AbstractThe question whether a polynomial time recognition algorithm for the class of perfectly orderable graphs exists was posed by Chvátal in 1981 when he introduced the notion of perfect orders. Since then several classes of perfectly orderable graphs have been identified. In this note we prove that recognizing perfectly orderable graphs is NP-complete
AbstractWe consider a construction which associated with a graph G another graph G′ such that if G′ ...
We investigate the following conjecture of Vašek Chvátal: any weakly triangulated graph containing n...
We characterize a new class of perfectly orderable graphs and give a polynomial-time recognition alg...
AbstractRecently Middendorf and Pfeiffer proved that recognizing perfectly orderable graphs is NP-co...
AbstractThe question whether a polynomial time recognition algorithm for the class of perfectly orde...
AbstractThis paper presents new algorithms for recognizing several classes of perfectly orderable gr...
AbstractThis paper generalizes previous works on perfectly orderable graphs by Olariu (Discrete Math...
AbstractIn 1981, Chvátal defined the class of perfectly orderable graphs. This class of perfect grap...
AbstractA graph is perfect if the size of the maximum clique equals the chromatic number in every in...
AbstractPerfectly orderable graphs were introduced by Chvátal in 1984. Since then, several classes o...
AbstractWe characterize a new class of perfectly orderable graphs and give a polynomial-time recogni...
AbstractWe investigate the following conjecture of Vašek Chvátal: any weakly triangulated graph cont...
Rapport interne.Chvátal, Lenhart and Sbihi identified six classes of graphs that are perfect if and ...
AbstractWe introduce a new class of perfectly orderable graphs that contains complements of chordal ...
AbstractIn a graph G = (V, E) provided with a linear order ‘ < ’ on V, a chordless path with vertice...
AbstractWe consider a construction which associated with a graph G another graph G′ such that if G′ ...
We investigate the following conjecture of Vašek Chvátal: any weakly triangulated graph containing n...
We characterize a new class of perfectly orderable graphs and give a polynomial-time recognition alg...
AbstractRecently Middendorf and Pfeiffer proved that recognizing perfectly orderable graphs is NP-co...
AbstractThe question whether a polynomial time recognition algorithm for the class of perfectly orde...
AbstractThis paper presents new algorithms for recognizing several classes of perfectly orderable gr...
AbstractThis paper generalizes previous works on perfectly orderable graphs by Olariu (Discrete Math...
AbstractIn 1981, Chvátal defined the class of perfectly orderable graphs. This class of perfect grap...
AbstractA graph is perfect if the size of the maximum clique equals the chromatic number in every in...
AbstractPerfectly orderable graphs were introduced by Chvátal in 1984. Since then, several classes o...
AbstractWe characterize a new class of perfectly orderable graphs and give a polynomial-time recogni...
AbstractWe investigate the following conjecture of Vašek Chvátal: any weakly triangulated graph cont...
Rapport interne.Chvátal, Lenhart and Sbihi identified six classes of graphs that are perfect if and ...
AbstractWe introduce a new class of perfectly orderable graphs that contains complements of chordal ...
AbstractIn a graph G = (V, E) provided with a linear order ‘ < ’ on V, a chordless path with vertice...
AbstractWe consider a construction which associated with a graph G another graph G′ such that if G′ ...
We investigate the following conjecture of Vašek Chvátal: any weakly triangulated graph containing n...
We characterize a new class of perfectly orderable graphs and give a polynomial-time recognition alg...