Scaling laws for diffusion on (trans)fractal scale-free networks

DOI10.1063/1.4997761zbMath1390.28021arXiv1903.03658OpenAlexW3102266310WikidataQ47704650 ScholiaQ47704650MaRDI QIDQ4644278

Junhao Peng, Elena Agliari

Publication date: 30 May 2018

Published in: Chaos: An Interdisciplinary Journal of Nonlinear Science (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1903.03658

Mathematics Subject Classification ID

Deterministic network models in operations research (90B10) Fractals (28A80) Random walks on graphs (05C81)

Related Items (12)

The average trapping time on a half Sierpinski gasket ⋮ AVERAGE TRAPPING TIME ON THE 3-DIMENSIONAL 3-LEVEL SIERPINSKI GASKET NETWORK WITH A SET OF TRAP NODES ⋮ THE AVERAGE TRAPPING TIME WITH NON-NEAREST-NEIGHBOR JUMPS ON THE LEVEL-3 SIERPINSKI GASKET ⋮ Robustness of network coherence in asymmetric unicyclic graphs ⋮ EXACT CALCULATIONS OF FIRST-PASSAGE QUANTITIES ON A CLASS OF WEIGHTED TREE-LIKE FRACTAL NETWORKS ⋮ The normalized Laplacian spectrum of n -polygon graphs and applications ⋮ Eigentime identity of the weighted (m,n)-flower networks ⋮ Exact results for the first-passage properties in a class of fractal networks ⋮ Constructions and properties of a class of random scale-free networks ⋮ EIGENTIME IDENTITIES OF FRACTAL FLOWER NETWORKS ⋮ An ensemble of random graphs with identical degree distribution ⋮ Trapping efficiency of random walks on weighted scale-free trees

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