activity
20172024
most citedGraph Homomorphism Reconfiguration and Frozen -Colourings

4 citations · 5 across the 10 of their papers we have counts for

collaborators

14 papers

math.CO2024

Broadcast independence and packing in certain classes of trees

Richard C. Brewster, Kiara A. McDonald

Given a graph of diameter , a broadcast is a function where is at most the eccentricity of . A vertex is broadcasting i…

cs.DM2023

List homomorphisms to separable signed graphs

Jan Bok, Richard Brewster, Tomás Feder +2

The complexity of the list homomorphism problem for signed graphs appears difficult to classify. Existing results focus on special classes of signed graphs, such as trees and refle…

math.CO2023

A dichotomy theorem for -switchable -colouring on -edge coloured graphs

Richard Brewster, Arnott Kidner, Gary MacGillivray

Let be a graph in which each edge is assigned one of the colours , and let be a subgroup of . The operation of switching at a vertex of with r…

math.CO2023

The Realizability of Theta Graphs as Reconfiguration Graphs of Minimum Independent Dominating Sets

Richard Brewster, Kieka Mynhardt, Laura Teshima

The independent domination number of a graph is the minimum cardinality of a maximal independent set of , also called an -set. The -graph of is the graph…

math.CO2023

The -Graphs of Paths and Cycles

R. C. Brewster, C. M. Mynhardt, L. E. Teshima

The independent domination number of a graph is the minimum cardinality of a maximal independent set of , also called an -set. The -graph of , denoted $\m…

math.CO2023

Reconfiguration of Minimum Independent Dominating Sets in Graphs

R. C. Brewster, C. M. Mynhardt, L. E. Teshima

The independent domination number of a graph is the minimum cardinality of a maximal independent set of , also called an -set. The -graph of , denoted $\m…