Fig. 6: Collective entanglement. | Communications Physics

Fig. 6: Collective entanglement.

From: Unraveling the effects of multiscale network entanglement on empirical systems

Fig. 6

Collective network entanglement Mβ as a function of the propagation time beta for (a) a regular lattice (c), an Erdos–Renyi, and (e) a Barabasi–Albert network. The green dashed line corresponds to the minimum collective entanglement and defines the time-scale βc. Centrality of each node according to different measures (entanglement for β = βc, betweenness, closeness, and PageRank) for (b) the regular lattice (d) the Erdos–Renyi, and (f) Barabasi–Albert network. By comparing centrality measures on the same network one can see that it is evident that network entanglement is not trivially related to existing centrality measures.

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