THE SCALE-FREE AND SMALL-WORLD PROPERTIES OF COMPLEX NETWORKS ON SIERPINSKI-TYPE HEXAGON

DOI10.1142/S0218348X20500541zbMath1434.28013WikidataQ126356436 ScholiaQ126356436MaRDI QIDQ5112688

Qian Zhang, Kun Cheng, Di-Rong Chen, Yu-Mei Xue

Publication date: 4 June 2020

Published in: Fractals (Search for Journal in Brave)

zbMATH Keywords

self-similarityfractalcomplex networkSierpinski-type hexagon

Mathematics Subject Classification ID

Small world graphs, complex networks (graph-theoretic aspects) (05C82) Fractals (28A80)

Related Items (7)

FRACTAL NETWORKS MODELED BY SOME FRACTAL CARPET ⋮ FLOCK EFFECT DRIVES INFORMATION FRACTAL PROPAGATION ⋮ ANALYSES OF SOME STRUCTURAL PROPERTIES ON A CLASS OF HIERARCHICAL SCALE-FREE NETWORKS ⋮ MAXIMUM MATCHINGS IN A PSEUDOFRACTAL SCALE-FREE WEB ⋮ COMPLEX NETWORKS MODELED ON A KIND OF SIERPIŃSKI-LIKE CARPET ⋮ FRACTAL NETWORKS ON DÜRER-TYPE POLYGON ⋮ EDGE DOMINATION NUMBER AND THE NUMBER OF MINIMUM EDGE DOMINATING SETS IN PSEUDOFRACTAL SCALE-FREE WEB AND SIERPIŃSKI GASKET

Cites Work

• Asymptotic formula on average path length of fractal networks modeled on Sierpinski gasket
• Scale-free and small-world properties of Sierpinski networks
• SCALE-FREE AND SMALL-WORLD PROPERTIES OF VAF FRACTAL NETWORKS
• Emergence of Scaling in Random Networks
• A deterministic pseudo-fractal networks with time-delay
• AVERAGE GEODESIC DISTANCE OF SIERPINSKI GASKET AND SIERPINSKI NETWORKS
• AVERAGE GEODESIC DISTANCE ON SIERPINSKI HEXAGON AND SIERPINSKI HEXAGON NETWORKS
• AVERAGE GEODESIC DISTANCE OF SIERPINSKI CARPET
• Collective dynamics of ‘small-world’ networks

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