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We call ρ ( G ) = λ 1 ( G ) the adjacency spectral radius of G. Let G σ be a simple graph with an orientation σ, which assigns to each edge of G a direction so that G σ becomes a directed graph.
Let G σ be an oriented graph of a simple undirected graph G with an orientation σ, which assigns to each edge of G a direction so that the resultant graph G σ becomes a directed graph.
The issue of assigning an orientation to each edge so that G becomes a directed graph is resolved in this paper.
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Let G σ be an oriented graph of a simple undirected graph G with the orientation σ, which assigns to each edge of G a direction so that the resultant graph G σ becomes an oriented graph or a directed graph.
But then, in the fundamental article [75] (in which groupoids are still in the picture, and the corresponding graphs could not have sinks), and the subsequent followup articles [74] and [47], the power of constructing a C ∗ -algebra based on the data provided by a directed graph became clear.
In a directed graph, the edges have a direction from one node to the other.
Directed graphs : Let D= V,A) be a directed graph.
Given the observed times when nodes become infected, they determine paths through which the diffusion most likely took, i.e., a directed graph where a contagion passed through.
A walk through a directed graph that crosses each edge in the graph only once.
…what is known as a directed graph, or digraph.
For a directed graph, the results are similar.
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