AbstractBabson and Kozlov (2006) [2] studied Hom-complexes of graphs with a focus on graph colorings. In this paper, we generalize Hom-complexes to r-uniform hypergraphs (with multiplicities) and study them mainly in connection with hypergraph colorings. We reinterpret a result of Alon, Frankl and Lovász (1986) [1] by Hom-complexes and show a hierarchy of known lower bounds for the chromatic numbers of r-uniform hypergraphs (with multiplicities) using Hom-complexes
In this thesis we study some extremal problems related to colorings and list colorings of graphs and...
summary:An interesting connection between the chromatic number of a graph $G$ and the connectivity o...
summary:An interesting connection between the chromatic number of a graph $G$ and the connectivity o...
AbstractBabson and Kozlov (2006) [2] studied Hom-complexes of graphs with a focus on graph colorings...
For a pair of graphs, Lovász introduced a polytopal complex called the Hom complex in order to estim...
AbstractThe aim of this paper is to generalize the notion of the coloring complex of a graph to hype...
Thesis (Ph. D.)--University of Washington, 2007.In this thesis we consider topological aspects of gr...
A hypergraph $V(\mathcal{G})$ is an ordered pair$\mathcal{G}=(V(\mathcal{G}),E(\mathcal{G}))$ where ...
A hypergraph $V(\mathcal{G})$ is an ordered pair$\mathcal{G}=(V(\mathcal{G}),E(\mathcal{G}))$ where ...
AbstractThe aim of this paper is to generalize the notion of the coloring complex of a graph to hype...
AbstractThis work deals with a classical combinatorial problem of P. Erdős and A. Hajnal concerning ...
The hom complex Hom (G, K) is the order complex of the poset composed of the graph multihomomorphism...
In this thesis we study some extremal problems related to colorings and list colorings of graphs and...
AbstractThis work deals with a classical combinatorial problem of P. Erdős and A. Hajnal concerning ...
AbstractLet G be an r-uniform hypergraph. The multicolor Ramsey number rk(G) is the minimum n such t...
In this thesis we study some extremal problems related to colorings and list colorings of graphs and...
summary:An interesting connection between the chromatic number of a graph $G$ and the connectivity o...
summary:An interesting connection between the chromatic number of a graph $G$ and the connectivity o...
AbstractBabson and Kozlov (2006) [2] studied Hom-complexes of graphs with a focus on graph colorings...
For a pair of graphs, Lovász introduced a polytopal complex called the Hom complex in order to estim...
AbstractThe aim of this paper is to generalize the notion of the coloring complex of a graph to hype...
Thesis (Ph. D.)--University of Washington, 2007.In this thesis we consider topological aspects of gr...
A hypergraph $V(\mathcal{G})$ is an ordered pair$\mathcal{G}=(V(\mathcal{G}),E(\mathcal{G}))$ where ...
A hypergraph $V(\mathcal{G})$ is an ordered pair$\mathcal{G}=(V(\mathcal{G}),E(\mathcal{G}))$ where ...
AbstractThe aim of this paper is to generalize the notion of the coloring complex of a graph to hype...
AbstractThis work deals with a classical combinatorial problem of P. Erdős and A. Hajnal concerning ...
The hom complex Hom (G, K) is the order complex of the poset composed of the graph multihomomorphism...
In this thesis we study some extremal problems related to colorings and list colorings of graphs and...
AbstractThis work deals with a classical combinatorial problem of P. Erdős and A. Hajnal concerning ...
AbstractLet G be an r-uniform hypergraph. The multicolor Ramsey number rk(G) is the minimum n such t...
In this thesis we study some extremal problems related to colorings and list colorings of graphs and...
summary:An interesting connection between the chromatic number of a graph $G$ and the connectivity o...
summary:An interesting connection between the chromatic number of a graph $G$ and the connectivity o...