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ÄãµÄCEO
Ìú³æ (СÓÐÃûÆø)
- Ó¦Öú: 2 (Ó×¶ùÔ°)
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function KineticsEst1_int % ¶¯Á¦Ñ§²ÎÊý±æÊ¶: Óûý·Ö·¨½øÐз´Ó¦ËÙÂÊ·ÖÎöµÃµ½ËÙÂʳ£ÊýkºÍ·´Ó¦¼¶Êýn % Analysis of kinetic rate data by using the integral method % Reaction of the type -- rate = kCA^order % order - reaction order % rate -- reaction rate vector % YA -- yield vector for reactant A % T -- vector of reaction time % N -- number of data points % k- reacion rate constant clear all clc format short global Y_exp Y_sim tspan = [0,21.065]; % t=w/F(MEOH.0),W:´ß»¯¼ÁµÄÖÊÁ¿£¬F(MEOH.0)£º¼×´¼µÄ³õʼ½øÁÏÁ÷ÂÊ k0 = [0 0 0 0]; lb = [0 0 0 0]; ub = [+inf +inf +inf +inf ]; Y0 = [0 0 0 0 ]; Y_exp =[0.2245 0.0086 0.0013 0.0038; 0.2503 0.0082 0.0009 0.0018; 0.267 0.0098 0.0013 0.003; 0.2814 0.0094 0.0015 0.0012; ]; %ͬһ¿ÕËÙËĸö²»Í¬×é³ÉÅä±Èϵķ´Ó¦¹Ü³ö¿ÚÉú³ÉÎïµÄÊÕÂÊY % ʹÓú¯Êýlsqnonlin()½øÐвÎÊý¹À¼Æ [k,resnorm,residual,exitflag,output,lambda,jacobian] = lsqnonlin(@ObjFunc,k0,lb,ub,optimset('TolFun',1.0000e-20),tspan,Y0,Y_exp); ci = nlparci(k,residual,jacobian) %[k,resnorm,residual,exitflag,output,lambda,jacobian] = lsqnonlin(@ObjFunc4LNL,k0,lb,ub,optimset('TolFun',1.0000e-6),Y0,Y_exp); %ci = nlparci(k,residual,jacobian) fprintf('\n\nʹÓú¯Êýlsqnonlin()¹À¼ÆµÃµ½µÄ²ÎÊýֵΪ:\n') fprintf('\tk1 = %.4f ¡À %.4f\n',k(1),ci(1,2)-k(1)) fprintf('\tk2 = %.4f ¡À %.4f\n',k(2),ci(2,2)-k(2)) fprintf('\tk3 = %.4f ¡À %.4f\n',k(3),ci(3,2)-k(3)) fprintf('\tk4 = %.4f ¡À %.4f\n',k(4),ci(4,2)-k(4)) fprintf('\tThe sum of the squares is: %.1e\n\n',resnorm) %ÄâºÏЧ¹ûͼ(ʵÑéÓëÄâºÏµÄ±È½Ï) %[t4plot Y4plot] = ode45(@KineticsEqs1,[tspan(1) tspan(end)],Y0,[],k0) %figure %plot(tspan,Y_exp(:,1),'bo',t4plot,Y4plot(:,1),'r--'); %legend('Exp','Model') %xlabel('¿Õʱt=w/F_A_0, h') %ylabel('ÊÕÂÊY_D_M_M') %title('ÄâºÏЧ¹ûͼ') %figure %plot(tspan,Y_exp(:,2),'bo',t4plot,Y4plot(:,2),'r--'); %legend('Exp','Model') %xlabel('¿Õʱt=w/F_A_0, h') %ylabel('ÊÕÂÊY_M_F') %title('ÄâºÏЧ¹ûͼ') %figure %plot(tspan,Y_exp(:,3),'bo',t4plot,Y4plot(:,3),'r--'); %legend('Exp','Model') %xlabel('¿Õʱt=w/F_A_0, h') %ylabel('ÊÕÂÊY_F_A') %title('ÄâºÏЧ¹ûͼ') %figure %plot(tspan,Y_exp(:,4),'bo',t4plot,Y4plot(:,4),'r--'); %legend('Exp','Model') %xlabel('¿Õʱt=w/F_A_0, h') %ylabel('ÊÕÂÊY_D_M_E') %title('ÄâºÏЧ¹ûͼ') function f = ObjFunc(k,tspan,Y0,Y_exp) % Ä¿±êº¯Êý [t,Y_sim1] = ode45(@KineticsEqs1,tspan,Y0,[],k) f1 = 1*(Y_sim1(end,1)-Y_exp(1,1)); f2= 10*(Y_sim1(end,2)-Y_exp(1,2)); f3= 10*(Y_sim1(end,3)-Y_exp(1,3)); f4= 10*(Y_sim1(end,4)-Y_exp(1,4)); [t,Y_sim2] = ode45(@KineticsEqs2,tspan,Y0,[],k) f5 = 1*(Y_sim2(end,1)-Y_exp(2,1)); f6 =10*(Y_sim2(end,2)-Y_exp(2,2)); f7 =10*(Y_sim2(end,3)-Y_exp(2,3)); f8 =10*(Y_sim2(end,4)-Y_exp(2,4)); [t,Y_sim3] = ode45(@KineticsEqs3,tspan,Y0,[],k) f9 = 1*(Y_sim3(end,1)-Y_exp(3,1)); f10 =10*(Y_sim3(end,2)-Y_exp(3,2)); f11 =10*(Y_sim3(end,3)-Y_exp(3,3)); f12 =10*(Y_sim3(end,4)-Y_exp(3,4)); [t,Y_sim4] = ode45(@KineticsEqs4,tspan,Y0,[],k) f13 = 1*(Y_sim4(end,1)-Y_exp(4,1)); f14 =10*(Y_sim4(end,2)-Y_exp(4,2)); f15 =10*(Y_sim4(end,3)-Y_exp(4,3)); f16 =10*(Y_sim4(end,4)-Y_exp(4,4)); f=[f1 f2 f3 f4; f5 f6 f7 f8; f9 f10 f11 f12; f13 f14 f15 f16; ] % ------------------------------------------------------------------ function dYdt = KineticsEqs1(t,Y,k) %p=[0.9 0.5 0.7 0.8 0.6]; %m=[0.6 0.4 0.5 0.3 0.25]; m:Ñõ´¼±È %n=[5.4 2 2 2.1 2]; % n:µª´¼±È yMEOH1=(1+0.6)/(0.6+2.5*Y(1)+2*Y(2)+1.5*Y(3)+2*Y(4)+5.4); yO21=(0.6-0.5*Y(1)-Y(2)-0.5*Y(3))/(0.6+2.5*Y(1)+2*Y(2)+1.5*Y(3)+2*Y(4)+5.4); a=Y(1) dYdt=... [k(1)*(0.9^2)*yMEOH1^0.5*yO21^1.5; k(2)*(0.9^2)*yMEOH1^1*yO21^1; k(3)*(0.9^2)*yMEOH1^1*yO21^1; k(4)*(0.9^2)*yMEOH1^1.0*yO21^1; ]; function dYdt = KineticsEqs2(t,Y,k) %p=[0.9 0.5 0.7 0.8 0.6]; %m=[0.6 0.4 0.5 0.3 0.25]; m:Ñõ´¼±È %n=[5.4 2 2 2.1 2]; % n:µª´¼±È yMEOH2=(1+0.4)/(0.6+2.5*Y(1)+2*Y(2)+1.5*Y(3)+2*Y(4)+2); yO22=(0.4-0.5*Y(1)-Y(2)-0.5*Y(3))/(0.4+2.5*Y(1)+2*Y(2)+1.5*Y(3)+2*Y(4)+2); dYdt=... [k(1)*(0.5^2)*yMEOH2^0.5*yO22^1.5; k(2)*(0.5^2)*yMEOH2^1*yO22^1; k(3)*(0.5^2)*yMEOH2^1*yO22^1; k(4)*(0.5^2)*yMEOH2^1.0*yO22^1; ]; function dYdt = KineticsEqs3(t,Y,k) %p=[0.9 0.5 0.7 0.8 0.6]; %m=[0.6 0.4 0.5 0.3 0.25]; m:Ñõ´¼±È %n=[5.4 2 2 2.1 2]; % n:µª´¼±È yMEOH3=(1+0.5)/(0.6+2.5*Y(1)+2*Y(2)+1.5*Y(3)+2*Y(4)+2); yO23=(0.5-0.5*Y(1)-Y(2)-0.5*Y(3))/(0.5+2.5*Y(1)+2*Y(2)+1.5*Y(3)+2*Y(4)+2); dYdt=... [k(1)*(0.7^2)*yMEOH3^0.5*yO23^1.5; k(2)*(0.7^2)*yMEOH3^1*yO23^1; k(3)*(0.7^2)*yMEOH3^1*yO23^1; k(4)*(0.7^2)*yMEOH3^1.0*yO23^1; ]; function dYdt = KineticsEqs4(t,Y,k) %p=[0.9 0.5 0.7 0.8 0.6]; %m=[0.6 0.4 0.5 0.3 0.25]; m:Ñõ´¼±È %n=[5.4 2 2 2.1 2]; % n:µª´¼±È yMEOH4=(1+0.8)/(0.6+2.5*Y(1)+2*Y(2)+1.5*Y(3)+2*Y(4)+2.1); yO24=(0.3-0.5*Y(1)-Y(2)-0.5*Y(3))/(0.3+2.5*Y(1)+2*Y(2)+1.5*Y(3)+2*Y(4)+2.1); dYdt=... [k(1)*(0.8^2)*yMEOH4^0.5*yO24^1.5; k(2)*(0.8^2)*yMEOH4^1*yO24^1; k(3)*(0.8^2)*yMEOH4^1*yO24^1; k(4)*(0.8^2)*yMEOH4^1.0*yO24^1; ]; |

2Â¥2015-09-08 10:43:48
ÄãµÄCEO
Ìú³æ (СÓÐÃûÆø)
- Ó¦Öú: 2 (Ó×¶ùÔ°)
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- ³æºÅ: 3071920
- ×¢²á: 2014-03-19
- ÐÔ±ð: GG
- רҵ: ÄÜÔ´»¯¹¤

3Â¥2015-09-08 10:45:03
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4Â¥2015-09-11 07:55:46













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