1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.CO2020
Intersecting longest paths in chordal graphs
Daniel J. Harvey, Michael S. Payne
We consider the size of the smallest set of vertices required to intersect every longest path in a chordal graph. Such sets are known as longest path transversals. We show that if…
math.CO2018
Chromatic roots at 2 and at the Beraha number
Daniel J. Harvey, Gordon F. Royle
By the construction of suitable graphs and the determination of their chromatic polynomials, we resolve two open questions concerning real chromatic roots. First we exhibit graphs…
math.CO2015★ 1 cited
Cycles of given size in a dense graph
Daniel J. Harvey, David R. Wood
We generalise a result of Corrádi and Hajnal and show that every graph with average degree at least contains vertex disjoint cycles, each of order at least …