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This is the app page of ODMO program for minimizing energy loss using GP
Fixing floor with 4 cell areas: \((h_1, w_1)\), \((h_2, w_2)\), \((h_3, w_3)\) and \((h_4, w_4)\), where \((h_i, w_1)\) are the length and width of cell area \(i\). The maximum area of cells are given in order as \(A_1\) =
m
^{2}
, \(A_2\) =
m
^{2}
, \(A_3\) =
m
^{2}
, \(A_4\) =
m
^{2}
. The threshold constraint of length and width ratio \(\alpha_{\max}\) =
. It means that $$ \frac{1}{\alpha_{\max} } \leq \frac{h_i}{w_i} \leq \alpha_{\max}, \forall i. $$ The total maximum bounding length and width of the floor design are \(h_{ref}\) =
m, and \(w_{ref}\) =
m.
How to minimize the bounding box for floor design plan?
[CLICK] here to solve the optimization problem
Solve Problem
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