AbstractA tournament is a complete graph with its edges directed, and colouring a tournament means partitioning its vertex set into transitive subtournaments. For some tournaments H there exists c such that every tournament not containing H as a subtournament has chromatic number at most c (we call such a tournament H a hero); for instance, all tournaments with at most four vertices are heroes. In this paper we explicitly describe all heroes
AbstractThe dichromatic number dk(D) of a digraph D is the minimum number of colours needed to colou...
The domination graph of a digraph has the same vertices as the digraph with an edge between two vert...
This thesis deals with tournament games and positive tournaments. Given an n-node tournament T, a to...
AbstractA tournament is a complete graph with its edges directed, and colouring a tournament means p...
Le PDF est une version auteur datant de 2017International audienceThe chromatic number of a directed...
International audienceThe chromatic number of a digraph D is the minimum number of acyclic subgraphs...
We call the tournament T an m-coloured tournament if the arcs of T are coloured with m-colours. If v...
AbstractWe call the tournament T an m-coloured tournament if the arcs of T are coloured with m colou...
AbstractWe call the tournament T an m-coloured tournament if the arcs of T are coloured with m colou...
We call the tournament T an m-coloured tournament if the arcs of T are coloured with m colours. In t...
AbstractLet T be a tournament and let c:e(T)→ {1,…,r} be an r-colouring of the edges of T. The assoc...
AbstractSuppose G=(V,E) is a graph and F is a colouring of its edges (not necessarily proper) that u...
AbstractA local tournament is an oriented graph in which the inset, as well as the outset, of every ...
In this paper we prove the existence of kernels by monochromatic paths in m-coloured tournaments in ...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...
AbstractThe dichromatic number dk(D) of a digraph D is the minimum number of colours needed to colou...
The domination graph of a digraph has the same vertices as the digraph with an edge between two vert...
This thesis deals with tournament games and positive tournaments. Given an n-node tournament T, a to...
AbstractA tournament is a complete graph with its edges directed, and colouring a tournament means p...
Le PDF est une version auteur datant de 2017International audienceThe chromatic number of a directed...
International audienceThe chromatic number of a digraph D is the minimum number of acyclic subgraphs...
We call the tournament T an m-coloured tournament if the arcs of T are coloured with m-colours. If v...
AbstractWe call the tournament T an m-coloured tournament if the arcs of T are coloured with m colou...
AbstractWe call the tournament T an m-coloured tournament if the arcs of T are coloured with m colou...
We call the tournament T an m-coloured tournament if the arcs of T are coloured with m colours. In t...
AbstractLet T be a tournament and let c:e(T)→ {1,…,r} be an r-colouring of the edges of T. The assoc...
AbstractSuppose G=(V,E) is a graph and F is a colouring of its edges (not necessarily proper) that u...
AbstractA local tournament is an oriented graph in which the inset, as well as the outset, of every ...
In this paper we prove the existence of kernels by monochromatic paths in m-coloured tournaments in ...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...
AbstractThe dichromatic number dk(D) of a digraph D is the minimum number of colours needed to colou...
The domination graph of a digraph has the same vertices as the digraph with an edge between two vert...
This thesis deals with tournament games and positive tournaments. Given an n-node tournament T, a to...