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Steenbrink Net

$net={\rm TrafficExample}('Steenbrink')$

Figure 13: Non-assigned and Assigned Steenbrink Net
\includegraphics[width=75mm]{steenbrink} \includegraphics[width=75mm]{steenassig}

GP LPF data Demands
$\begin{array}{\vert c\vert c\vert c\vert}
\hline
nn & ln & dn\\ \hline
9 & 36 & 12\\ \hline
\end{array}$ $\begin{array}{\vert ccl\vert} \hline
t0 & \in & [0,\;1],\\ \hline
ca & = & 0, \\ \hline
ma & \in & [3.0e-4,\; 2.0e-3],\\ \hline
ba & = & 1. \\ \hline
\end{array}$ $\begin{array}{\vert ccl\vert} \hline
dv &\in & [100,\; 2000]\\ \hline
\end{array}$
Link performance function: \(c=t0+ ma F.\)

This example can be found in: Steenbrink P.A., Optimization of Transport Networks, John Wiley & Sons, London, 1974.



2002-09-12