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  • CI-groups with respect to ternary relational structures : new examples
    Dobson, Edward Tauscher, 1965- ; Spiga, Pablo
    We find a sufficient condition to establish that certain abelian groups are not CI-groups with respect to ternary relational structures, and then show that the groups ▫$\mathbb{Z}_3 \times ... \mathbb{Z}_2^2$▫, ▫$\mathbb{Z}_7 \times \mathbb{Z}_2^3$▫, and ▫$\mathbb{Z}_5 \times \mathbb{Z}_2^4$▫ satisfy this condition. Then we completely determine which groups ▫$\mathbb{Z}_2^3 \times \mathbb{Z}_p$▫, ▫$p$▫ a prime, are CI-groups with respect to color binary and ternary relational structures. Finally, we show that ▫$\mathbb{Z}_2^5$▫ is not a CI-group with respect to ternary relational structures.
    Vir: Ars mathematica contemporanea. - ISSN 1855-3966 (Vol. 6, no. 2, 2013, str. 351-364)
    Vrsta gradiva - članek, sestavni del ; neleposlovje za odrasle
    Leto - 2013
    Jezik - angleški
    COBISS.SI-ID - 1024509268

vir: Ars mathematica contemporanea. - ISSN 1855-3966 (Vol. 6, no. 2, 2013, str. 351-364)

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