Article ID Journal Published Year Pages File Type
977665 Physica A: Statistical Mechanics and its Applications 2008 8 Pages PDF
Abstract

In this paper, adopting the initial load of a node ii to be akiα with kiki being the degree of the node ii, we propose a cascading model based on a load local redistribution rule and examine cascading failures on the typical network, i.e., the BA network with the scale-free property. We find that the BA scale-free network reaches the strongest robustness level in the case of α=1α=1 and the robustness of the network has a positive correlation with the average degree 〈k〉〈k〉, where the robustness is quantified by a transition from normal state to collapse. In addition, we further discuss the effects of two different attacks for the robustness against cascading failures on our cascading model and find an interesting result, i.e., the effects of two different attacks, strongly depending to the value αα. These results may be very helpful for real-life networks to avoid cascading-failure-induced disasters.

Related Topics
Physical Sciences and Engineering Mathematics Mathematical Physics
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