complete graph

A complete graph of order 3 is called a triangle.

These graphs include as a special case any 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.

In other words, it is an oriented complete graph.

That is, it is a 1-clique-sum of these complete graphs.

On the number of crossings in a complete graph.

The quotient defined by the children is the complement of a complete graph.

Thus, a complete graph with equal weights describes a Moran process.

The K complete graph is often drawn as a square with all 6 edges connected.

The complete graph K is also in the Petersen family.

The complete graph K is integral for all n.

In the worst case, every pair of vertices is connected, giving a complete graph.

It consists of a complete graph minus one edge.

The complete graph has the best expansion property, but it has largest possible degree.

A system represented by a complete graph contains many invariant quantities.

Such a graph is called a complete graph (because there cannot be any more edges).

The rook's graph is the Cartesian product of two complete graphs.

If any two nodes have an edge between them, then the graph is called the complete graph.

The complete graph is strongly regular for any .

For the partial 2-trees the single forbidden minor is the complete graph on four vertices.

In the second form, it terminates in a collection of complete graphs.

An association scheme can be visualized as a complete graph with labeled edges.

Suppose we have a complete graph on n vertices.

This definition produces the same answer, n 1, for the connectivity of the complete graph K.