A. Ammerlaan

most citedRadial departures and plane embeddings of arc-like continua

2 citations · 2 across the 4 of their papers we have counts for

collaborators

4 papers

math.GN2024

Planarity of compactifications of $R$ with arc-like remainder

Andrea Ammerlaan, Logan C. Hoehn

We show that if $X$ is an arc-like continuum, then any continuum which is the union of $X$ and a ray $R$ such that $X \cap R = \emptyset$ and $R ∖ R \subseteq X$ …

math.GN2024

The Nadler-Quinn problem on accessible points of arc-like continua

Andrea Ammerlaan, Ana Anušić, Logan C. Hoehn

We show that if $X$ is an arc-like continuum, then for every point $x \in X$ there is a plane embedding of $X$ in which $x$ is an accessible point. This answers a question posed by…

math.GN2023

The Nadler-Quinn problem for simplicial inverse systems

Andrea Ammerlaan, Ana Anušić, Logan C. Hoehn

We show that if $X$ is an arc-like continuum which can be represented as an inverse limit of a simplicial inverse system on arcs, then for every point $x \in X$ there is a plane em…

math.GN2023★ 2 cited

Radial departures and plane embeddings of arc-like continua

Andrea Ammerlaan, Ana Anušić, Logan C. Hoehn

We study the problem of Nadler and Quinn from 1972, which asks whether, given an arc-like continuum $X$ and a point $x \in X$ , there exists an embedding of $X$ in $R^{2}$ fo…

Planarity of compactifications of R with arc-like remainder

The Nadler-Quinn problem on accessible points of arc-like continua

The Nadler-Quinn problem for simplicial inverse systems

Radial departures and plane embeddings of arc-like continua

Planarity of compactifications of $R$ with arc-like remainder