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A random network is grown by introducing at unit rate randomly selected nodes on the Euclidean space. A node is randomly connected to its ith predecessor of degree k₈ with a directed link of length l using a probability proportional to k₈l^. Our numerical study indicates that the network is scale free for all values of >₂ and the degree distribution decays stretched exponentially for the other values of. The link length distribution follows a power law: D (l) l^, where is calculated exactly for the whole range of values of.
Manna et al. (Thu,) studied this question.
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