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{{Graph families defined by their automorphisms}}
{{about|graph theory|edge transitivity in geometry|Edge-transitive}}
In the [[mathematics|mathematical]] field of [[graph theory]], an  '''edge-transitive graph''' is a [[Graph (mathematics)|graph]] ''G'' such that, given any two edges ''e''<sub>1</sub> and ''e''<sub>2</sub> of ''G'', there is an
[[Graph automorphism|automorphism]] of ''G'' that maps ''e''<sub>1</sub> to ''e''<sub>2</sub>.<ref name="biggs">{{cite book | author=Biggs, Norman | title=Algebraic Graph Theory | edition=2nd ed. | location=Cambridge | publisher=Cambridge University Press | year=1993 | page=118 | isbn=0-521-45897-8}}</ref>
 
In other words, a graph is edge-transitive if its [[automorphism group]] acts [[group action|transitively]] upon its edges.
 
==Examples and properties==
[[Image:Gray graph 2COL.svg|thumb|200px|The [[Gray graph]] is edge-transitive and [[regular graph|regular]], but not [[vertex-transitive graph|vertex-transitive]].]]
 
Edge-transitive graphs include any [[complete bipartite graph]] <math>K_{m,n}</math>, and any [[symmetric graph]], such as the vertices and edges of the [[cube]].<ref name="biggs" />  Symmetric graphs are also [[vertex-transitive graph|vertex-transitive]] (if they are connected), but in general edge-transitive graphs need not be vertex-transitive. The [[Gray graph]] is an example of a graph which is edge-transitive but not vertex-transitive. All such graphs are [[bipartite graph|bipartite]],<ref name="biggs" /> and hence can be [[Graph coloring|colored]] with only two colors.
 
An edge-transitive graph that is also [[regular graph|regular]], but not vertex-transitive, is called [[semi-symmetric graph|semi-symmetric]].  The [[Gray graph]] again provides an example.
Every edge-transitive graph must be [[bipartite graph|bipartite]] and either semi-symmetric or [[biregular graph|biregular]].<ref name="ls03">{{citation
| last1 = Lauri | first1 = Josef
| last2 = Scapellato | first2 = Raffaele
| isbn = 9780521529037
| pages = 20–21
| publisher = Cambridge University Press
| series = London Mathematical Society Student Texts
| title = Topics in Graph Automorphisms and Reconstruction
| url = http://books.google.com/books?id=hsymFm0E0uIC&pg=PA20
| year = 2003}}.</ref>
 
== See also ==
* [[Edge-transitive]] (in geometry)
 
==References==
{{reflist}}
 
== External links ==
* {{MathWorld | urlname=Edge-TransitiveGraph | title=Edge-transitive graph }}
 
[[Category:Graph families]]
[[Category:Algebraic graph theory]]

Latest revision as of 14:59, 19 September 2013

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In other words, a graph is edge-transitive if its automorphism group acts transitively upon its edges.

Examples and properties

The Gray graph is edge-transitive and regular, but not vertex-transitive.

Edge-transitive graphs include any complete bipartite graph , and any symmetric graph, such as the vertices and edges of the cube.[1] Symmetric graphs are also vertex-transitive (if they are connected), but in general edge-transitive graphs need not be vertex-transitive. The Gray graph is an example of a graph which is edge-transitive but not vertex-transitive. All such graphs are bipartite,[1] and hence can be colored with only two colors.

An edge-transitive graph that is also regular, but not vertex-transitive, is called semi-symmetric. The Gray graph again provides an example. Every edge-transitive graph must be bipartite and either semi-symmetric or biregular.[2]

See also

References

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External links



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