Existence, cost and robustness of spatial small-world networks

Small-world networks embedded in Euclidean space represent useful cartoon models for a number of real systems such as electronic circuits, communication systems, the large-scale brain architecture and others. Since the small-world behavior relies on the presence of long-range connections that are likely to have a cost which is a growing function of the length, we explore whether it is possible to choose suitable probability distributions for the shortcut lengths so as to preserve the small-world feature and, at the same time, to minimize the network cost. The flow distribution for such networks, and their robustness, are also investigated.


Published in:
International Journal Of Bifurcation And Chaos, 17, 2331-2342
Year:
2007
Keywords:
Laboratories:




 Record created 2012-07-04, last modified 2018-09-13


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