complete graphs การใช้

• The complement graph of a complete graph is an empty graph.
• And it is both a complete graph and an edgeless graph.
• First we consider the case where all components of are complete graphs.
• When the tree is squared, the result is the complete graph.
• This transforms the sparse original graph into a complete graph.
• It consists of a complete graph K _ 4 minus one edge.
• :: : : Start with a complete graph on eight vertices.
• Therefore, the distinguishing number of the complete graph is.
• In edge labelling ( with colours ) of a sufficiently large complete graph.
• The collinearity graph of a near 2-gon is a complete graph.
• An association scheme can be visualized as a complete graph with labeled edges.
• Every M鯾ius ladder is a circulant graph, as is every complete graph.
• Another construction of is the Cartesian product of two-vertex complete graphs.
• The largest planar complete graph has four vertices.
• The complete graph has the best expansion property, but it has largest possible degree.
• Suppose the edges of a complete graph on 6 vertices are coloured red and blue.
• The Euclidean minimum spanning tree is the minimum spanning tree of a Euclidean complete graph.
• The dual graph of this embedding has four vertices forming a complete graph with doubled edges.
• In a complete graph, the only distinguishing colorings assign a different color to each vertex.
• Now let G = ( V, E ) be a complete graph on n vertices.