Hudde's rules: Difference between revisions

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These are not themselves equations. They are about equations. Also format and dab
 
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{{infobox graph
| name = Folkman graph
| image = [[Image:Folkman graph alt.svg|220px]]
| image_caption = The Folkman graph
| namesake = J. Folkman
| vertices = 20
| edges = 40
| girth = 4
| diameter = 4
| radius = 3
| chromatic_number = 2
| chromatic_index = 4
| properties = [[Hamiltonian graph|Hamiltonian]]<br>[[regular graph|Regular]]<br>[[Bipartite graph|Bipartite]]<br>[[semi-symmetric graph|Semi-symmetric]]<br>[[Eulerian graph|Eulerian]]<br>[[perfect graph|Perfect]]
}}
 
In the [[mathematics|mathematical]] field of [[graph theory]], the '''Folkman graph''', named after [[Jon Folkman]], is a [[Bipartite graph|bipartite]] 4-[[regular graph|regular]] graph with 20 [[vertex (graph theory)|vertices]] and 40 edges.<ref>{{MathWorld|title=Folkman graph|urlname=FolkmanGraph}}</ref>
 
The Folkman graph is [[Hamiltonian graph|Hamiltonian]] and has [[chromatic number]] 2, [[chromatic index]] 4, radius 3, diameter 4 and [[girth (graph theory)|girth]]&nbsp;4. It is also a 4-[[k-vertex-connected graph|vertex-connected]] and 4-[[k-edge-connected graph|edge-connected]] [[perfect graph]].
 
==Algebraic properties==
The [[automorphism group]] of the Folkman graph acts transitively on its edges but not on its vertices.  It is the smallest undirected graph that is [[edge-transitive graph|edge-transitive]] and regular, but not [[vertex-transitive graph|vertex-transitive]].<ref>Skiena, S. Implementing Discrete Mathematics: Combinatorics and Graph Theory with Mathematica. Reading, MA: Addison-Wesley, pp. 186-187, 1990</ref> Such graphs are called [[semi-symmetric graph]]s and were first studied by Folkman in 1967 who discovered the  graph on 20 vertices that now is named after him.<ref>{{citation
| first = J. | last = Folkman | authorlink=Jon Folkman
| title = Regular line-symmetric graphs
| journal = Journal of Combinatorial Theory
| volume =3 | year = 1967
| issue = 3 | pages = 215–232
| doi = 10.1016/S0021-9800(67)80069-3}}</ref>
 
As a semi-symmetric graph, the Folkman graph is [[bipartite graph|bipartite]], and its automorphism group acts transitively on each of the two vertex sets of the bipartition. In the diagram below indicating the chromatic number of the graph, the green vertices can not be mapped to red ones by any automorphism, but any red vertex can be mapped on any other red vertex and any green vertex can be mapped on any other green vertex.
 
The [[characteristic polynomial]] of the Folkman graph is <math>(x-4) x^{10} (x+4) (x^2-6)^4</math>.
 
==Gallery==
<gallery>
Image:Folkman graph 4color edge.svg|The [[chromatic index]] of the Folkman graph is&nbsp;4.
Image:Folkman graph.svg|The [[chromatic number]] of the Folkman graph is&nbsp;2.
File:Folkman Lombardi.svg|The Folkman graph is [[Hamiltonian graph|Hamiltonian]].
</gallery>
 
== References ==
{{reflist}}
 
[[Category:Individual graphs]]
[[Category:Regular graphs]]

Latest revision as of 19:27, 7 July 2013

Template:Infobox graph

In the mathematical field of graph theory, the Folkman graph, named after Jon Folkman, is a bipartite 4-regular graph with 20 vertices and 40 edges.[1]

The Folkman graph is Hamiltonian and has chromatic number 2, chromatic index 4, radius 3, diameter 4 and girth 4. It is also a 4-vertex-connected and 4-edge-connected perfect graph.

Algebraic properties

The automorphism group of the Folkman graph acts transitively on its edges but not on its vertices. It is the smallest undirected graph that is edge-transitive and regular, but not vertex-transitive.[2] Such graphs are called semi-symmetric graphs and were first studied by Folkman in 1967 who discovered the graph on 20 vertices that now is named after him.[3]

As a semi-symmetric graph, the Folkman graph is bipartite, and its automorphism group acts transitively on each of the two vertex sets of the bipartition. In the diagram below indicating the chromatic number of the graph, the green vertices can not be mapped to red ones by any automorphism, but any red vertex can be mapped on any other red vertex and any green vertex can be mapped on any other green vertex.

The characteristic polynomial of the Folkman graph is (x4)x10(x+4)(x26)4.

Gallery

References

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  2. Skiena, S. Implementing Discrete Mathematics: Combinatorics and Graph Theory with Mathematica. Reading, MA: Addison-Wesley, pp. 186-187, 1990
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