Automorphism groups of 2-valent connected Cayley digraphs on regular p-groups | |
Feng, YQ ; Wang, RJ ; Xu, MY | |
2002 | |
关键词 | Cayley digraph normal Cayley digraph p-group regular p-group ABELIAN-GROUPS GRAPHS ISOMORPHISMS |
英文摘要 | Let X = Cay(G, S) be a 2-valent connected Cayley digraph of a regular p-group G and let G(R) be the right regular representation of G. It is proved that if GR is not normal in Aut(X) then X congruent to (C) over right arrow (2n) [2K(1)] with n > 1, Aut(X) congruent to Z(2)wrZ(2n), and either G = Z(2n+1) = and S = {a,a(2n+1)}, or G = Z(2n) x Z(2) = x and S = {a, ab}.; Mathematics; SCI(E); 6; ARTICLE; 2; 253-257; 18 |
语种 | 英语 |
出处 | SCI |
出版者 | graphs and combinatorics |
内容类型 | 其他 |
源URL | [http://hdl.handle.net/20.500.11897/209995] ![]() |
专题 | 数学科学学院 |
推荐引用方式 GB/T 7714 | Feng, YQ,Wang, RJ,Xu, MY. Automorphism groups of 2-valent connected Cayley digraphs on regular p-groups. 2002-01-01. |
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