AbstractIn this paper, we study homomorphisms of 2-edge-colored graphs, that is graphs with edges colored with two colors. We consider various graph classes (outerplanar graphs, partial 2-trees, partial 3-trees, planar graphs) and the problem is to find, for each class, the smallest number of vertices of a 2-edge-colored graph H such that each graph of the considered class admits a homomorphism to H
Abstract. We introduce the partition function of edge-colored graph homomor-phisms, of which the usu...
AbstractA homomorphism from a graph G to a graph H is a vertex mapping f:VG→VH such that f(u) and f(...
AbstractA natural generalization of graph Ramsey theory is the study of unavoidable sub-graphs in la...
International audienceIn this paper, we study homomorphisms of 2-edge-colored graphs, that is graphs...
International audienceIn this paper, we study homomorphisms of 2-edge-colored graphs, that is graphs...
AbstractIn this paper, we study homomorphisms of 2-edge-colored graphs, that is graphs with edges co...
International audienceTwo graph parameters are equivalent if, for every graph class, they are either...
A reformulation of the four-color theorem is to say that K 4 is the smallest graph to which every pl...
This paper is the first part of an introduction to the subject of graph homomorphism in the mixed fo...
AbstractThe homomorphisms of oriented or undirected graphs, the oriented chromatic number, the relat...
A colored mixed graph has vertices linked by both colored arcs and colored edges. The chromatic numb...
International audienceA homomorphism from an oriented graph G to an oriented graph H is an arc-prese...
AbstractAn edge-coloured graph G is a vertex set V(G) together with m edge sets distinguished by m c...
Abstract. We introduce the partition function of edge-colored graph homomor-phisms, of which the usu...
AbstractA homomorphism from a graph G to a graph H is a vertex mapping f:VG→VH such that f(u) and f(...
AbstractA natural generalization of graph Ramsey theory is the study of unavoidable sub-graphs in la...
International audienceIn this paper, we study homomorphisms of 2-edge-colored graphs, that is graphs...
International audienceIn this paper, we study homomorphisms of 2-edge-colored graphs, that is graphs...
AbstractIn this paper, we study homomorphisms of 2-edge-colored graphs, that is graphs with edges co...
International audienceTwo graph parameters are equivalent if, for every graph class, they are either...
A reformulation of the four-color theorem is to say that K 4 is the smallest graph to which every pl...
This paper is the first part of an introduction to the subject of graph homomorphism in the mixed fo...
AbstractThe homomorphisms of oriented or undirected graphs, the oriented chromatic number, the relat...
A colored mixed graph has vertices linked by both colored arcs and colored edges. The chromatic numb...
International audienceA homomorphism from an oriented graph G to an oriented graph H is an arc-prese...
AbstractAn edge-coloured graph G is a vertex set V(G) together with m edge sets distinguished by m c...
Abstract. We introduce the partition function of edge-colored graph homomor-phisms, of which the usu...
AbstractA homomorphism from a graph G to a graph H is a vertex mapping f:VG→VH such that f(u) and f(...
AbstractA natural generalization of graph Ramsey theory is the study of unavoidable sub-graphs in la...