4 citations · 4 across the 3 of their papers we have counts for
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math.CO2020
Deviation probabilities for arithmetic progressions and irregular discrete structures
Simon Griffiths, Christoph Koch, Matheus Secco
Let the random variable count the number of edges of a hypergraph induced by a random -element subset of its vertex set. Focussing…
math.CO2018
The size of the giant component in random hypergraphs: a short proof
Oliver Cooley, Mihyun Kang, Christoph Koch
We consider connected components in -uniform hypergraphs for the following notion of connectedness: given integers and , two -sets (of vertices) lie…
math.CO2015★ 4 cited
Threshold and hitting time for high-order connectivity in random hypergraphs
Oliver Cooley, Mihyun Kang, Christoph Koch
We consider the following definition of connectivity in -uniform hypergraphs: Two -sets are -connected if there is a walk of edges between them such that two consecutive e…