Примеры использования Complete graph на Английском языке и их переводы на Русский язык
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Any complete graph is a core.
The two others are cycle graph C5 and the complete graph K5.
The complete graph Kn is integral for all n.
All acyclic orientations of a complete graph are transitive.
Every complete graph Kn has treewidth n- 1.
These graphs include as a special case any complete graph.
The complete graph K6 is also in the Petersen family.
In the worst case, every pair of vertices is connected,giving a complete graph.
Any complete graph with an even number of nodes see below.
For k 2, the unique forbidden minor is the 4-vertex complete graph K4.
For example: Any complete graph Kn is locally Kn-1.
If a graph has diameter d,then its d-th power is the complete graph.
The complete graph K5 has a RAC drawing with straight edges, but K6 does not.
The relations between the graph factors of the complete graph K6 generate an S5,6,12.
It consists of a complete graph K 4{\displaystyle K_{4}} minus one edge.
This definition produces the same answer, n- 1,for the connectivity of the complete graph Kn.
The complete graph with n vertices has connectivity n- 1, as implied by the first definition.
For the partial 2-trees the single forbidden minor is the complete graph on four vertices.
The complete graph K m{\displaystyle K_{m}} is strongly regular for any m{\displaystyle m.
The number of perfect matchings in a complete graph Kn(with n even) is given by the double factorial(n- 1)!!
In older mathematical terminology, the phrase"universal graph" was sometimes used to denote a complete graph.
Every complete graph is well-covered: every maximal independent set consists of a single vertex.
This also implies that the graph of B3 is a complete graph K6, and thus B3 is a neighborly polytope.
A circular coloring is then, according to the second definition above,a homomorphism into a circular complete graph.
With this embedding, the dual graph is K6(the complete graph with 6 vertices)--- see hemi-icosahedron.
The edges of the complete graph K16 may be partitioned into three disjoint copies of the 5-regular Clebsch graph. .
A k-coloring of an undirected graph G may be described by a homomorphism from G to the complete graph Kk.
In 1964, Anton Kotzig conjectured that every complete graph K2n where n≥ 2 has a perfect 1-factorization.
An Apollonian network is a maximal planar graph in which all of the blocks are isomorphic to the complete graph K4.
The graph Q0 consists of a single vertex,while Q1 is the complete graph on two vertices and Q2 is a cycle of length 4.