activity
20132025
most citedApproximating infinite graphs by normal trees

10 citations · 20 across the 26 of their papers we have counts for

collaborators

46 papers

math.CO2025

Obstructions for normally spanned sets of vertices

Nicola Lorenz, Max Pitz

Halin conjectured that a graph has a normal spanning tree if and only if every minor of it has countable colouring number. This has recently been proven by the second author. In th…

math.CO2023

The number of topological types of trees

Thilo Krill, Max Pitz

Two graphs are of the same topological type if they can be mutually embedded into each other topologically. We show that there are exactly distinct topological types of…

math.GN2023★ 1 cited

Characterising path-, ray- and branch spaces of order trees, and end spaces of infinite graphs

Max Pitz

We investigate path-, ray- and branch spaces of trees, certain topological spaces naturally associated with order theoretic trees, and provide topological characterisations for the…

math.GN2022

Universal end-compactifications of locally finite graphs

Jan Ouborny, Max Pitz

We construct a locally finite connected graph whose Freudenthal compactification is universal for the class of completely regular continua, a class also known in the literature und…

math.CO2022

End spaces and tree-decompositions

Marcel Koloschin, Thilo Krill, Max Pitz

We present a systematic investigation into how tree-decompositions of finite adhesion capture topological properties of the space formed by a graph together with its ends. As main…

math.CO2022

Maker-Breaker games on and

Nathan Bowler, Florian Gut, Attila Joó +1

We investigate Maker-Breaker games on graphs of size in which Maker's goal is to build a copy of the host graph. We establish a firm dependence of the outcome of the gam…