AbstractWe deduce a set of known characterizations of threshold graphs (Theorem 3) from a set of characterizations of Ferrers digraphs (Theorem 1) by investigating the connection between symmetric Ferrers digraphs and threshold graphs. A direct proof of Theorem 3 is easier than the one provided in here, but the purpose of this paper is to view Theorem 1 as an extension of Theorem 3 to the directed case (this extension point of view still holds on an algorithmic ground)
AbstractIn this paper we introduce the class of adamant digraphs. These are the digraphs with the pr...
A graph $G$ on $n$ vertices is a \emph{threshold graph} if there exist real numbers $a_1,a_2, \ldots...
We look at the recently developed concept of graphons first discussed by Lovász and Szegedy in 2004....
AbstractWe deduce a set of known characterizations of threshold graphs (Theorem 3) from a set of cha...
A digraph whose degree sequence has a unique vertex labeled realization is called threshold. In this...
AbstractThis paper deals with three generalizations of threshold graphs to hypergraphs proposed by M...
Abstract. We consider the following fundamental realization problem of directed graphs. Given a sequ...
AbstractWe re-consider perfect elimination digraphs, that were introduced by Haskins and Rose in 197...
AbstractA threshold graph (respectively domishold graph) is a graph for which the independent sets (...
A graph G=(V, E) is a threshold tolerance if it is possible to associate weights and tolerances with...
AbstractIn this paper we introduce a class of graphs called ø-threshold graphs which generalize thre...
AbstractWe consider a variety of connections between threshold graphs, shifted complexes, and simpli...
The recognition of threshold graphs, those graphs with threshold dimension one, is well understood a...
AbstractA graph is said to be threshold if there exist real numbers ai associated with its vertices ...
AbstractWe consider various well-known, equivalent complexity measures for graphs such as eliminatio...
AbstractIn this paper we introduce the class of adamant digraphs. These are the digraphs with the pr...
A graph $G$ on $n$ vertices is a \emph{threshold graph} if there exist real numbers $a_1,a_2, \ldots...
We look at the recently developed concept of graphons first discussed by Lovász and Szegedy in 2004....
AbstractWe deduce a set of known characterizations of threshold graphs (Theorem 3) from a set of cha...
A digraph whose degree sequence has a unique vertex labeled realization is called threshold. In this...
AbstractThis paper deals with three generalizations of threshold graphs to hypergraphs proposed by M...
Abstract. We consider the following fundamental realization problem of directed graphs. Given a sequ...
AbstractWe re-consider perfect elimination digraphs, that were introduced by Haskins and Rose in 197...
AbstractA threshold graph (respectively domishold graph) is a graph for which the independent sets (...
A graph G=(V, E) is a threshold tolerance if it is possible to associate weights and tolerances with...
AbstractIn this paper we introduce a class of graphs called ø-threshold graphs which generalize thre...
AbstractWe consider a variety of connections between threshold graphs, shifted complexes, and simpli...
The recognition of threshold graphs, those graphs with threshold dimension one, is well understood a...
AbstractA graph is said to be threshold if there exist real numbers ai associated with its vertices ...
AbstractWe consider various well-known, equivalent complexity measures for graphs such as eliminatio...
AbstractIn this paper we introduce the class of adamant digraphs. These are the digraphs with the pr...
A graph $G$ on $n$ vertices is a \emph{threshold graph} if there exist real numbers $a_1,a_2, \ldots...
We look at the recently developed concept of graphons first discussed by Lovász and Szegedy in 2004....