|InterJournal Complex Systems, 1650
|Manuscript Number: |
Submission Date: 2006
|Fat-tailed degree distributions generated by quenched disorder|
Some nongrowing networks can be investigated by using an urn model. We consider an urn model with a preference concept, i.e., ``the rich get richer." After explaining the relationship between the urn model and a corresponding network model, we show numerically and analytically that quenched disorder states in the model play an important role to generate fat-tailed distributions; when each urn (node) has the same ability for obtaining balls (edges), the fat-tailed occupation (degree) distribution does not occur in the urn (network) model; when the ability of urns (nodes) are different from each other, the occupation (degree) distribution shows fat-tailed behavior.
|Submit referee report/comment|