ScaleGraph X10 Workshop 2012

In a graph model of this problem, the transmitters are represented by the vertices of a graph; two vertices are very close if they are adjacent in the graph and close if they are

For example, random geometric graphs are formed by randomly assign- ing points in a Euclidean space to vertices and then adding edges deterministically between vertices when

In particular, realizing that the -graph of the order complex of a product of two posets is obtained by taking the box product of three graphs, one of them being the new shuffle

(By an immersed graph we mean a graph in X which locally looks like an embedded graph or like a transversal crossing of two embedded arcs in IntX .) The immersed graphs lead to the

Then X admits the structure of a graph of spaces, where all the vertex and edge spaces are (n − 1) - dimensional FCCs and the maps from edge spaces to vertex spaces are combi-

We then prove the existence of a long exact sequence involving the cohomology groups of a k-graph and a crossed product graph.. We finish with recalling the twisted k-graph C

We can formulate this as an extremal result in two ways: First, for every graph G, among all bipartite graphs with a given number of edges, it is the graph consisting of disjoint

Each graph in subset Small-graphs was generated by the following procedure: (i) Generate, with a uniform probability distribution, a connected (possibly non-planar) graph hav- ing