Networks VII

English

Quantifying the Efficiency of Network Flows

The apparently naive representation of a complex system as a collection of binary relations between indistinguishable units has since long proved to be a powerful tool for understanding dynamical systems. An important feature of interconnected systems is their ability to exchange information efficiently [1]. Assuming that the efficiency of a communication decreases as the distance between sender and receiver increases, one can easily quantify the communication efficiency of a networked system by the harmonic average of shortest-path distances.

Dynamical Motifs in Temporal Networks

Recently, complexity scientists have suggested understanding complex systems from an information processing perspective [1–4], and the natural way to do so is to think of information processing pathways as functions transforming inputs to outputs. By combining a small number of building blocks in different ways, very many functions can be obtained [5].

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