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- W4254341775 abstract "Abstract There is an abundance of literature on complex networks describing a variety of relationships among units in social, biological, and technological systems. Such networks, consisting of interconnected nodes, are often self-organized, naturally emerging without any overarching designs on topological structure yet enabling efficient interactions among nodes. Here we show that the number of nodes and the density of connections in such self-organized networks exhibit a power law relationship. We examined the size and connection density of 46 self-organizing networks of various biological, social, and technological origins, and found that the size-density relationship follows a fractal relationship spanning over 6 orders of magnitude. This finding indicates that there is an optimal connection density in self-organized networks following fractal scaling regardless of their sizes." @default.
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- W4254341775 date "2010-09-14" @default.
- W4254341775 modified "2023-09-25" @default.
- W4254341775 title "Universal fractal scaling of self-organized networks" @default.
- W4254341775 doi "https://doi.org/10.1038/npre.2010.4894.1" @default.
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