Max Pitz

activity

20132025

most citedApproximating infinite graphs by normal trees

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

collaborators

Showing 2013Show all

3 papers · 1 filter

math.GN2013

A Topological Variation of the Reconstruction Conjecture

Max F. Pitz, Rolf Suabedissen

This paper investigates topological reconstruction, related to the reconstruction conjecture in graph theory. We ask whether the homeomorphism types of subspaces of a space $X$ whi…

math.GN2013

Finite compactifications of $ω^{*} ∖ {x}$

Max. F. Pitz, Rolf Suabedissen

We prove that under [CH], finite compactifications of $ω^{*} ∖ {x}$ are homeomorphic to $ω^{*}$ . Moreover, in each case, the remainder consists almost exclusively of $P$ -poin…

math.GN2013

The Stone-Cech compactifications of $ω^{*} ∖ {x}$ and $S_{κ} ∖ {x}$

Max F. Pitz, Rolf Suabedissen

The space $S_{κ}$ is the Stone space of the $κ$ -saturated Boolean algebra of cardinality $κ$ . It exists provided that $κ = κ^{< κ}$ , and is characterised topologically as the unique $κ…

A Topological Variation of the Reconstruction Conjecture

Finite compactifications of ω∗∖{x}

The Stone-Cech compactifications of ω∗∖{x} and Sκ​∖{x}

Finite compactifications of $ω^{*} ∖ {x}$

The Stone-Cech compactifications of $ω^{*} ∖ {x}$ and $S_{κ} ∖ {x}$