Examples of 'complete graph' in a sentence
Meaning of "complete graph"
complete graph - In mathematics, a complete graph is a graph in which every pair of distinct vertices is connected by a unique edge. In simple terms, it is a graph where every vertex is directly connected to every other vertex
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- A graph where every pair of vertices is connected by an edge.
How to use "complete graph" in a sentence
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complete graph
A complete graph contains all possible edges.
All acyclic orientations of a complete graph are transitive.
Any complete graph is a core.
The complement graph of a complete graph is an empty graph.
A complete graph with five vertices and ten edges.
These graphs include as a special case any complete graph.
And it is both a complete graph and an edgeless graph.
A tournament is an orientation of a complete graph.
A complete graph is a graph in which each pair of vertices is joined by an edge.
This is an example of a complete graph.
Any complete graph with an even number of nodes see below.
Physicists often refer to study of the complete graph as a mean field theory.
A complete graph is a simple graph in which every vertex is adjacent to every other vertex.
Closely related concepts to complete subgraphs are subdivisions of complete graphs and complete graph minors.
Such a graph is called a complete graph because there can not be any more edges.
See also
This means that the device does not have enough data stored to create a complete graph.
The complete graph Kn is integral for all n.
The Euclidean minimum spanning tree is the minimum spanning tree of a Euclidean complete graph.
The complete graph with n vertices is denoted Kn.
Complete bipartite graph Complete graph Null graph Path graph.
The complete graph on n vertices is denoted by Kn.
What is the size of a complete graph with an order of n?
A complete graph with more than two vertices is Hamiltonian.
In the worst case, every pair of vertices is connected, giving a complete graph.
A complete graph of order 3 is called a triangle.
A graph with four connected subgraphs that, when contracted, form a complete graph.
The tree-depth of a complete graph equals its number of vertices.
Thus the Erdős-Rényi process is in fact unweighted link percolation on the complete graph.
Suppose the edges of a complete graph on 6 vertices are coloured red and blue.
A circular coloring is then, according to the second definition above, a homomorphism into a circular complete graph.
Here complete graph means that any pair of points is connected by a straight-edge.
For the partial 2-trees the single forbidden minor is the complete graph on four vertices.
Every complete graph is well-covered, every maximal independent set consists of a single vertex.
Therefore, the distinguishing number of the complete graph Kn is n.
The complete graph has the best expansion property, but it has largest possible degree.
Every Möbius ladder is a circulant graph, as is every complete graph.
The same holds for the complete graph with 5 vertices that the reader will trace easily.
The graph of all one-on one channels is a Complete graph.
The tensor product of a complete graph with itself is the complement of a Rook 's graph.
The graph of all one-on-one channels is a complete graph.
The complete graph K6 is also in the Petersen family.
If a graph has diameter d, then its d-th power is the complete graph.
The complete graph on n vertices has edge-connectivity equal to n - 1.
In older mathematical terminology, the phrase " universal graph " was sometimes used to denote a complete graph.
A 1-factorization of a complete graph corresponds to pairings in a round-robin tournament.
This definition produces the same answer, n - 1, for the connectivity of the complete graph Kn.
The complete graph formula 1 is strongly regular for any formula 2.
An alternative construction is based on the 8-vertex complete graph K8.
The complete graph with n vertices has connectivity n - 1, as implied by the first definition.
Click Graph Configuration ( 1 ) to complete graph configuration and quit configuration mode.
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Examples of using Graph
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The following graph synthesizes this view
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See the following graph for an example