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$Range$ and $load$ play keys on the problem of attacking on links in random scale-free (RSF) networks. In this Brief Report we obtain the relation between $range$ and $load$ in RSF networks analytically by the generating function theory, and then give an estimation about the impact of attacks on the $efficiency$ of the network. The analytical results show that short range attacks are more destructive for RSF networks, and are confirmed numerically. Further our results are consistent with the former literature (Physical Review E textbf{66}, 065103(R) (2002)).
Random walks on discrete lattices are fundamental models that form the basis for our understanding of transport and diffusion processes. For a single random walker on complex networks, many properties such as the mean first passage time and cover tim
Susceptibility of scale free Power Law (PL) networks to attacks has been traditionally studied in the context of what may be termed as {em instantaneous attacks}, where a randomly selected set of nodes and edges are deleted while the network is kept
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