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20062026
most citedThe complexity of signed graph and edge-coloured graph homomorphisms

35 citations · 100 across the 34 of their papers we have counts for

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15 papers · 1 filter

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…

cs.DM2021

On the Kernel and Related Problems in Interval Digraphs

Mathew C. Francis, Pavol Hell, Dalu Jacob

Given a digraph , a set is said to be absorbing set (resp. dominating set) if every vertex in the graph is either in or is an in-neighbour (resp. out-neigh…

cs.DM2019★ 3 cited

Complexity of acyclic colorings of graphs and digraphs with degree and girth constraints

Tom\' as Feder, Pavol Hell, Carlos Subi

We consider acyclic r-colorings in graphs and digraphs: they color the vertices in r colors, each of which induces an acyclic graph or digraph. (This includes the dichromatic numbe…

cs.DM2018

Interval-Like Graphs and Digraphs

Pavol Hell, Jing Huang, Ross M. McConnell +1

We unify several seemingly different graph and digraph classes under one umbrella. These classes are all broadly speaking different generalizations of interval graphs, and include,…

cs.DM2017★ 2 cited

Complexity of Correspondence Homomorphisms

Tomas Feder, Pavol Hell

Correspondence homomorphisms are both a generalization of standard homomorphisms and a generalization of correspondence colourings. For a fixed target graph , the problem is to…

cs.DM2015★ 35 cited

The complexity of signed graph and edge-coloured graph homomorphisms

Richard C. Brewster, Florent Foucaud, Pavol Hell +1

We study homomorphism problems of signed graphs from a computational point of view. A signed graph is a graph where each edge is given a sign, positive or negative; $Σ\…