Abstract. We introduce the partition function of edge-colored graph homomor-phisms, of which the usual partition function of graph homomorphisms is a special-ization, and present an efficient algorithm to approximate it in a certain domain. Corollaries include efficient algorithms for computing weighted sums approximat-ing the number of k-colorings and the number of independent sets in a graph, as well as an efficient procedure to distinguish pairs of edge-colored graphs with many color-preserving homomorphisms G − → H from pairs of graphs that need to be substantially modified to acquire a color-preserving homomorphism G − → H. 1. Introduction an
International audienceTwo graph parameters are equivalent if, for every graph class, they are either...
In this thesis we study algorithmic aspects of two graph partitioning problems -- graph coloring and...
This paper studies degree-bounded vertex partitions, derives analogues for well-known results on the...
Abstract. We introduce the partition function of edge-colored graph homomor-phisms, of which the usu...
Abstract. We consider a refinement of the partition function of graph homomor-phisms and present a q...
AbstractWe give a complexity theoretic classification of the counting versions of so-called H-colour...
AbstractA general graph partitioning problem, which includes graph colouring, homomorphism to H, con...
Recently, there has been much interest in studying certain graph partitions that generalize graph co...
Abstract. Graph homomorphism, also called H-coloring, is a natural generaliza-tion of graph coloring...
International audienceWe study the complexity of graph modification problems with respect to homomor...
International audienceWe study the complexity of graph modification problems with respect to homomor...
International audienceWe study the complexity of graph modification problems with respect to homomor...
In an earlier paper we gave efficient algorithms for partitioning chordal graphs into k independent ...
We consider the complexity of counting weighted graph homomorphisms defined by a symmetric matrix A....
The matrix partition problem has been of recent interest in graph theory. Matrix partitions generali...
International audienceTwo graph parameters are equivalent if, for every graph class, they are either...
In this thesis we study algorithmic aspects of two graph partitioning problems -- graph coloring and...
This paper studies degree-bounded vertex partitions, derives analogues for well-known results on the...
Abstract. We introduce the partition function of edge-colored graph homomor-phisms, of which the usu...
Abstract. We consider a refinement of the partition function of graph homomor-phisms and present a q...
AbstractWe give a complexity theoretic classification of the counting versions of so-called H-colour...
AbstractA general graph partitioning problem, which includes graph colouring, homomorphism to H, con...
Recently, there has been much interest in studying certain graph partitions that generalize graph co...
Abstract. Graph homomorphism, also called H-coloring, is a natural generaliza-tion of graph coloring...
International audienceWe study the complexity of graph modification problems with respect to homomor...
International audienceWe study the complexity of graph modification problems with respect to homomor...
International audienceWe study the complexity of graph modification problems with respect to homomor...
In an earlier paper we gave efficient algorithms for partitioning chordal graphs into k independent ...
We consider the complexity of counting weighted graph homomorphisms defined by a symmetric matrix A....
The matrix partition problem has been of recent interest in graph theory. Matrix partitions generali...
International audienceTwo graph parameters are equivalent if, for every graph class, they are either...
In this thesis we study algorithmic aspects of two graph partitioning problems -- graph coloring and...
This paper studies degree-bounded vertex partitions, derives analogues for well-known results on the...