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Vertices with identical labels represent identical molecules.
So, we can label the vertices with three different colors.
The vertices with degree 1 are called leaves.
Here red balls correspond to vertices with valence ≠6.
Label vertices with v i, i = 1,..., g.
I.e. the set of vertices with minimum eccentricity.
Let λ1Ka denote the graph on a vertices with λ1 edges between every pair of vertices.
Suppose we have a directed graph on nv vertices with ne edges.
The tentative ranking is obtained by breaking the ties in favor of vertices with lower IDs.
Let G be a triangle- and quadrangle-free graph on n vertices with radius r.
This measure analyzes whether a link occurs preferentially between vertices with similar degree or not.
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