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The Turán graphs are the special case of complete multipartite graphs in which each two independent sets differ in size by at most one vertex. Complete k-partite graphs, complete multipartite graphs, and their complement graphs, the cluster graphs, are special cases of cographs, and can be recognized in polynomial time even when the partition ...
The following other wikis use this file: Usage on ca.wikipedia.org Graf bipartit complet; Usage on eo.wikipedia.org Plena dukolora grafeo; Usage on es.wikipedia.org
The complete bipartite graph K m,n has a vertex covering number of min{m, n} and an edge covering number of max{m, n}. The complete bipartite graph K m,n has a maximum independent set of size max{m, n}. The adjacency matrix of a complete bipartite graph K m,n has eigenvalues √ nm, − √ nm and 0; with multiplicity 1, 1 and n + m − 2 ...
The complete bipartite graph <math>K_{2,1}</math>. Based on Image:Complete bipartite graph K3,3.svg by David Benbennick. {{PD-self}} Category:Graph theory: 15:01, 2 February 2007: 1,062 × 805 (605 bytes) Illes: The complete bipartite graph <math>K_{2,1}</math>. Based on Image:Complete bipartite graph K3,3.svg by David Benbennick. {{PD-self ...
The following other wikis use this file: Usage on af.wikipedia.org Bespreking:Wetenskapstaal; Usage on ca.wikipedia.org Graf complet; Usage on ckb.wikipedia.org
A graph with an odd cycle transversal of size 2: removing the two blue bottom vertices leaves a bipartite graph. Odd cycle transversal is an NP-complete algorithmic problem that asks, given a graph G = (V,E) and a number k, whether there exists a set of k vertices whose removal from G would cause the resulting graph to be bipartite. [31]
English: The complete graph on 7 vertices (graphic illustrating language links between all languages). Español: El gráfico completo en 7 vértices (imagen que ilustra los vínculos lingüísticos entre todos los idiomas).
The following other wikis use this file: Usage on ar.wikipedia.org مضلع ثنائي; مميزة أويلر; رسم بياني كامل; Usage on ba.wikipedia.org