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「VERTEX」の共起表現一覧(1語右が「set」)

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A graph is said to be k-varigated if its vertex set can be partitioned into k equal parts such
Furthermore, the feedback vertex set problem has applications in VLSI chip desi
w-symmetric directed graph G(V, E) composed of vertex set V and directed edge set E. Each vertex in
Take U as the vertex set in the hypergraph, and V as set of edges.
In graph theory, a graph G with vertex set V(G) is said to be k-vertex-connected (or
treated by using the following gain graph: The vertex set is {1,2,...,n}.
S are subsets of G such that , where V is the vertex set of G.
iplines, a bivariegated graph is a graph whose vertex set can be partitioned into two equal parts su
blem of finding the size of a minimum feedback vertex set can be solved in time O(1.7347n),
ant is "large" if any possible division of the vertex set into two subsets has "many" links between
p F: Kn → Kn is the finite directed graph with vertex set Kn and directed edges (x, F(x)).
logue of the) unit interval is the graph whose vertex set is {0,1} and which contains a single edge
aph, (U ∪ V, E), is said to be convex over the vertex set U if U can be enumerated such that for all
lity graph of a poset (P, ≤) is the graph with vertex set P in which the edges are those pairs of di
e set Q, we naturally address the digraph with vertex set Q induced by its transition relation.
aph, then the cube of G (the graph on the same vertex set that has an edge between every two vertice
e, then the square of G (the graph on the same vertex set that has an edge between every two vertice
s closer in order (in terms of the size of the vertex set) to the Moore bound is considered an open
For example, take the vertex set to be all the points in the plane (x,y) wi
responds a signed complete graph Σ on the same vertex set, whose edges are signed negative if in G a
Formally, it is the graph with vertex set S in which any points P and Q in S are adj
e graph, with the reachability ordering on the vertex set) into layers (sets of vertices with the sa
Given a multigraph M, take U as the vertex set of M and take V as the edge set of M. Then
possible graph G (in terms of the size of its vertex set V) of diameter k such that the largest deg
                                                                                                    


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