Aug 20, 2017 · The Kneser Graph arises in several examples; is just the complete graph on vertices, is the complement of the line graph of , is also known as the odd graph.

Dec 22, 2015 · Abstract:Let G = (V,E) be a graph on n vertices and f: V\rightarrow [1,n] a one to one map of V onto the integers 1 through n.

Abstract. Let G = (V,E) be a graph on n vertices and f : V → [1,n] a one to one map of V onto the integers 1 through n. Let dilation(f) = max{|f(v) ...

Let G = (V, E) be a graph on n vertices and f : V → [1, n] a one to one map of V onto the integers 1 through n. Let dilation(f ) = max{|f (v) − f (w)| ...

The Hadwiger number of a graph G G , denoted by h(G) h ( G ) , is max{t:Kt≼G} max { t : K t ≼ G } , where H≼G H ≼ G if H H is a minor of G G .

Missing: bandwidth | Show results with:bandwidth

To obtain upper bounds for the bandwidth of graphs with symmetry, we develop a heuristic approach based on the well-known reverse Cuthill–McKee algorithm, and ...

Oct 28, 2014 · We derive a new lower bound for the bandwidth of a graph that is based on a new lower bound for the min-cut problem.

Missing: bandwidth | Show results with:bandwidth

Dec 2, 2012 · Our approach results in the best known lower bounds for the bandwidth of all graphs under consideration, i.e., Hamming graphs, 3-dimensional ...