Added rho terms
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@ -706,9 +706,9 @@
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\item Simplified rules%
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\item Simplified rules%
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\footnote{$\left( \boldsymbol{z}_j \right)_i $ is a slight abuse of notation.
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\footnote{$\left( \boldsymbol{z}_j \right)_i $ is a slight abuse of notation.
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What is actually meant is the component of $\boldsymbol{z}_j$ that is associated
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What is actually meant is the component of $\boldsymbol{z}_j$ that is associated
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with the VN $i$, i.e., $\left( \boldsymbol{T}_j^\text{T} \boldsymbol{z}_j \right)_i$.\\
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with the VN $i$, i.e., $\left( \boldsymbol{T}_j^\text{T}
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The same is true for $\left( \boldsymbol{u}_j \right)_i$}%
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\boldsymbol{z}_j \right)_i$.\\
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:
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The same is true for $\left( \boldsymbol{u}_j \right)_i$}:
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\begin{alignat*}{3}
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\begin{alignat*}{3}
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\tilde{c}_i &\leftarrow \frac{1}{\left| N_v\left( i \right) \right|} \left(
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\tilde{c}_i &\leftarrow \frac{1}{\left| N_v\left( i \right) \right|} \left(
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@ -717,10 +717,12 @@
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- \frac{\gamma_i}{\mu} \right)
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- \frac{\gamma_i}{\mu} \right)
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\hspace{5mm} && \forall i\in\mathcal{I} \\
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\hspace{5mm} && \forall i\in\mathcal{I} \\
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\boldsymbol{z}_j &\leftarrow \Pi_{\mathcal{P}_{d_j}}\left(
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\boldsymbol{z}_j &\leftarrow \Pi_{\mathcal{P}_{d_j}}\left(
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\boldsymbol{T}_j\tilde{\boldsymbol{c}} + \boldsymbol{u}_j \right)
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\rho \boldsymbol{T}_j\tilde{\boldsymbol{c}} - \boldsymbol{z}_j
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\left( 1-\rho \right) + \boldsymbol{u}_j \right)
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\hspace{5mm} && \forall j\in\mathcal{J} \\
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\hspace{5mm} && \forall j\in\mathcal{J} \\
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\boldsymbol{u}_j &\leftarrow \boldsymbol{u}_j
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\boldsymbol{u}_j &\leftarrow \boldsymbol{u}_j
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+ \boldsymbol{T}_j\tilde{\boldsymbol{c}}
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+ \rho \boldsymbol{T}_j\tilde{\boldsymbol{c}}
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- \left( 1-\rho \right) \boldsymbol{z}_j
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- \boldsymbol{z}_j
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- \boldsymbol{z}_j
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\hspace{5mm} && \forall j\in\mathcal{J}
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\hspace{5mm} && \forall j\in\mathcal{J}
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\end{alignat*}
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\end{alignat*}
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