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- W4313404235 abstract "Arc-transitive and edge-transitive graphs are widely used in computer networks. Therefore, it is very useful to introduce and study the properties of these graphs. A graph ϒ can be called G-edge-transitive (G-E-T) or G-arc-transitive (G-A-T) if G acts transitively on its edges or arc set, where G⩽Aut(ϒ), respectively. A regular covering projection (C-P) p:ϒ¯→ϒ is E-T or A-T if an E-R or A-T subgroup of Aut(ϒ) lifts under p. In this paper, we first study all p-elementary abelian (E-A) regular covers of Wreath graph W(2, 3) and then investigate (E-T) regular Zp-covers of the Foster graph F26A." @default.
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- W4313404235 date "2022-12-19" @default.
- W4313404235 modified "2023-09-25" @default.
- W4313404235 title "Elementary abelian covers of the Wreath graph <i>W</i> (3, 2) and the Foster graph <i>F</i>26<i>A</i>" @default.
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- W4313404235 doi "https://doi.org/10.1080/09728600.2022.2156310" @default.
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