The splitting length of mixed Abelian groups of rank one

COUNTING DISTINCT FUZZY SUBGROUPS OF SOME RANK-3 ABELIAN GROUPS

In this paper we classify fuzzy subgroups of a rank-3 abelian group $G = mathbb{Z}_{p^n} + mathbb{Z}_p + mathbb{Z}_p$ for any fixed prime $p$ and any positive integer $n$, using a natural equivalence relation given in cite{mur:01}. We present and prove explicit polynomial formulae for the number of (i) subgroups, (ii) maximal chains of subgroups, (iii) distinct fuzzy subgroups, (iv) non-isomorp...

Mixing Rank-one Actions of Locally Compact Abelian Groups

Using techniques related to the (C,F )-actions we construct explicitly mixing rank-one (by cubes) actions T of G = Rd1 ×Zd2 for any pair of non-negative integers d1, d2. It is also shown that h(Tg) = 0 for each g ∈ G.

on the status of mixed methods research in applied linguistics

چکیده ندارد.

counting distinct fuzzy subgroups of some rank-3 abelian groups

in this paper we classify fuzzy subgroups of a rank-3 abelian group $g = mathbb{z}_{p^n} + mathbb{z}_p + mathbb{z}_p$ for any fixed prime $p$ and any positive integer $n$, using a natural equivalence relation given in cite{mur:01}. we present and prove explicit polynomial formulae for the number of (i) subgroups, (ii) maximal chains of subgroups, (iii) distinct fuzzy subgroups, (iv) non-isomorp...

The Rank One Abelian Stark Conjecture