Add to ORKGInternational audienceIn this paper, we design the first linear-time algorithm for computing the prime decomposition of a digraph G with regard to the cartesian product. A remarkable feature of our solution is that it computes the decomposition of G from the decomposition of its underlying undirected graph, for which there exists a linear-time algorithm. First, this allows our algorithm to remain conceptually very simple and in addition, it provides new insight into the connexions between the directed and undirected versions of cartesian product of graphs
AbstractThe cartesian product of directed, simple graphs D1 = (V1, A1) and D2 = (V2, A2) is a digrap...
International audienceModular decomposition is fundamental for many important problems in algorithmi...
AbstractModular decomposition of graphs is a powerful tool with many applications in graph theory an...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design an algorithm that, given a directed graph G and the C...
International audienceIn this paper, we design an algorithm that, given a directed graph G and the C...
AbstractWe present an algorithm that determines the prime factors of connected graphs with respect t...
We present an algorithm that determines the prime factors of connected graphs with respect to the Ca...
We present an algorithm that determines the prime factors of connected graphs with respect to the Ca...
AbstractWe consider the computational complexity of recognizinf concerned cartesian product graphs. ...
The Cartesian product G??????????????????????????????????????????????????? V(G)×V(H) and (a,x)(b,y) ...
AbstractThe cartesian product of directed, simple graphs D1 = (V1, A1) and D2 = (V2, A2) is a digrap...
International audienceModular decomposition is fundamental for many important problems in algorithmi...
AbstractModular decomposition of graphs is a powerful tool with many applications in graph theory an...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design the first linear-time algorithm for computing the pri...
International audienceIn this paper, we design an algorithm that, given a directed graph G and the C...
International audienceIn this paper, we design an algorithm that, given a directed graph G and the C...
AbstractWe present an algorithm that determines the prime factors of connected graphs with respect t...
We present an algorithm that determines the prime factors of connected graphs with respect to the Ca...
We present an algorithm that determines the prime factors of connected graphs with respect to the Ca...
AbstractWe consider the computational complexity of recognizinf concerned cartesian product graphs. ...
The Cartesian product G??????????????????????????????????????????????????? V(G)×V(H) and (a,x)(b,y) ...
AbstractThe cartesian product of directed, simple graphs D1 = (V1, A1) and D2 = (V2, A2) is a digrap...
International audienceModular decomposition is fundamental for many important problems in algorithmi...
AbstractModular decomposition of graphs is a powerful tool with many applications in graph theory an...