activity
20072026
most citedVertex elimination orderings for hereditary graph classes

24 citations · 104 across the 24 of their papers we have counts for

collaborators

28 papers

math.CO2026

Digraphs of Large Girth and Dichromatic Number in Tournaments with Large Dichromatic Number

Pierre Charbit, Samuel Coulomb

In the 1960s, Erdős and Hajnal conjectured that every graph with sufficiently large chromatic number contains a subgraph of large girth (size of a smallest cycle) and large chromat…

math.CO2026

Acyclic Dichromatic Number of Tournaments: these are the Champions

Pierre Aboulker, Pierre Charbit, Samuel Coulomb +2

The acyclic dichromatic number of an oriented graph is the minimum size of a vertex-partition such that the digraphs induced by any single part are acyclic, and the oriented bipart…

math.CO2025

Extending Ghouila-Houri's Characterization of Comparability Graphs to Temporal Graphs

Pierre Charbit, Michel Habib, Amalia Sorondo

An orientation of a given static graph is called transitive if for any three vertices , the presence of arcs and forces the presence of the arc . If o…

cs.DM2025

A Dense Neighborhood Lemma: Applications of Partial Concept Classes to Domination and Chromatic Number

Romain Bourneuf, Pierre Charbit, Stéphan Thomassé

In its Euclidean form, the Dense Neighborhood Lemma (DNL) asserts that if is a finite set of points of such that for each the ball intersects…

math.CO2024

Dichromatic Number and Cycle Inversions

Pierre Charbit, Stéphan Thomassé

The results of this note were stated in the first author PhD manuscript in 2006 but never published. The writing of a proof given there was slightly careless and the proof itself s…

math.CO2023

Clique number of tournaments

Pierre Aboulker, Guillaume Aubian, Pierre Charbit +1

Given a digraph together with an ordering of its vertices, the \emph{backedge graph} of with respect to is the undirected graph with the same ve…