making predictions.
> In nlinfit at 240
[c,r,j]=nlinfit(x,y,fun,c0)
¡­¡­¡­¡­¡­¡­¡­¡­..
¡­¡­¡­¡­¡­¡­¡­¡­..
¡­¡­¡­¡­¡­¡­¡­¡­..
.
.
.
Format long
>> c
c =
  1.0e+002 *
   6.991289140190613   0.232158704730335   0.008642422367326
y1=1000*x.*(1-c(1)+c(1).*exp(-(x/c(2)).^c(3)));
>> R2=1-sum((y1-y).^2)./sum((y1-mean(y)).^2);
>> sqrt(R2)
ans =
   0.480838537767861
2Â¥2015-01-14 10:46:01
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