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heisekaishui

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heisekaishui

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whqs8426212

Í­³æ (ÕýʽдÊÖ)


¡ï
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ÒýÓûØÌû:
16Â¥: Originally posted by heisekaishui at 2014-08-27 11:00:36
·Ç³£¸Ðл£¬¶Ô£¬Êý¾Ý¸ñʽÊÇÕâÑùµÄ¡£
Ö÷ÒªÊÇÊý¾Ý»¹Ã»ÓÐ×ö³öÀ´£¬Èç¹û¿ÉÒԵĻ°¿ÉÒÔÈÃÎÒ¿´Ò»Ï³ÌÐòÂð£¬ÎÒÏ뿴һϴó¸ÅµÄ˼·¡£...

function k1k2k3k4
format long
clear all
clc
tspan = [ 0.6   1.2  2  3 ];
C0 = [2 20 200]; %³õÖµÖ»ÓÐÒ»¸öC0
k0 = [0  0 0 0];   %k0 E M n ²ÎÊýµÄ³õÖµ
lb = [0  0 0 0];   %ÉϽì
%ub = [100  10000 1000 1000 ]; %Ͻç

dataTP1=...
    [
%t          C      
   XX       XX
   XXX      XX
   XXX      X
   XX       X     ];      %ʵÑéÊý¾Ý1
dataTP2=...
    [
%t          C      
   XX       XX
   XXX      XX
   XXX      X
   XX       X     ];    %ʵÑéÊý¾Ý2
dataTP3=...  
[
%t          C      
   XX       XX
   XXX      XX
   XXX      X
   XX       X     ];    %ʵÑéÊý¾Ý3

[k,resnorm,residual,exitflag,output,lambda,jacobian] = ...
lsqnonlin(@ObjFunc,k0,lb,[],options,tspan,C0,dataTP1,dataTP2,dataTP3);      
ci = nlparci(k,residual,jacobian);
fprintf('\n\nʹÓú¯Êýlsqnonlin()¹À¼ÆµÃµ½µÄ²ÎÊýֵΪ:\n')
fprintf('\tk0 = %.9f \n',k(1))
fprintf('\tE = %.9f \n',k(2))
fprintf('\tm = %.9f \n',K(3))
fprintf('\tn = %.9f \n',k(4))

fprintf('  The sum of the squares is: %.9e\n\n',resnorm)

%-----------------------------------------------------
function f = ObjFunc(k,tspan,C0,dataTP1,dataTP2,dataTP3)           % Ä¿±êº¯Êý
T1=?;P1=?;
[t XsimTP1] = ode23s(@KineticsEqs,tspan,C0(1),[],k,T1,P1);
T2=? ;P2=?;
[t XsimTP2] = ode23s(@KineticsEqs,tspan,C0(2),[],k,T2,P2);
T3=?;P3=?;
[t XsimTP3] = ode23s(@KineticsEqs,tspan,C0(3),[],k,T3,P3);
f = [(XsimTP1(:,1)-dataTP1(:,2)) (XsimTP2(:,1)-dataTP2(:,2)) (XsimTP3(:,1)-dataTP3(:,2))];

%----------------------------------------------------------
function dCdt = KineticsEqs(t,C,k,T,P)              % ODEÄ£ÐÍ·½³Ì
R=8;
dC=-k(1)*exp(-k(2)/R*T)*(C^k(3))*(P^k(4));          %k(1)=k0,k(2)=E,k(3)=m;K(4)=n
dCdt = [dC];

» ±¾ÌûÒÑ»ñµÃµÄºì»¨£¨×îÐÂ10¶ä£©

18Â¥2014-08-27 11:33:16
ÒÑÔÄ   »Ø¸´´ËÂ¥   ¹Ø×¢TA ¸øTA·¢ÏûÏ¢ ËÍTAºì»¨ TAµÄ»ØÌû

tangjiguo

ľ³æ (Ö°Òµ×÷¼Ò)


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heisekaishui(½ð±Ò+5): лл²ÎÓë
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5Â¥2014-08-25 17:54:40
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heisekaishui

Òø³æ (СÓÐÃûÆø)


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9Â¥2014-08-25 18:17:25
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dingd

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whqs8426212

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whqs8426212

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³ÌÔ´ºé

Ìú³æ (³õÈëÎÄ̳)


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Ö±½ÓÀûÓÃorigin µÄ·ÇÏßÐÔÄâºÏ
14Â¥2014-08-26 21:40:00
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heisekaishui

Òø³æ (СÓÐÃûÆø)


ÒýÓûØÌû:
10Â¥: Originally posted by dingd at 2014-08-25 21:13:01
ÓÃ1stOptÓ¦¸Ã¿ÉÒԺܺýâ¾ö°¡¡£

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15Â¥2014-08-27 10:58:07
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heisekaishui

Òø³æ (СÓÐÃûÆø)


ÒýÓûØÌû:
12Â¥: Originally posted by whqs8426212 at 2014-08-26 00:14:30
Â¥Ö÷·½²»·½±ã¸øÎÒһЩÊý¾Ý£¬È磺

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heisekaishui

Òø³æ (СÓÐÃûÆø)


ÒýÓûØÌû:
14Â¥: Originally posted by ³ÌÔ´ºé at 2014-08-26 21:40:00
Ö±½ÓÀûÓÃorigin µÄ·ÇÏßÐÔÄâºÏ

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whqs8426212

Í­³æ (ÕýʽдÊÖ)


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Сľ³æ: ½ð±Ò+0.5, ¸ø¸öºì°ü£¬Ð»Ð»»ØÌû
ÒýÓûØÌû:
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19Â¥2014-08-27 11:35:31
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heisekaishui

Òø³æ (СÓÐÃûÆø)


Ëͺ컨һ¶ä
ÒýÓûØÌû:
19Â¥: Originally posted by whqs8426212 at 2014-08-27 11:35:31
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20Â¥2014-08-28 19:50:16
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heisekaishui

Òø³æ (СÓÐÃûÆø)


Ëͺ컨һ¶ä
ÒýÓûØÌû:
18Â¥: Originally posted by whqs8426212 at 2014-08-27 11:33:16
function k1k2k3k4
format long
clear all
clc
tspan = ;
C0 = ; %³õÖµÖ»ÓÐÒ»¸öC0
k0 = ;   %k0 E M n ²ÎÊýµÄ³õÖµ
lb = ;   %ÉϽì
%ub = ; %Ͻç

dataTP1=...
    ;      %ʵÑéÊý¾Ý1
dataTP2=.. ...

·Ç³£¸Ðл£¡
21Â¥2014-08-28 19:50:58
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guanwei

Òø³æ (СÓÐÃûÆø)


¡ï
Сľ³æ: ½ð±Ò+0.5, ¸ø¸öºì°ü£¬Ð»Ð»»ØÌû
ÒýÓûØÌû:
12Â¥: Originally posted by whqs8426212 at 2014-08-26 00:14:30
Â¥Ö÷·½²»·½±ã¸øÎÒһЩÊý¾Ý£¬È磺

ijT£¬P£¨Ó¦¸ÃÊǶà¸ö°É£¿£©
t£¨/s£©    C(mol)   
0             XX                  
1             XX                  
2             XX

function KineticsEst1_int11

clear all
clc

t=[0 20 40 100 270 450 750 1410 1590 1810];%ʱ¼ä
rA=[0.0004765 0.0004507  0.0004250  0.0003477 0.001549 0.0001117 0.0000396 0.0000018  0.0000038 0.0000062];%·´Ó¦ËÙÂÊ
Pa=[0.042729739 0.041609737 0.040801805 0.038526838 0.033412812 0.030519156 0.028695168 0.02792077 0.027918742 0.0278887981]; %ÈéËáµÄĦ¶û·ÖÂÊ
Pb=[0.123670897  0.122550895  0.121742963 0.119467996 0.11435397  0.111460314  0.109636326  0.108861928 0.1088599 0.108829956];%ÕýT´¼µÄĦ¶û·ÖÂÊ
Pc=[0.833599364  0.834719366 0.835527299 0.837802265 0.842916291 0.845809947 0.847633933 0.848408333 0.848410361 0.848440305];%Ë®µÄĦ¶û·ÖÂÊ
Pd=[0.001120002 0.001927934 0.004202901 0.009316927 0.012210583 0.014034571 0.014808969 0.014810996  0.014840941  0.014850941];%ÈéËáÕý¶¡õ¥µÄĦ¶û·ÖÂÊ
%ÏßÐÔÄâºÏ
P=2.337132745*Pa.*Pb-0.564655417*Pc.*Pd;y=rA';X=[ones(size(y))  P'];

b=X\y;k=b(2);     
%·ÇÏßÐÔÄâºÏ
beta0=[k]
[beta,resnorm,residual,exitflag,output,lambda,jacobian] = ...
    lsqnonlin(@ObjFunc,beta0,[],[],[],rA,Pa,Pb,Pc,Pd)  


%ÄâºÏЧ¹ûͼ(ʵÑéÓëÄâºÏµÄ±È½Ï)
figure(1);plot(t,rA,'.')
r_poly=beta(1)*(2.337132745*Pa.*Pb-0.564655417*Pc.*Pd);
hold on;plot(t, r_poly,'g')
figure(2);plot(Pb,rA,'.'); hold on;plot(Pb, r_poly,'g')

%-----------------------------------------------------------------------------Ò»
Function f=ObjFunc(beta,rA,Pa,Pb,Pc,Pd)
f=rA-beta(1)*(2.337132745*Pa.*Pb-0.564655417*Pc.*Pd);

ÎÒÓõÄÕâ¸ö³ÌÐòÄâºÏ·´Ó¦ËÙÂʳ£ÊýΪʲôÓÐÎÊÌâµÄÄØ
22Â¥2014-09-05 17:20:40
ÒÑÔÄ   »Ø¸´´ËÂ¥   ¹Ø×¢TA ¸øTA·¢ÏûÏ¢ ËÍTAºì»¨ TAµÄ»ØÌû

guanwei

Òø³æ (СÓÐÃûÆø)


¡ï
Сľ³æ: ½ð±Ò+0.5, ¸ø¸öºì°ü£¬Ð»Ð»»ØÌû
ÒýÓûØÌû:
18Â¥: Originally posted by whqs8426212 at 2014-08-27 11:33:16
function k1k2k3k4
format long
clear all
clc
tspan = ;
C0 = ; %³õÖµÖ»ÓÐÒ»¸öC0
k0 = ;   %k0 E M n ²ÎÊýµÄ³õÖµ
lb = ;   %ÉϽì
%ub = ; %Ͻç

dataTP1=...
    ;      %ʵÑéÊý¾Ý1
dataTP2=.. ...

ÄÜ·ñ°ïÎÒÖ¸µ¼Ï£¬ÈéËáÓëÕý¶¡´¼õ¥»¯·´Ó¦µÄ·´Ó¦¼¶ÊýºÍ·´Ó¦ËÙÂʳ£Êý
Êý¾ÝÈç´úÂë

function KineticsEst1_int11
% ¶¯Á¦Ñ§²ÎÊý±æʶ: Óûý·Ö·¨½øÐз´Ó¦ËÙÂÊ·ÖÎöµÃµ½ËÙÂʳ£ÊýkºÍ·´Ó¦¼¶Êýn
% Analysis of kinetic rate data by using the integral method
%
%   Author: HUANG Huajiang
%   Copyright 2003 UNILAB Research Center,
%   East China University of Science and Technology, Shanghai, PRC
%   $Revision: 1.0 $  $Date: 2003/07/27 $
%
% Reaction of the type -- rate = kCA^order
% order - reaction order
% rate -- reaction rate vector
% CA -- concentration vector for reactant A
% T -- vector of reaction time
% N -- number of data points
% k- reacion rate constant

clear all
clc

t=[0 20 40 100 270 450 750 1410 1590 1810];%ʱ¼ä
rA=[0.0004765 0.0004507  0.0004250  0.0003477 0.001549 0.0001117 0.0000396 0.0000018  0.0000038 0.0000062];%·´Ó¦ËÙÂÊ
Pa=[0.042729739 0.041609737 0.040801805 0.038526838 0.033412812 0.030519156 0.028695168 0.02792077 0.027918742 0.0278887981]; %ÈéËáµÄĦ¶û·ÖÂÊ
Pb=[0.123670897  0.122550895  0.121742963 0.119467996 0.11435397  0.111460314  0.109636326  0.108861928 0.1088599 0.108829956];%ÕýT´¼µÄĦ¶û·ÖÂÊ
Pc=[0.833599364  0.834719366 0.835527299 0.837802265 0.842916291 0.845809947 0.847633933 0.848408333 0.848410361 0.848440305];%Ë®µÄĦ¶û·ÖÂÊ
Pd=[0.001120002 0.001927934 0.004202901 0.009316927 0.012210583 0.014034571 0.014808969 0.014810996  0.014840941  0.014850941];%ÈéËáÕý¶¡õ¥µÄĦ¶û·ÖÂÊ
%ÏßÐÔÄâºÏ
P=2.337132745*Pa.*Pb-0.564655417*Pc.*Pd;y=rA';X=[ones(size(y))  P'];

b=X\y;k=b(2);     
%·ÇÏßÐÔÄâºÏ
beta0=[k]
[beta,resnorm,residual,exitflag,output,lambda,jacobian] = ...
    lsqnonlin(@ObjFunc,beta0,[],[],[],rA,Pa,Pb,Pc,Pd)  


%ÄâºÏЧ¹ûͼ(ʵÑéÓëÄâºÏµÄ±È½Ï)
figure(1);plot(t,rA,'.')
r_poly=beta(1)*(2.337132745*Pa.*Pb-0.564655417*Pc.*Pd);
hold on;plot(t, r_poly,'g')
figure(2);plot(Pb,rA,'.'); hold on;plot(Pb, r_poly,'g')

%-----------------------------------------------------------------------------Ò»
Function f=ObjFunc(beta,rA,Pa,Pb,Pc,Pd)
f=rA-beta(1)*(2.337132745*Pa.*Pb-0.564655417*Pc.*Pd);


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heisekaishui

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