2022
DOI: 10.1016/j.chaos.2021.111656
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A weighted planar stochastic lattice with scale-free, small-world and multifractal properties

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Cited by 3 publications
(1 citation statement)
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“…Interestingly, if we replace the center of each cell of the WPSL by a node and common border between cells by a link between the corresponding node then it emerges as a scale-free network. More recently, we have solved a class of models where by dividing the plane vertically or horizontally with equal probability the resulting network is not only scale-free with smaller exponent of the power-law degree distribution but also small-world [56,57]. It is small-world because we find that the mean geodesic path length increases logarithmically with system size and the total mean clustering coefficient is high and independent of system size.…”
Section: Kinetics Of Fragmentationmentioning
confidence: 86%
“…Interestingly, if we replace the center of each cell of the WPSL by a node and common border between cells by a link between the corresponding node then it emerges as a scale-free network. More recently, we have solved a class of models where by dividing the plane vertically or horizontally with equal probability the resulting network is not only scale-free with smaller exponent of the power-law degree distribution but also small-world [56,57]. It is small-world because we find that the mean geodesic path length increases logarithmically with system size and the total mean clustering coefficient is high and independent of system size.…”
Section: Kinetics Of Fragmentationmentioning
confidence: 86%