ON THE NORMALITY OF t-CAYLEY HYPERGRAPHS OF ABELIAN GROUPS
A t-Cayley hypergraph X = t-Cay(G; S) is called normal for a finite group G, if the right regular representation<br /<R(G) of G is normal in the full automorphism group Aut(X) of X. In this paper, we investigate the normality of t-Cayley hypergraphs of abelian groups, where S < 4.
Autor*in: |
R. Bayat [verfasserIn] M. Alaeiyan [verfasserIn] S. Firouzian [verfasserIn] |
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E-Artikel |
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Sprache: |
Englisch |
Erschienen: |
2019 |
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In: Journal of Algebraic Systems - Shahrood University of Technology, 2019, 7(2019), 1, Seite 95-103 |
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Übergeordnetes Werk: |
volume:7 ; year:2019 ; number:1 ; pages:95-103 |
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Link aufrufen |
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DOI / URN: |
10.22044/jas.2018.6789.1334 |
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Katalog-ID: |
DOAJ014359421 |
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ON THE NORMALITY OF t-CAYLEY HYPERGRAPHS OF ABELIAN GROUPS |
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A t-Cayley hypergraph X = t-Cay(G; S) is called normal for a finite group G, if the right regular representation<br /<R(G) of G is normal in the full automorphism group Aut(X) of X. In this paper, we investigate the normality of t-Cayley hypergraphs of abelian groups, where S < 4. |
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A t-Cayley hypergraph X = t-Cay(G; S) is called normal for a finite group G, if the right regular representation<br /<R(G) of G is normal in the full automorphism group Aut(X) of X. In this paper, we investigate the normality of t-Cayley hypergraphs of abelian groups, where S < 4. |
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A t-Cayley hypergraph X = t-Cay(G; S) is called normal for a finite group G, if the right regular representation<br /<R(G) of G is normal in the full automorphism group Aut(X) of X. In this paper, we investigate the normality of t-Cayley hypergraphs of abelian groups, where S < 4. |
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