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thundernet8

木虫 (小有名气)

引用回帖:
10楼: Originally posted by dingd at 2012-11-08 09:25:37
1stOpt求解:

Constant R=8.314;
VarConstant T1=,
            A=,
            B=;
Variable t,C;
ODEFunction C'=-k0*exp(-Ea/(R*T1))*(A^m)*(B^n)*(C^o);
Data;
0        3759.7
10        2772.45
20        2100
30        1 ...

还要麻烦你一次,那个温度要改成K单位,直接在公式改T1为T1+273.15,先感谢了*^_^*

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11楼2012-11-08 11:37:27
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dingd

铁杆木虫 (职业作家)

★
fegg7502: 金币+1, 鼓励交流 2012-11-08 13:57:53
均方差(RMSE): 122.115033528798
残差平方和(SSE): 2087691.39792352
相关系数(R): 0.986612411971849
相关系数之平方(R^2): 0.973404051456909
决定系数(DC): 0.973394321094808
F统计(F-Statistic): 140.194937516001

参数                  最佳估算
--------------------        -------------
k0        0.591058721457601
ea        11993.0119493646
m        0.594372666801216
n        0.584274660908677
o        1.09421452986405
12楼2012-11-08 11:43:56
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thundernet8

木虫 (小有名气)

引用回帖:
12楼: Originally posted by dingd at 2012-11-08 11:43:56
均方差(RMSE): 122.115033528798
残差平方和(SSE): 2087691.39792352
相关系数(R): 0.986612411971849
相关系数之平方(R^2): 0.973404051456909
决定系数(DC): 0.973394321094808
F统计(F-Statistic): 140.194 ...

谢谢

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13楼2012-11-08 12:11:41
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forcal

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14楼2012-11-10 09:32:07
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thundernet8

木虫 (小有名气)

送鲜花一朵
引用回帖:
14楼: Originally posted by forcal at 2012-11-10 09:32:07
此例用OpenLu求解与1stOpt结果相同:
!!!using;  //使用命名空间
f(t,C,dC::k0,Ea,m,n,o,T,A,B)= dC=-k0*exp{-Ea/}*(A^m)*(B^n)*(C^o);
g(kk0,EEa,mm,nn,oo : i,j,s,tCC : tT,tA,tB,tTime,tC,max,tmax,k0,Ea,m,n ...

非常感谢,又多了一条解决方法
15楼2012-11-10 11:17:02
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