Sum of a function
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Olawale Kazeem
il 24 Giu 2019
Commentato: Himanshu Rai
il 25 Giu 2019
Hello everyone, I am stucked on how to write particular code for a Nash-Cournout oligopolistic equilibrium problem. I have written everything correctly and it ran successfully. The only situation I am in presently is trying to vary a particular step. To be more precise
I need code for the following:
is random for every
is random for every and
is random for every . I need to execute the following Quad program $c_j(x_j) = \frac{1}{2}x{_j}^{'} P_j x_j+ {q_j}^{'} x{_j}$. I will be glad if I can get a prompt help on this.
https://www.mathworks.com/matlabcentral/answers/uploaded_files/226241/Screenshot_20190625-093751.png
Thanks
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Himanshu Rai
il 25 Giu 2019
Modificato: Himanshu Rai
il 25 Giu 2019
The expression below should solve your problem. Also write questions properly - would be scalar, so c is a vector. P and x are normal matrices, and q is a vector. This should solve your problem.
PS - Also update your question, and attach the image file there
c = x' * P * x / 2 + q' * x
8 Commenti
Himanshu Rai
il 25 Giu 2019
Well if is , then can't be calculated, because again the matrices are incompatible
Più risposte (1)
Olawale Kazeem
il 25 Giu 2019
10 Commenti
Himanshu Rai
il 25 Giu 2019
This is not x, but . is a vector but x is a matrix. And what you denote by c above is actually
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