Sentence examples for graphs I from inspiring English sources

Here we employ this method and examine two families of graphs: (i) products of cycles, and (ii) constant-degree expander graphs.

Throughout this paper we consider simple graphs, i.e., graphs without loops and multiple edges.

Let (T1,T2,…,Tc) be a fixed c-tuple of sets of graphs (i.e. each Ti is a set of graphs).

Furthermore, some of these graphs (i.e., the Gabriel Graph (GG) [7, 10] and the Relative Neighborhood Graph (RNG) [9]) are planar graphs.

The characterization of the (k -chromatic graphs, i.e., graphs (G) such that (chi (G)=k -chromatic a challengraphsroblem for many years.

Nature of these graphs (i.e., slopes, intercepts, residuals) are also evaluated and compared for different interacting vehicle-type pairs.

Forest: A forest (denoted by F) is an acyclic graph (i.e., a graph without any graph cycles).

We consider four conjectures related to the largest eigenvalue of (the adjacency matrix of) a graph (i.e., to the index of the graph).

kern-0pt} n} = n - 1 (3)   10) Forest: A forest (denoted by F) is an acyclic graph (i.e., a graph without any graph cycles).

The spectral radius of a graph (i.e., the largest eigenvalue of its corresponding adjacency matrix) plays an important role in modeling virus propagation in networks.

Start out with an abstract formulation of a periodic graph, i.e., a set of vertices and a set of edges.