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• W2078330108 abstract "The district of Southern California and Japan are divided into small cubic cells, each of which is regarded as a vertex of a graph if earthquakes occur therein. Two successive earthquakes define an edge or a loop, which may replace the complex fault-fault interaction. In this way, the seismic data are mapped to a random graph. It is discovered that an evolving random graph associated with earthquakes behaves as a scale-free network of the Barabási-Albert type. The distributions of connectivities in the graphs thus constructed are found to decay as a power law, showing a novel feature of earthquake as a complex critical phenomenon. This result can be interpreted in view of the facts that the frequency of earthquakes with large values of moment also decays as a power law (the Gutenberg-Richter law) and aftershocks associated with a mainshock tend to return to the locus of the mainshock, contributing to the large degree of connectivity of the vertex of the mainshock. Thus, a mainshock plays the role of a hub. It is also found that the exponent of the distribution of connectivities is characteristic for the plate under investigation." @default.
• W2078330108 created "2016-06-24" @default.
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• W2078330108 date "2004-02-01" @default.
• W2078330108 modified "2023-10-05" @default.
• W2078330108 title "Scale-free network of earthquakes" @default.
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• W2078330108 doi "https://doi.org/10.1209/epl/i2003-10108-1" @default.
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