activity
20062026
most citedA Variant of the Erdős-Sós Conjecture

16 citations · 97 across the 26 of their papers we have counts for

collaborators

32 papers

cs.DM2026

Colouring the interference digraph of a set of requests in a bidirected tree

Hugo Boulier, David Coudert, Frédéric Havet +1

In this paper, we investigate the impact of the broadcast effect arising in filterless optical networks on the computational complexity of the wavelength assignment problem. We mod…

math.CO2023

On the minimum number of arcs in -dicritical oriented graphs

Frédéric Havet, Lucas Picasarri-Arrieta, Clément Rambaud

The dichromatic number of a digraph is the minimum number of colours needed to colour the vertices of a digraph such that each colour class induces an acyclic subdig…

math.CO2023

On the minimum number of inversions to make a digraph -(arc-)strong

Julien Duron, Frédéric Havet, Florian Hörsch +1

The {\it inversion} of a set of vertices in a digraph consists of reversing the direction of all arcs of . We study (resp. ) whic…

cs.DM2023

Digraph redicolouring

Nicolas Bousquet, Frédéric Havet, Nicolas Nisse +2

Given two -dicolourings of a digraph , we prove that it is PSPACE-complete to decide whether we can transform one into the other by recolouring one vertex at each step while…

math.CO2022★ 3 cited

Problems, proofs, and disproofs on the inversion number

Guillaume Aubian, Frédéric Havet, Florian Hörsch +4

The {\it inversion} of a set of vertices in a digraph consists in reversing the direction of all arcs of . The {\it inversion number} of an oriented grap…

math.CO2021★ 7 cited

On the inversion number of oriented graphs

Jørgen Bang-Jensen, Jonas Costa Ferreira da Silva, Frédéric Havet

Let be an oriented graph. The inversion of a set of vertices in consists in reversing the direction of all arcs with both ends in . The inversion number of , deno…