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Transport in networks with multiple sources and sinks

by: Shai Carmi, Zhenhua Wu, Shlomo Havlin, Eugene H Stanley
(12 May 2008)


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We study the electrical current and flow (number of parallel paths) between two sets of n sources and n sinks in complex networks. We derive analytical formulas for the change in current and flow as a function of n. We show that for small n, increasing n improves the total transport in the network, while for large n bottlenecks begin to form. For the case of flow, this leads to an optimal n* above which the transport is less efficient. For current, the typical decrease in the length of the connecting paths for large n compensates for the effect of the bottlenecks. Finally we show that for the common case where the transport takes place between specific pairs of sources and sinks, a percolation approach can be applied to calculate the total flow and predict the number of sources/sinks above which the network saturates and can carry no more flow.


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