256 citations · 1k across the 20 of their papers we have counts for
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Spectral densities of scale-free networks
D. Kim, B. Kahng
The spectral densities of the weighted Laplacian, random walk and weighted adjacency matrices associated with a random complex network are studied using the replica method. The lin…
Fractality in complex networks: critical and supercritical skeletons
J. S. Kim, K. -I. Goh, G. Salvi +3
Fractal scaling--a power-law behavior of the number of boxes needed to tile a given network with respect to the lateral size of the box--is studied. We introduce a new box-covering…
Self-similarity in Fractal and Non-fractal Networks
J. S. Kim, B. Kahng, D. Kim +1
We study the origin of scale invariance (SI) of the degree distribution in scale-free (SF) networks with a degree exponent under coarse graining. A varying number of vertices b…
Intrinsic degree-correlations in static model of scale-free networks
J. -S. Lee, K. -I. Goh, B. Kahng +1
We calculate the mean neighboring degree function and the mean clustering function of vertices with degree as a function of in finite scale-fre…
Avalanche dynamics driven by adaptive rewirings in complex networks
K. Rho, S. R. Hong, B. Kahng
We introduce a toy model displaying the avalanche dynamics of failure in scale-free networks. In the model, the network growth is based on the Barabási and Albert model and each no…
Skeleton and fractal scaling in complex networks
K. -I. Goh, G. Salvi, B. Kahng +1
We find that the fractal scaling in a class of scale-free networks originates from the underlying tree structure called skeleton, a special type of spanning tree based on the edge…