Proves first-order asymptotics for reachable-set size and community proportions plus tree-like structure of the induced subgraph in the temporal stochastic block model under logarithmic degree.
Random Struct
2 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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math.PR 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Random recursive trees exhibit polynomial upper-tail and stretched-exponential lower-tail large deviation probabilities for height, with an atypical prefactor in the lower tail that grows slower than any n-fold iterated logarithm.
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The temporal stochastic block model
Proves first-order asymptotics for reachable-set size and community proportions plus tree-like structure of the induced subgraph in the temporal stochastic block model under logarithmic degree.
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Atypical Decay Rates for Atypical Heights in Random Recursive Trees
Random recursive trees exhibit polynomial upper-tail and stretched-exponential lower-tail large deviation probabilities for height, with an atypical prefactor in the lower tail that grows slower than any n-fold iterated logarithm.