activity
20222026
most citedProper conflict-free list-coloring, odd minors, subdivisions, and layered treewidth

15 citations · 38 across the 6 of their papers we have counts for

collaborators

6 papers

math.CO2026

Countable Graphs with Finite Path-width: Characterisation and Universality

Tony Huynh, Freddie Illingworth, Nikolai Karol +4

We study path-width and the closely related parameter line-width in countably infinite graphs. Our first result characterises the graphs of finite path-width: they are the graphs t…

math.CO2026

Coarse Menger property of quasi-minor excluded graphs and length spaces

Chun-Hung Liu

Menger's theorem is an important building block of numerous results in the study of graph structure. We consider a variant in terms of coarse geometry. We say that a set of graphs…

math.CO2023★ 3 cited

Assouad-Nagata dimension of minor-closed metrics

Chun-Hung Liu

Assouad-Nagata dimension addresses both large and small scale behaviors of metric spaces and is a refinement of Gromov's asymptotic dimension. A metric space is a minor-closed…

math.CO2022★ 14 cited

Proper Conflict-free Coloring of Graphs with Large Maximum Degree

Daniel W. Cranston, Chun-Hung Liu

A proper coloring of a graph is \emph{conflict-free} if, for every non-isolated vertex, some color is used exactly once on its neighborhood. Caro, Petruševski, and Škrekovski prove…

math.CO2022★ 6 cited

Clustered Coloring of Graphs with Bounded Layered Treewidth and Bounded Degree

Chun-Hung Liu, David R. Wood

The clustering of a graph coloring is the maximum size of monochromatic components. This paper studies colorings with bounded clustering in graph classes with bounded layered treew…

math.CO2022★ 15 cited

Proper conflict-free list-coloring, odd minors, subdivisions, and layered treewidth

Chun-Hung Liu

Proper conflict-free coloring is an intermediate notion between proper coloring of a graph and proper coloring of its square. It is a proper coloring such that for every non-isolat…