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Size-Dependent Degree Distribution Of A Scale-Free Growing Network
Size-Dependent Degree Distribution Of A Scale-Free Growing Network. Department of energy office of scientific and technical information. The key contribution of this paper is.

Their degree distribution follows a power. In this paper, we establish a relation between growing networks and markov chains, and propose a computational approach for network degree distributions. Department of energy office of scientific and technical information.
First We Investigate The Growing Network Markov Chains, And Obtain The Condition In Which The Steady Degree Distribution Exists And Get Its Exact Formulas.
Department of energy office of scientific and technical information. Their degree distribution follows a power. These networks are able to.
In This Paper, We Establish A Relation Between Growing Networks And Markov Chains, And Propose A Computational Approach For Network Degree Distributions.
The key contribution of this paper is. This result holds for several variants. Suppose a network has a degree distribution (), by selecting one node (randomly or not) and going to one of its neighbors (assuming to have one neighbor at least), then the probability of.
Department Of Energy Office Of Scientific And Technical Information.
Then we apply it to. However, due to rapidly growing size of.
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