Pascal Gollin

most citedUbiquity in graphs I: Topological ubiquity of trees

1 citations · 1 across the 2 of their papers we have counts for

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math.CO2018

Ubiquity in graphs II: Ubiquity of graphs with nowhere-linear end structure

Nathan Bowler, Christian Elbracht, Joshua Erde +4

A graph $G$ is said to be $⪯$ -ubiquitous, where $⪯$ is the minor relation between graphs, if whenever $Γ$ is a graph with $n G ⪯ Γ$ for all $n \in N$ , the…

math.CO2018★ 1 cited

Ubiquity in graphs I: Topological ubiquity of trees

Nathan Bowler, Christian Elbracht, Joshua Erde +4

Let $◃$ be a relation between graphs. We say a graph $G$ is \emph{ $◃$ -ubiquitous} if whenever $Γ$ is a graph with $n G ◃ Γ$ for all $n \in \mathb…