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The boundary points of the edges are vertices.
There are vertices each of which are connected to other vertices.
There are vertices that we call "branching" (as in Fig. 4), which have more exiting edges then entering edges.
This grouping problem can be also formulated as GCP, where the connections in are vertices and two connections, and in, are connected only when or.
This grouping problem can be formulated as graph coloring problem (GCP), where the STAs in are vertices and two STAs, and in, are connected only when or.
Actually, the diameter of Γ is defined by diam = sup { d Γ ( x, y ) : x and y are vertices of Γ }.
Similar(8)
Let σ, τ be vertices of a tree.
Let x and y be vertices of a graph G.
Let, be vertices of the double root tree.
Let v and w be vertices in H u, n.
That is, vertices of the simplex are extreme points of the simplex.
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