activity
20142018
most citedThe complexity of tropical graph homomorphisms

11 citations · 14 across the 4 of their papers we have counts for

collaborators

6 papers

math.CO2018★ 1 cited

On the number of vertex-disjoint cycles in digraphs

Yandong Bai, Yannis Manoussakis

Let be a positive integer. Bermond and Thomassen conjectured in 1981 that every digraph with minimum outdegree at least contains vertex-disjoint cycles. It is famous…

cs.DS2016★ 11 cited

The complexity of tropical graph homomorphisms

Florent Foucaud, Ararat Harutyunyan, Pavol Hell +3

A tropical graph consists of a graph and a (not necessarily proper) vertex-colouring of . Given two tropical graphs and , a homomorphism of $(G,…

cs.DM2015

Tropical Dominating Sets in Vertex-Coloured Graphs

J. -A. Angles d'Auriac, Cs. Bujtas, A. El Maftouhi +7

Given a vertex-coloured graph, a dominating set is said to be tropical if every colour of the graph appears at least once in the set. Here, we study minimum tropical dominating set…

cs.DM2014

Proper Hamiltonian Cycles in Edge-Colored Multigraphs

Raquel Águeda, Valentin Borozan, Raquel Díaz +2

A -edge-colored multigraph has each edge colored with one of the available colors and no two parallel edges have the same color. A proper Hamiltonian cycle is a cycle contai…

cs.DM2014★ 2 cited

Proper Hamiltonian Paths in Edge-Coloured Multigraphs

Raquel Águeda, Valentin Borozan, Marina Groshaus +3

Given a -edge-coloured multigraph, a proper Hamiltonian path is a path that contains all the vertices of the multigraph such that no two adjacent edges have the same colour. In…

math.CO2014

Partitioning a graph into highly connected subgraphs

Valentin Borozan, Michael Ferrara, Shinya Fujita +4

Given , a -proper partition of a graph is a partition of such that each part of induces a -connected subgraph of . We…