This is an example programming model of ODMO program.

$$ \begin{align} \underset{x,y,z}{\text{min}} & \quad c_{11}x^{a_{11}}y^{a_{12}}z^{a_{13}} + c_{12}x^{a_{14}}y^{a_{15}}z^{a_{16}} + c_{13}x^{a_{17}}y^{a_{18}}z^{a_{19}} \\ \text{s.t.} & \quad c_{21}x^{a_{21}}y^{a_{22}}z^{a_{23}} + c_{22}x^{a_{24}}y^{a_{25}}z^{a_{26}} \leq 1 \\ & \quad c_{31}x^{a_{31}}y^{a_{32}}z^{a_{33}} + c_{32}x^{a_{34}}y^{a_{35}}z^{a_{36}} + c_{33}x^{a_{37}}y^{a_{38}}z^{a_{39}} \leq 1 \\ & \quad c_{41}x^{a_{41}}y^{a_{42}}z^{a_{43}} = 1 \end{align} $$


[Set] appropriate values below to describe your problem.

Input values of the objective funtion:
c11= , c12= , c13=
a11= , a12= , a13=
a14= , a15= , a16=
a17= , a18= , a19=
Input values of the constraints:
c21= , c22=
a21= , a22= , a23=
a24= , a25= , a26=
c31= , c32= , c33=
a31= , a32= , a33=
a34= , a35= , a36=
a37= , a38= , a39=
c41=
a41= , a42= , a43=

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