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Ò¹Óêtju

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·½³Ì×éÓÐ36¸ö£¬Î´ÖªÊýΪx1-x34,xa,xb£¬³ýÁËδ֪Êý£¬ÆäËû¶¼ÒÑÖª£¬ÆäÖÐÁ½¸ö·½³Ì×éÊǶ¨»ý·Ö£¬Á½¸öÉÏÏÞΪδ֪Á¿£¬·Ö±ðΪ,xa,xb£¬ÏÂÏÞ½ÔΪ0.³õֵΪ
x0=[0.036 0.055 0.04 0.032 0.028 0.031 0.06 0.05 0.05 0.03 360 0.04 0.06 0.05 0.034 0.028 0.03 0.062 0.05 0.055 0.04 365 0.91 0.87 0.89 0.86 0.9 0.88 0.85 0.89 0.88 0.9 5900 20]£»
xa0=0.01;
xb0=0.01;
¿ªÊ¼×öÁ˲»ºÏÀíµÄ¼ò»¯£¬Ö»½âÁËǰf(35),f(36),f(1)-f(11)£¬½âÊͺÏÀíµÄ£¬ÏÖÔÚ²»×ö¼ò»¯£¬Ëĸö×é·ÖÒ»ÆðÁÐʽ×Ó£¬·½³ÉÊý±ä¶à£¬·½³Ì×é×ÜÊDz»Äܵõ½ºÏÀíµÄ½â£¬Çë¸ßÊÖÖ¸µã£¬ÈçºÎ½âÕâ¸ö·½³Ì×飬СŮ×Ó²»Ê¤¸Ð¼¤£¬ÓÉÓÚ»ý·ÖÏÔʾ²»³öÀ´£¬ÎÒÉÏ´«Á˸½¼þºÍͼƬ¡£Ð»Ð»¸÷λ´óÉñ
fff(35)=( K/k1)*¡Ò_0^xa▒¡¼CA0/(K*CA0*CB0-CC0*CD0-(K*(CA0^2+CA0*CB0)+(CA0*CC0+CA0*CD0)).*x+(K-1)*CA0^2.*x.^2)dx¡½ -Lc1/U
fff(36)= =( K/k1)*¡Ò_0^xb▒¡¼x(11)/(K*x(11)*x(22)-x(33)*x(34)-(K*(x(11)^2+x(11)*x(22))+(x(11)*x(33)+x(11)*x(34))).*x+(K-1)*x(11)^2.*x.^2)dx¡½ ¨CLc2/U

fff(1)=xa-(xa1-x(8))/xa1;
fff(2)=h1/HETP1-(x(4)-x(6))/(K1*x(7)-x(6));
fff(3)=L*(S1+S3+S5)/V*S-(x(4)-x(6))/(xa1-x(7));
fff(4)=x(2)-(x(7)*(S1+S3+S5)+x(8)*(S2+S4))/S;
fff(5)=h2/HETP2-mi*(x(6)-x(5))/(K1*x(11)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4)-mi*x(5));
fff(6)=L/V-mi*(x(6)-x(5))/(mi*x(2)-x(11)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4));
fff(7)=h3/HETP3-(HETP4*x(5)-h4*(K1*x(1)-ya1)-ya1*HETP4)/(K1*HETP4*x(9)-h4*(K1*x(1)-ya1)-ya1*HETP4);
fff(8)=L*(S2+S4)/V*S-(HETP4*x(5)-h4*(K1*x(1)-ya1)-ya1*HETP4)*mi/(HETP4*(xa1*M1+xb1*M2+xc1*M3+xd1*M4-mi*x(9)));
fff(9)=xb-(x(11)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4)-mi*x(10))/(x(11)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4));
fff(10)=x(3)-(x(10)*(S1+S3+S5)+x(9)*(S2+S4))/S;
fff(11)=L/V-(h4/HETP4)*(K1*x(1)-ya1)/(x(3)-x(1));
fff(12)=xa-(xb1-x(19))/xa1;
fff(13)=h1/HETP1-(x(15)-x(17))/(K2*x(18)-x(17));
fff(14)=L*(S1+S3+S5)/V*S-(x(15)-x(17))/(xb1-x(18));
fff(15)=x(13)-(x(18)*(S1+S3+S5)+x(19)*(S2+S4))/S;
fff(16)=h2/HETP2-mi*(x(17)-x(16))/(K2*x(22)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4)-mi*x(16));
fff(17)=L/V-mi*(x(17)-x(16))/(mi*x(13)-x(22)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4));
fff(18)=h3/HETP3-(HETP4*x(16)-h4*(K2*x(12)-yb1)-yb1*HETP4)/(K2*HETP4*x(20)-h4*(K2*x(12)-yb1)-yb1*HETP4);
fff(19)=L*(S2+S4)/V*S-(HETP4*x(16)-h4*(K2*x(12)-yb1)-yb1*HETP4)*mi/(HETP4*(xa1*M1+xb1*M2+xc1*M3+xd1*M4-mi*x(20)));
fff(20)=xb-(x(22)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4)-mi*x(21))/(x(11)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4));
fff(21)=x(14)-(x(21)*(S1+S3+S5)+x(20)*(S2+S4))/S;
fff(22)=L/V-(h4/HETP4)*(K2*x(12)-yb1)/(x(14)-x(12));
fff(23)=xa-(x(30)-xc1)/xa1;
fff(24)=h1/HETP1-(x(26)-x(28))/(K3*x(29)-x(28));
fff(25)=L*(S1+S3+S5)/V*S-(x(26)-x(28))/(xc1-x(29));
fff(26)=x(24)-(x(29)*(S1+S3+S5)+x(30)*(S2+S4))/S;
fff(27)=h2/HETP2-mi*(x(28)-x(27))/(K3*x(33)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4)-mi*x(27));
fff(28)=L/V-mi*(x(28)-x(27))/(mi*x(24)-x(33)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4));
fff(29)=h3/HETP3-(HETP4*x(27)-h4*(K3*x(23)-yc1)-yc1*HETP4)/(K3*HETP4*x(31)-h4*(K3*x(23)-yc1)-yc1*HETP4);
fff(30)=L*(S2+S4)/V*S-(HETP4*x(27)-h4*(K3*x(23)-yc1)-yc1*HETP4)*mi/(HETP4*(xa1*M1+xb1*M2+xc1*M3+xd1*M4-mi*x(31)));
fff(31)=xb-(mi*x(32)-x(33)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4))/(x(11)*(xa1*M1+xb1*M2+xc1*M3+xd1*M4));
fff(32)=x(25)-(x(32)*(S1+S3+S5)+x(31)*(S2+S4))/S;
fff(33)=L/V-(h4/HETP4)*(K3*x(23)-yc1)/(x(25)-x(23));
fff(34)=(mi-(x(11)-x(22)-x(33))*(xa1*M1+xb1*M2+xc1*M3+xd1*M4))/(xa1*M1+xb1*M2+xc1*M3+xd1*M4)-x(34);matlabÇó½â·ÇÏßÐÔ·½³Ì×é
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cooooldog

Ìú¸Ëľ³æ (ÖøÃûдÊÖ)

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ÒýÓûØÌû:
13Â¥: Originally posted by Ò¹Óêtju at 2015-08-19 21:17:31
global K CA0 CB0 CC0 CD0 k1 U L V xa1 xb1 xc1 xd1 ya1 HETP1 HETP2 HETP3 HETP4 mi M1 M2 M3 M4 K1
L=1.168;
V=0.7642;
xa1=0.07039;
xb1=0.07198;
xc1=0.85393;
xd1=0.0037;
ya1=0.02176;
yb1=0.02531 ...

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for m=1:0.5:2;
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m=2; R=0.4;

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Ò¹Óêtju

½ð³æ (СÓÐÃûÆø)

ÒýÓûØÌû:
3Â¥: Originally posted by cooooldog at 2015-08-16 16:10:17
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