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Woutu = $\displaystyle \sum_{{v\in V}}^{}$Woutuv$\displaystyle \delta^{{uv}}_{}$ (8)
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Winu = $\displaystyle \sum_{{v\in V}}^{}$Winvu$\displaystyle \delta^{{vu}}_{}$ (9)
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$\displaystyle \left\{\vphantom{
\begin{array}{l}
W_{u}=W^{out}_{u}+W^{in}_{u} \\
d_{u}=d^{out}_{u}+d^{in}_{u}
\end{array} }\right.$$\displaystyle \begin{array}{l}
W_{u}=W^{out}_{u}+W^{in}_{u} \\
d_{u}=d^{out}_{u}+d^{in}_{u}
\end{array}$ (10)
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Uv = $\displaystyle {\frac{{W_v}}{{d_v}}}$, (11)
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