The exact solution of the mean geodesic distance for Vicsek fractals
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Publication:3548669
DOI10.1088/1751-8113/41/48/485102zbMath1156.28003arXiv0803.3386OpenAlexW3104213302MaRDI QIDQ3548669
Shuigeng Zhou, Zhong-Zhi Zhang, Lichao Chen, Jihong Guan, Ming Yin
Publication date: 16 December 2008
Published in: Journal of Physics A: Mathematical and Theoretical (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0803.3386
Related Items (27)
Complex networks modeled on the Sierpinski gasket ⋮ A small-world and scale-free network generated by Sierpinski pentagon ⋮ Scale-free and small-world properties of Sierpinski networks ⋮ AVERAGE FERMAT DISTANCES OF TWO-COLORED SUBSTITUTION NETWORKS ⋮ FRACTAL NETWORKS MODELED BY SOME FRACTAL CARPET ⋮ ECCENTRIC STEINER DISTANCE SUM OF VICSEK NETWORKS ⋮ ANALYSES OF SOME STRUCTURAL PROPERTIES ON A CLASS OF HIERARCHICAL SCALE-FREE NETWORKS ⋮ Average geodesic distance of skeleton networks of Sierpinski tetrahedron ⋮ Fractality of evolving self-similar networks ⋮ A deterministic pseudo-fractal networks with time-delay ⋮ AVERAGE FERMAT DISTANCES ON VICSEK NETWORKS ⋮ MEAN STEINER DISTANCE OF VICSEK NETWORKS ⋮ Asymptotic formula on average path length of fractal networks modeled on Sierpinski gasket ⋮ ASYMPTOTIC FORMULA OF AVERAGE DISTANCES ON FRACTAL NETWORKS MODELED BY SIERPINSKI TETRAHEDRON ⋮ Expanded Koch networks: structure and trapping time of random walks ⋮ AVERAGE DISTANCES OF A FAMILY OF NON-P.C.F. SELF-SIMILAR NETWORKS ⋮ AVERAGE DISTANCES OF A FAMILY OF P.C.F. SELF-SIMILAR NETWORKS ⋮ Scale-free and small-world properties of hollow cube networks ⋮ Scaling of average weighted shortest path and average receiving time on weighted hierarchical networks ⋮ ASYMPTOTIC FORMULA ON AVERAGE PATH LENGTH OF A SPECIAL NETWORK BASED ON SIERPINSKI CARPET ⋮ SMALL-WORLD AND SCALE-FREE PROPERTIES OF FRACTAL NETWORKS MODELED ON n-DIMENSIONAL SIERPINSKI PYRAMID ⋮ AVERAGE DISTANCE OF SELF-SIMILAR FRACTAL TREES ⋮ The intrinsic metric on the box fractal ⋮ COMPLEX NETWORKS MODELED ON A KIND OF SIERPIŃSKI-LIKE CARPET ⋮ ECCENTRIC DISTANCE SUM OF SUBSTITUTION TREE NETWORKS ⋮ SELF-SIMILAR TOUCHING NETWORKS — PART I ⋮ SELF-SIMILAR TOUCHING NETWORKS — PART II
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