Subfunctions in optimization objective function
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Hi, I am trying to use the fmincon function for a minimization problem.
I am trying to minimize the total gibbs energy of the system (objective function) but the function requires calculation of activities (which are modelled by a sub function). Can we use the general framework of fmincon to compute the optimization function?
For e.g
I want to optimize n(i) to get min(G)
G = n(1)*G(1) + n(1)*R*T*log(a1) + n(2)*G(2) + n(2)*R*T*log(a2) + ...... n(i)*G(i) + n(i)*R*T*log(ai)
Here, ai is the activity given by f(ni/(n1 + n2 + .... + ni)).
Will the current framework compute the activities at each iteration to produce the optimized value? Or do I have to reframe the problem? Or is there a better way?
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