Encountering error with using fmincon

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I have the following experimental data (attached xlsx file). I am trying to fit the experimental stress data, which are denoted by predicted_experimentalstress, to the analytical equivalent (Gent model) where the Filled_stretchextensometer represents the corresponding stretch data.
clear all
close all
clc
data = xlsread('C:\Users\me-admin\Videos\Daniela\Fresh_5\Fresh5_data.xlsx');
strain_extensometer= data((3:268),3);
time_DIC= data((3:268),2);
experimentalstress_original= data((3:667),7);
time_utm= data((3:667),4);
[F,TF] = fillmissing(strain_extensometer,'linear','SamplePoints',time_DIC);
Filled_stretchextensometer= F+1;
hold on
predicted_experimentalstress= interp1(time_utm,experimentalstress_original,time_DIC,"linear","extrap");
figure;
J = @(x,Filled_stretchextensometer) ((x(1).*x(2)*(Filled_stretchextensometer-(1./Filled_stretchextensometer.^2)))./(x(2)-(Filled_stretchextensometer.^2+(2./Filled_stretchextensometer)-3)));
residue_function = @(x) sum((((x(1).*x(2)*(Filled_stretchextensometer-(1./Filled_stretchextensometer.^2)))./(x(2)-(Filled_stretchextensometer.^2+(2./Filled_stretchextensometer)-3))) - predicted_experimentalstress).^2);
x0 = [33, 0.2];
gs = GlobalSearch;
problem = createOptimProblem('fmincon', 'x0', x0,'objective', residue_function);
x = run(gs,problem)
lb = [];
ub = [];
fprintf(['The value of x(1)%f.\n'],x(1));
fprintf([ 'The value of x(2)%f.\n'],x(2));
fprintf(['The value of resnorm %f.\n'], resnorm);
times = linspace(Filled_stretchextensometer(3),Filled_stretchextensometer(end));
plot(Filled_stretchextensometer, predicted_experimentalstress, times, J(x, times), 'r-');
legend('Experiment', 'Fitted curve(Gent Model)');
title('Fresh 5');
xlabel('Stretch');
ylabel('Engineering Stress (KPa)');
I am attempting to use the fmincon function in the follwing script with an additional constraint that parameter x(2) > 0, but I am encountering an error. How may I resolve this? I am unable to include the constraint within the optimization.

Risposta accettata

Walter Roberson
Walter Roberson il 7 Set 2023
Modificato: Walter Roberson il 7 Set 2023
format long g
data = xlsread('Fresh5_Data.xlsx');
strain_extensometer= data((3:268),3);
time_DIC= data((3:268),2);
experimentalstress_original= data((3:667),7);
time_utm= data((3:667),4);
[F,TF] = fillmissing(strain_extensometer,'linear','SamplePoints',time_DIC);
Filled_stretchextensometer= F+1;
hold on
predicted_experimentalstress= interp1(time_utm,experimentalstress_original,time_DIC,"linear","extrap");
figure;
J = @(x,Filled_stretchextensometer) ((x(1).*x(2)*(Filled_stretchextensometer-(1./Filled_stretchextensometer.^2)))./(x(2)-(Filled_stretchextensometer.^2+(2./Filled_stretchextensometer)-3)));
residue_function = @(x) sum((((x(1).*x(2)*(Filled_stretchextensometer-(1./Filled_stretchextensometer.^2)))./(x(2)-(Filled_stretchextensometer.^2+(2./Filled_stretchextensometer)-3))) - predicted_experimentalstress).^2);
x0 = [33, 0.2];
gs = GlobalSearch;
problem = createOptimProblem('fmincon', 'x0', x0, 'objective', residue_function, 'lb', [-inf 0]);
[x, resnorm] = run(gs,problem)
GlobalSearch stopped because it analyzed all the trial points. All 31 local solver runs converged with a positive local solver exit flag.
x = 1×2
1.0e+00 * 14.498823559377 4887531.72800873
resnorm =
89.4326352064699
lb = [];
ub = [];
fprintf(['The value of x(1) %f.\n'],x(1));
The value of x(1) 14.498824.
fprintf([ 'The value of x(2) %f.\n'],x(2));
The value of x(2) 4887531.728009.
fprintf(['The value of resnorm %f.\n'], resnorm);
The value of resnorm 89.432635.
times = linspace(Filled_stretchextensometer(3),Filled_stretchextensometer(end));
plot(Filled_stretchextensometer, predicted_experimentalstress, times, J(x, times), 'r-');
legend('Experiment', 'Fitted curve(Gent Model)');
title('Fresh 5');
xlabel('Stretch');
ylabel('Engineering Stress (KPa)');

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