activity
20032020
most citedMinima in branching random walks

101 citations · 240 across the 32 of their papers we have counts for

collaborators

35 papers

math.CO2020

The Speed and Threshold of the Biased Hamilton Cycle Game

Noah Brustle, Sarah Clusiau, Vishnu V. Narayan +3

We show that there is a constant C such that for any , Maker wins the Maker-Breaker Hamilton cycle game in $n+\frac{Cn}{\sqrt{\ln{n}}}…

math.CO2020★ 1 cited

The Speed and Threshold of the Biased Perfect Matching Game

Noah Brustle, Sarah Clusiau, Vishnu V. Narayan +3

We show that Maker wins the Maker-Breaker perfect matching game in turns when the bias is at least , for any …

math.CO2020★ 2 cited

Tight Bounds on the Clique Chromatic Number

Gwenaël Joret, Piotr Micek, Bruce Reed +1

The clique chromatic number of a graph is the minimum number of colours needed to colour its vertices so that no inclusion-wise maximal clique which is not an isolated vertex is mo…

math.CO2020

Notes on Tree- and Path-chromatic Number

Tony Huynh, Bruce Reed, David R. Wood +1

Tree-chromatic number is a chromatic version of treewidth, where the cost of a bag in a tree-decomposition is measured by its chromatic number rather than its size. Path-chromatic…

math.CO2019★ 6 cited

A lower bound on the average degree forcing a minor

Sergey Norin, Bruce Reed, Andrew Thomason +1

We show that for sufficiently large and for , there is a graph with average degree such that almost every graph with ver…

math.CO2019★ 3 cited

Spanning Trees in Graphs of High Minimum Degree with a Universal Vertex II: A Tight Result

Bruce Reed, Maya Stein

We prove that, if is sufficiently large, every graph on vertices that has a universal vertex and minimum degree at least contains each tree…