fmincon does not fulfil constraints
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Hi Matlab Community,
I am stuck at one point with fmincon and I am not getting anywhere. Your help would be very much appreciated.
I am trying to solve an optimization problem. With two main conditions:
x=fmincon(@(x)fAraucoMarkt(x,AraucoEnergy),x0,[],[],[],[],LB,RB,@(x)bedMarkt(x,AraucoEnergy));
But within the results these conditions are not fulfilled:
Here the conditions:
function [c,ceq] = bedMarkt(x,AraucoEnergy)
minSpeicher=fminSpeich(x,AraucoEnergy);
Restschuld=fRestschuld(x,AraucoEnergy);
c=0.1-minSpeicher;
ceq =Restschuld-0;
end
If I understood everything right than c means that the minSpeicher is always larger than 0.1 right? and that is most of the time not the case.
Maybe you can see already what I am doing wrong otherwise let me know if I could provide more information.
Thanks a lot
Erik
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Risposta accettata
Alan Weiss
il 28 Apr 2022
As documented, Iterations Can Violate Constraints. So I am not sure whether you are complaining about intermediate iterations (where the constraints can be violated) or the final result (which should have the constraints violated by no more than options.ConstraintTolerance).
Alan Weiss
MATLAB mathematical toolbox documentation
18 Commenti
Matt J
il 2 Mag 2022
Modificato: Matt J
il 2 Mag 2022
It's there, but I agree that it really should be at the top of the document, rather than a footnote.
"fmincon is a gradient-based method that is designed to work on problems where the objective and constraint functions are both continuous and have continuous first derivatives."
Più risposte (1)
Matt J
il 29 Apr 2022
Modificato: Matt J
il 29 Apr 2022
so I used the debugging now for a while an I noticed one thing. fmincon changes the values of x just very little from step to step. But apart from x (1,1) all the values are integers (but I just do this in the formula fminspeicher)
fmincon does not handle integer-valued variables, and it also doesn't handle functionsthat involve rounding to integers, like with int8. How many combinations of of possible integer values are there for the 3 variables? Could you just loop over them all, solving for x(1) given fixed values for the other three?
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