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{{infobox graph
| name = Wagner graph
| image = [[File:Wagner graph ham.svg|220px]]
| image_caption = The Wagner graph
| namesake = [[Klaus Wagner]]
| vertices = 8
| edges = 12
| automorphisms = 16 ([[dihedral group|D]]<sub>8</sub>)
| girth = 4
| diameter = 2
| radius = 2
| chromatic_number = 3
| chromatic_index = 3
| notation = ''M''<sub>''8''</sub>
| properties = [[Cubic graph|Cubic]]<br>[[Hamiltonian graph|Hamiltonian]]<br>[[Triangle-free graph|Triangle-free]]<br>[[Vertex-transitive graph|Vertex-transitive]]<br>[[Toroidal graph|Toroidal]]<br>[[Apex graph|Apex]]
}}
In the [[mathematics|mathematical]] field of [[graph theory]], the '''Wagner graph''' is a 3-[[regular graph]] with 8 vertices and 12 edges.<ref>{{cite book
| author = [[John Adrian Bondy|Bondy, J. A.]]; [[U. S. R. Murty|Murty, U. S. R.]]
| title = Graph Theory
| year = 2007
| publisher = Springer
| isbn = 978-1-84628-969-9
| pages = 275–276}}</ref> It is the 8-vertex [[Möbius ladder]] graph.


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==Properties==
As a Möbius ladder, the Wagner graph is [[Planar graph|nonplanar]] but has [[Crossing number (graph theory)|crossing number]] one, making it an [[apex graph]]. It can be embedded without crossings on a [[torus]] or [[projective plane]], so it is also a [[toroidal graph]]. It has girth 4, diameter 2, radius 2, [[chromatic number]] 3, [[chromatic index]] 3 and is both  3-[[k-vertex-connected graph|vertex-connected]] and 3-[[k-edge-connected graph|edge-connected]].
 
The Wagner graph has 392 [[spanning tree]]s; it and the [[complete graph]] ''K''<sub>3,3</sub> have the most spanning trees among all cubic graphs with the same number of vertices.<ref>{{cite arxiv
  | author = Jakobson, Dmitry; Rivin, Igor
  | title = On some extremal problems in graph theory
  | year = 1999
  | eprint = math.CO/9907050
  | postscript = .}}</ref>
 
The Wagner graph is a [[vertex-transitive graph]] but is not [[edge-transitive graph|edge-transitive]]. Its full automorphism group is isomorphic to the [[dihedral group]] D<sub>8</sub> of order 16, the group of symmetries of an [[octagon]], including both rotations and reflections.
 
The [[characteristic polynomial]] of the Wagner graph is <math>(x-3)(x-1)^2(x+1)(x^2+2x-1)^2</math>. It is the only graph with this characteristic polynomial, making it a graph determined by its spectrum.
 
The Wagner graph is [[triangle-free graph|triangle-free]] and has [[independence number]] three, providing one half of the proof that the [[Ramsey number]] ''R''(3,4) (the least number ''n'' such that any ''n''-vertex graph contains either a triangle or a four-vertex independent set) is&nbsp;9.<ref>{{Cite book|first=Alexander|last=Soifer|year=2008|title=The Mathematical Coloring Book|publisher=Springer-Verlag|isbn=978-0-387-74640-1|page=245|postscript=.}}.</ref>
 
==Graph minors==
Möbius ladders play an important role in the theory of [[graph minor]]s. The earliest result of this type is a 1937 theorem of [[Klaus Wagner]] (part of a cluster of results known as [[Wagner's theorem]]) that graphs with no ''K''<sub>5</sub> minor can be formed by using [[clique-sum]] operations to combine planar graphs and the Möbius ladder ''M''<sub>8</sub>.<ref>{{cite journal
  | author = Wagner, K. | authorlink = Klaus Wagner
  | title = Über eine Eigenschaft der ebenen Komplexe
  | journal = Mathematische Annalen
  | volume = 114
  | issue = 1
  | year = 1937
  | pages = 570–590
  | doi = 10.1007/BF01594196
  | postscript = .}}</ref> For this reason ''M''<sub>8</sub> is called the Wagner graph.
 
The Wagner graph is also one of four minimal [[forbidden minor]]s for the graphs of [[treewidth]] at most three (the other three being the [[complete graph]] ''K''<sub>5</sub>, the graph of the [[regular octahedron]], and the graph of the [[pentagonal prism]]) and one of four minimal forbidden minors for the graphs of [[branchwidth]] at most three (the other three being ''K''<sub>5</sub>, the graph of the octahedron, and the [[hypercube graph|cube graph]].<ref>{{Cite journal
| last = Bodlaender | first = Hans L. | authorlink = Hans L. Bodlaender
| title = A partial ''k''-arboretum of graphs with bounded treewidth
| journal = Theoretical Computer Science
| volume = 209 | issue = 1–2 | pages = 1–45 | year = 1998 | doi = 10.1016/S0304-3975(97)00228-4
| postscript = <!--None-->}}.</ref><ref>{{Cite journal
| last1 = Bodlaender | first1 = Hans L. | author1-link = Hans L. Bodlaender
| last2 = Thilikos | first2 = Dimitrios M.
| doi = 10.1006/jagm.1999.1011
| issue = 2
| journal = Journal of Algorithms
| pages = 167–194
| title = Graphs with branchwidth at most three
| volume = 32
| year = 1999
| postscript = <!--None-->}}.</ref>
 
==Construction==
The Wagner graph is a [[cubic graph|cubic]] [[Hamiltonian graph]] and can be defined by the [[LCF notation]] [4]<sup>8</sup>.
 
It can be drawn as a [[ladder graph]] with 4 rungs made cyclic on a topological [[Möbius strip]].
 
==Gallery==
<gallery>
Image:Wagner graph 3COL.svg|The [[chromatic number]] of the Wagner graph is&nbsp;3.
Image:Wagner graph 3color edge.svg|The [[chromatic index]] of the Wagner graph is&nbsp;3.
Image:Möbius_ladder_on_Möbius_strip.svg|The Wagner graph drawn on the Möbius strip.
</gallery>
 
== References ==
{{reflist}}
 
[[Category:Individual graphs]]
[[Category:Regular graphs]]

Revision as of 17:17, 19 November 2013

Template:Infobox graph In the mathematical field of graph theory, the Wagner graph is a 3-regular graph with 8 vertices and 12 edges.[1] It is the 8-vertex Möbius ladder graph.

Properties

As a Möbius ladder, the Wagner graph is nonplanar but has crossing number one, making it an apex graph. It can be embedded without crossings on a torus or projective plane, so it is also a toroidal graph. It has girth 4, diameter 2, radius 2, chromatic number 3, chromatic index 3 and is both 3-vertex-connected and 3-edge-connected.

The Wagner graph has 392 spanning trees; it and the complete graph K3,3 have the most spanning trees among all cubic graphs with the same number of vertices.[2]

The Wagner graph is a vertex-transitive graph but is not edge-transitive. Its full automorphism group is isomorphic to the dihedral group D8 of order 16, the group of symmetries of an octagon, including both rotations and reflections.

The characteristic polynomial of the Wagner graph is (x3)(x1)2(x+1)(x2+2x1)2. It is the only graph with this characteristic polynomial, making it a graph determined by its spectrum.

The Wagner graph is triangle-free and has independence number three, providing one half of the proof that the Ramsey number R(3,4) (the least number n such that any n-vertex graph contains either a triangle or a four-vertex independent set) is 9.[3]

Graph minors

Möbius ladders play an important role in the theory of graph minors. The earliest result of this type is a 1937 theorem of Klaus Wagner (part of a cluster of results known as Wagner's theorem) that graphs with no K5 minor can be formed by using clique-sum operations to combine planar graphs and the Möbius ladder M8.[4] For this reason M8 is called the Wagner graph.

The Wagner graph is also one of four minimal forbidden minors for the graphs of treewidth at most three (the other three being the complete graph K5, the graph of the regular octahedron, and the graph of the pentagonal prism) and one of four minimal forbidden minors for the graphs of branchwidth at most three (the other three being K5, the graph of the octahedron, and the cube graph.[5][6]

Construction

The Wagner graph is a cubic Hamiltonian graph and can be defined by the LCF notation [4]8.

It can be drawn as a ladder graph with 4 rungs made cyclic on a topological Möbius strip.

References

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