Аннотация
We examine the global organization of growing networks in which a new vertex
is attached to already existing ones with a probability depending on their age. We find that
the network is infinite or finite dimensional depending on whether the attachment probability
decays slower or faster than (age)−1. The network becomes one dimensional when the attachment
probability decays faster than (age)−2. We describe structural characteristics of these phases and
transitions between them.
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