what changes should i make in final optimised value with opt time vector

Any modifications to be done in the final optimized value that specify a combination of step size (Ts) and number of iterations (N)?

I am getting a higher optimized value in a problem based optimization problem ,should i make any changes in the final Fval since

opt Time=5*60=300 chosen in my problem?

[Image Analyst]

Can you just run through a brute force trial of all possible combinations?

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[NN]

Thank you fo rthe reply , Can you please detail what exactly meant and how it can be done

Answer 1

[Matt J]

Use prob2struct

s=prob2struct(prob);
s.f0

The value of s.f0 will be the discrepancy between a problem-based linear optimization and a solver-based linear optimization.

[NN]

Please explain .

So in problem based optimization, it is not possible to get fval?

[Matt J]

Yes, it is possible. The fval returned in both the problem-based and solver-based solvers can always be trusted to agree up to an additive constant. However, the problem-based framework allows you to specify a linear program objective function of the form f.'*x + f0, whereas the solver-based linear program solvers do not. If you feed a problem description structure to a solver-based solver, it will always ignore the f0 that you specify and assume f0=0. That is why there is a difference of 2.7 in the fvals in the example below.

x=optimvar('x',2,'LowerBound',0);

objective=dot(x,-[5,4])+2.7;
constraints.con1=sum(x)<=3;
constraints.con2=dot(x,[2,7])<=pi;

prob=optimproblem('Objective',objective,'Constraints',constraints);

%%%%% Problem based
[sol,fval1]=solve(prob);  

Solving problem using linprog.

Optimal solution found.

x1=sol.x,fval1

x1 = 2×1

1.5708 0

fval1 = -5.1540

%%%%%% Solver-based equivalent

s=prob2struct(prob);

[x2,fval2]=linprog(s) 

Optimal solution found.

x2 = 2×1

1.5708 0

fval2 = -7.8540

difference=fval1-fval2

difference = 2.7000

[NN]

When i tried to use probstruct , it gives the following error

Unable to convert 'struct' to 'sym'.

Please advice

[Matt J]

I am not sitting beside you at your computer. I cannot see what you entered...