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The automorphism groups of non-edge transitive rose window graphs
Edward Dobson, István Kovács, Štefko Miklavič, 2015, original scientific article

Abstract: In this paper, we determine the full automorphism groups of rose window graphs that are not edge-transitive. As the full automorphism groups of edge-transitive rose window graphs have been determined, this complete the problem of calculating the full automorphism group of rose window graphs. As a corollary, we determine which rose window graphs are vertex-transitive. Finally, we determine the isomorphism classes of non-edge-transitive rose window graphs.
Keywords: rose window graphs, automorphism group, isomorphism problem, vertex-transitive graph
Published in RUP: 31.12.2021; Views: 865; Downloads: 18
.pdf Full text (275,74 KB)

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The group C[sub]2[sup]4[times]C[sub]q is a DCI-group
István Kovács, Grigory Ryabov, 2021, original scientific article

Keywords: isomorphism, DCI-groups, Schur rings
Published in RUP: 24.11.2021; Views: 889; Downloads: 21
URL Link to full text

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Regular Cayley maps for dihedral groups
István Kovács, Young Soo Kwon, 2021, original scientific article

Keywords: regular map, Cayley map, dihedral group
Published in RUP: 18.01.2021; Views: 940; Downloads: 33
URL Link to full text

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Existence of non-Cayley Haar graphs
Yan-Quan Feng, István Kovács, Jie Wang, Da-Wei Yang, 2020, original scientific article

Keywords: graph, Cayley graph, Haar graph
Published in RUP: 17.06.2020; Views: 1167; Downloads: 98
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