Pentavalent Symmetric Graphs of Order Twice a Prime Square
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Publication:2949731
DOI10.1142/S1005386715000334zbMath1321.05112MaRDI QIDQ2949731
Jiangmin Pan, Zhe Liu, Xiaofen Yu
Publication date: 2 October 2015
Published in: Algebra Colloquium (Search for Journal in Brave)
Graphs and abstract algebra (groups, rings, fields, etc.) (05C25) Isomorphism problems in graph theory (reconstruction conjecture, etc.) and homomorphisms (subgraph embedding, etc.) (05C60)
Related Items (8)
Pentavalent symmetric graphs of order \(8p^2\) ⋮ Symmetric graphs of order four times a prime power and valency seven ⋮ Arc-transitive pentavalent graphs of square-free order ⋮ Pentavalent arc-transitive graphs of order \(2p^{2}q\) ⋮ On arc-transitive pentavalent graphs of order \(2^mp^n\) ⋮ Prime-valent arc-transitive basic graphs with order 4 p or 4 p 2 ⋮ Hexavalent symmetric graphs of order \(9p\) ⋮ Symmetric graphs of valency five and their basic normal quotients
Cites Work
- Finite locally primitive abelian Cayley graphs
- Pentavalent symmetric graphs of order \(2pq\)
- Tetravalent half-transitive graphs of order \(4p\)
- There exists no tetravalent half-arc-transitive graph of order \(2p^{2}\)
- Subgroups of prime power index in a simple group
- On the full automorphism group of a graph
- On 4-valent symmetric graphs
- A characterization of certain families of 4-valent symmetric graphs
- 1/2-transitive graphs of order \(3p\)
- Cubic edge-transitive graphs of order 2\(p^{3}\)
- Vertex-transitive graphs
- Über symmetrische Graphen , deren Valenz eine Primzahl ist
- Classifying cubic symmetric graphs of order \(8p\) or \(8p^2\)
- Vertex-transitive graphs: Symmetric graphs of prime valency
- Cubic symmetric graphs of order twice an odd prime-power
- Pentavalent One-regular Graphs of Square-free Order
- LOCALLY PRIMITIVE GRAPHS OF PRIME-POWER ORDER
- Analysing finite locally 𝑠-arc transitive graphs
- The Finite Primitive Permutation Groups Containing an Abelian Regular Subgroup
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