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This is the app page of ODMO program for minimizing hot-rolling process using GP
Hot-rolling process is provided that the cost \(C\) is a function of dimension less temperature \(T\), thickness ratio \(x\), velocity ratio \(y\)
$$ \begin{align} \underset{x, y, T}{\min} & \quad C= a + b x^2 y + \frac{c}{T^2} \\ {\sf{s.t.}} & \quad xy=1, T=\frac{dx}{y} \end{align} $$
Input value of a:
Input value of b:
Input value of c:
Input value of d:
How to minimize the cost in the hot-rolling process?
[CLICK] here to solve the optimization problem
Solve Problem
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