Finite cyclic groups and the k-HFD property
نویسندگان
چکیده
منابع مشابه
certain finite abelian groups with the redei $k$-property
three infinite families of finite abelian groups will be described such that each member of these families has the r'edei $k$-property for many non-trivial values of $k$.
متن کاملcertain finite abelian groups with the redei k-property
three infinite families of finite abelian groups will be described such that each member of these families has the r'edei $k$-property for many non-trivial values of $k$.
متن کاملCERTAIN FINITE ABELIAN GROUPS WITH THE RÉDEI k-PROPERTY
Three infinite families of finite abelian groups will be described such that each member of these families has the Rédei k-property for many non-trivial values of k.
متن کاملFinite $p$-groups and centralizers of non-cyclic abelian subgroups
A $p$-group $G$ is called a $mathcal{CAC}$-$p$-group if $C_G(H)/H$ is cyclic for every non-cyclic abelian subgroup $H$ in $G$ with $Hnleq Z(G)$. In this paper, we give a complete classification of finite $mathcal{CAC}$-$p$-groups.
متن کاملThe Cyclic Groups with them-DCI Property
For a finite group G and a subset S of G which does not contain the identity of G , let Cay(G , S) denote the Cayley graph of G with respect to S. If , for all subsets S , T of G of size m , Cay(G , S) Х Cay(G , T) implies S ␣ ϭ T for some ␣ Aut(G) , then G is said to have the m-DCI property. In this paper , a classification is presented of the cyclic groups with the m-DCI property , which is...
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ژورنال
عنوان ژورنال: Colloquium Mathematicum
سال: 1996
ISSN: 0010-1354,1730-6302
DOI: 10.4064/cm-70-2-219-226