期刊
PHYSICAL REVIEW LETTERS
卷 85, 期 21, 页码 4629-4632出版社
AMERICAN PHYSICAL SOC
DOI: 10.1103/PhysRevLett.85.4629
关键词
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A solution for the time- and age-dependent connectivity distribution of a growing random network is presented. The network is built by adding sites that link to earlier sites with a probability A(k) which depends on the number of preexisting links k to that site. For homogeneous connection kernels, A(k) similar to k(gamma), different behaviors arise for gamma < 1, > 1, and gamma = 1. For gamma < 1, the number of shes with k links, Nk, varies as a stretched exponential. For > 1, a single site connects to nearly all other sites. In the borderline case A(k) similar to k, the power law N-k similar to k(-nu) is found, where the exponent nu can be tuned to any value in the range 2 < < .
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