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matlab±à³ÌÇóÖú
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ÔËÐÐSSLL.mÎļþ×ÜÊdzöÏÖÕâ¸öÎÊÌâ >> run SSLL ??? Error using ==> run Error using ==> optim\private\lsqncommon User supplied function ==> FS failed with the following error: Error using ==> FS Too many input arguments. ÏÂÃæÎª±àµÄSSLLÎļþ£¬·ÇÏßÐÔÄâºÏ function SSLL clear all k0=[0 0 ];%²ÎÊý³õÖµ lb=[0 1]; ub=[+inf +inf];%lb£¬ub²ÎÊýµÄÉÏÏÞºÍÏÂÏÞ Data= [0 1 1 1.00689 2 1.01108 3 1.01207 4 1.01354 5 1.01404 6 1.01453 7 1.01502 8 1.01551 9 1.01576 10 1.01625 20 1.01995 30 1.02241 40 1.02487 50 1.02635 60 1.02783 120 1.033 180 1.03669 240 1.03866 300 1.03989 360 1.04088 420 1.04162 480 1.04211 ]; tn=Data(:,1); Qt=Data(:,2); n=length(Qt); Qe=Qt(n); Qet=(Qe-Qt)./(Qe-1); Q0=Qet(1); plot(tn,Qt,'o') %k_fmincon=fmincon(@FS1,k0,[],[],[],[],lb,ub,[],[],tn,Qet,Q0) [k,resnorm,residual,exitflag,output,lambda,jacobian]=lsqnonlin(@FS,k0,lb,ub,[],tn,Qet,Q0); k resnorm [t,Q]=ode23(@ffs,tn,Q0,[],k); Q=Qe-Q.*(Qe-1); hold on plot(t,Q) hold off %pause %plot(tn,residual,'*') Qt=Data(:,2); pause re=(Q-Qt)./Qt; plot(tn,(Q-Qt)./Qt,'o') Q residual 'Ïà¶ÔÆ«²î' re '×î´óÏà¶ÔÆ«²î¾ø¶ÔÖµ' max(abs(re)) '¾ö¶¨ÏµÊý' R2=r_Rsquare(Qt,Q) |
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