vertices

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vertices

The plural of vertex. See vertex.
References in periodicals archive ?
The degree sequence [pi] = ([a.sub.1],..., [a.sub.k]; [b.sub.1],..., [b.sub.l]) is a bigraphic sequence if there exists a simple bipartite graph G = G(A, B) with [absolute value of A] = k, [absolute value of B] = l realizing [pi] such that the degrees of vertices in A are [a.sub.1],..., [a.sub.k], and the degrees of the vertices of B are [b.sub.1],..., [b.sub.l].
We propose to measure the similarity of characters by network characteristics to conduct character correction by vertices merging with computing structure error of networks.
An L(2,1)-coloring of a graph G is reducible if there exists another L(2,1)-coloring g of G such that G(u) [less than or equal to] f(u) for all vertices u in G and there exists a vertex v in G such that g(v) < /(v).
Hamiltonian cycle is a cycle connecting all the vertices in a given graph only once.
However, some important properties in Koch networks, such as vertex labeling, the shortest path routing algorithm, the length of the shortest path between arbitrary two vertices, the betweenness centrality, and the current and voltage properties of Koch resistor networks have not yet been researched.
For two vertices u and v of G, the resistance distance between u and v is defined to be the effective resistance between them when unit resistors are placed on every edge of G.
A region-based tamper detection algorithm can only locate a suspicious region with some unaltered vertices inside that region; however, even with a region-based method, the topological relationship can be considered.
For k-power domination, we define iteratively a set [P.sub.G,k] (S) of vertices monitored by an initial set S (of PMU).
For a vertex v of graph G = (V, E), [N.sub.G](v) denotes the set of vertices which are adjacent to v and [d.sub.G](v) = |NG(v)| is called the degree of vertex v.
The solved node voltage sequence (NVS) is used to determine correspondence vertices of two isomorphism identification kinematic chains.
Let G be a graph with p vertices and q edges and (Eq.) vertex labeling (Eq.) induces.
A network is represented by a graph (G, V, E) with a set V of vertices often labelled 1, 2, ..., n and an edge-set E of pairs of distinct vertices describing an adjacency relation.

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