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VOLUME 89 (2009) | ISSUE 8 | PAGE 486
Universality and non-universality in behavior of self-repairing random networks
PACS: 61.43.-j
Abstract
We numerically study one-parameter family of random single-cluster systems. A finite-concentration topological phase transition from the net-like to the tree-like phase (the latter is without a backbone) is present in all models of the class. Correlation radius index νB of the backbone in the net-like phase; graph dimensions - d_{\min} of the tree-like phase, and D_{\min} of the backbone in the net-like phase appear to be universal within the accuracy of our calculations, while the backbone fractal dimension DB is not universal: it depends on the parameter of a model.