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- Q4390447 subject Q7022818.
- Q4390447 subject Q7217193.
- Q4390447 abstract "In graph theory, a biconnected graph is a connected and "nonseparable" graph, meaning that if any vertex were to be removed, the graph will remain connected. Therefore a biconnected graph has no articulation vertices.The property of being 2-connected is equivalent to biconnectivity, with the caveat that the complete graph of two vertices is sometimes regarded as biconnected but not 2-connected.This property is especially useful in maintaining a graph with a two-fold redundancy, to prevent disconnection upon the removal of a single edge (or connection).The use of biconnected graphs is very important in the field of networking (see Network flow), because of this property of redundancy.".
- Q4390447 wikiPageExternalLink BiconnectedGraph.html.
- Q4390447 wikiPageExternalLink jbpt.
- Q4390447 wikiPageExternalLink BiconnectedGraphs_1000.gif.
- Q4390447 wikiPageExternalLink biconnectedGraph.html.
- Q4390447 wikiPageWikiLink Q1137726.
- Q4390447 wikiPageWikiLink Q1204361.
- Q4390447 wikiPageWikiLink Q1304193.
- Q4390447 wikiPageWikiLink Q131476.
- Q4390447 wikiPageWikiLink Q1412924.
- Q4390447 wikiPageWikiLink Q141488.
- Q4390447 wikiPageWikiLink Q2300244.
- Q4390447 wikiPageWikiLink Q3115621.
- Q4390447 wikiPageWikiLink Q45715.
- Q4390447 wikiPageWikiLink Q7022818.
- Q4390447 wikiPageWikiLink Q7217193.
- Q4390447 comment "In graph theory, a biconnected graph is a connected and "nonseparable" graph, meaning that if any vertex were to be removed, the graph will remain connected.".
- Q4390447 label "Biconnected graph".
