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sara_ecustгæ (СÓÐÃûÆø)
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Solver stopped prematurely. lsqnonlin stopped because it exceeded the function evaluation limit, options.MaxFunEvals = 400 (the default value). ³ÌÐòÔËÐкó³öÏÖÕâ¸öÎÊÌâÈçºÎ½â¾ö£¿ ÏÂÃæÊdzÌÐò£º function octene300 clear all;clc format long; global WF0 x PA0 PB0 F0=[15 17.5 20 22.5 25]; WF01=0.01./0.75*112/0.2./F0; WF02=0.01./0.75*112/0.15./F0; WF03=0.01./0.75*112/0.2./F0; WF0=[WF01;WF02;WF03]; x1=[0.706437072 0.664245006 0.646259394 0.621726302 0.592621525]; x2=[0.718029406 0.68794238 0.671240637 0.6540687 0.611399535]; x3=[0.741205864 0.715903989 0.690602114 0.663064058 0.635526002]; x=[x1;x2;x3]; PA01=10.94593968; PA02=8.105903925; PA03=10.87159518; PA0=[PA01 PA02 PA03]; PB01=0.480085074; PB02=0; PB03=0; PB0=[PB01 PB02 PB03]; beta0=[1 1 1 1 1]; lb=[0 0 0 0 0]; ub=[inf inf inf inf inf]; [beta,resnorm,resid,exitflag,output,lambda,jacobian] = ... lsqnonlin(@OptObjFunc,beta0,lb,ub,[]) ci = nlparci(beta,resid,jacobian); beta %ÄâºÏЧ¹ûͼ(ʵÑéÓëÄâºÏµÄ±È½Ï) WF0c1=KineticsEqs(beta,x(1, ,PA0(1),PB0(1));F0c1=0.01*112./WF0c1/0.75/0.2; WF0c2=KineticsEqs(beta,x(2, ,PA0(2),PB0(2));F0c2=0.01*112./WF0c2/0.75/0.15; WF0c3=KineticsEqs(beta,x(3, ,PA0(3),PB0(3));F0c3=0.01*112./WF0c3/0.75/0.2; plot(F0c1,x1,'k-',F0c2,x2,'r-',F0c3,x3,'g-',F0,x1,'ko', F0,x2,'ro', F0,x3,'go') legend('0.2-0.15','0.15-0','0.2-0');xlabel('Flow rate of model oil mL/h','FontSize',12);ylabel('1-octene Conversion','FontSize',12); xlim([10, 30]); figure plot(F0,F0,'k-',F0,F0c1,'bo',F0,F0c2,'go',F0,F0c3','ro') % ²Ð²î¹ØÓÚÄâºÏÖµµÄ²Ð²îͼ figure plot(WF0c1,resid(:,1),'*',WF0c2,resid(:,2),'*',WF0c3,resid(:,3),'*') xlabel('WF0') ylabel('²Ð²îR') refline(0,0) % ²ÎÊý±æÊ¶½á¹û fprintf('Estimated Parameters:\n') fprintf('\tk = %.4f ¡À %.4f\n',beta(1),ci(1,2)-beta(1)) fprintf('\tn = %.2f ¡À %.2f\n',beta(2),ci(2,2)-beta(2)) fprintf('\ts = %.2f ¡À %.2f\n',beta(3),ci(3,2)-beta(3)) fprintf('\tq = %.2f ¡À %.2f\n',beta(4),ci(4,2)-beta(4)) fprintf('\tp = %.2f ¡À %.2f\n',beta(5),ci(5,2)-beta(5)) % ------------------------------------------------------------------ function f = OptObjFunc(beta,x,WF0) global WF0 x PA0 PB0 WF1=KineticsEqs(beta,x(1, ,PA0(1),PB0(1));WF2=KineticsEqs(beta,x(2, ,PA0(2),PB0(2));WF3=KineticsEqs(beta,x(3, ,PA0(3),PB0(3));f1=WF0(1, -WF1;f2=WF0(2, -WF2;f3=WF0(3, -WF3;f=[f1 f2 f3] % ------------------------------------------------------------------ function WF = KineticsEqs(beta,x,PA0,PB0) WF=(1+beta(4).*PB0)/(beta(1)+beta(2))/beta(3)./PA0.*log(1./(1-x))+x./(beta(1)+beta(2))+(beta(4)*0.22987+beta(5)-beta(5)*0.22987)/(beta(1)+beta(2))/beta(3).*(-x-log(1-x)); |
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2Â¥2014-12-28 15:28:13











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