Y. Guerboussa

collaborators

2 papers

math.GR2025

On cohomologically Trivially modules over finite $p$ -groups

Yassine Guerboussa, Maria Guedri

We show that every finitely generated cohomologically trivial module over $R G$ , where $G$ is a finite $p$ -group and $R$ is a $p$ -adic ring, splits as the direct sum of a finite coh…

math.GR2025

The quotients of the $p$ -adic group ring of a cyclic group of order $p$

Maria Guedri, Yassine Guerboussa

We classify, up to isomorphism, the $Z_{p} G$ -modules of rank $1$ (i.e., the quotients of $Z_{p} G$ ) for $G$ cyclic of order $p$ , where $Z_{p}$ is the ring of $p…

On cohomologically Trivially modules over finite p-groups

The quotients of the p-adic group ring of a cyclic group of order p

On cohomologically Trivially modules over finite $p$ -groups

The quotients of the $p$ -adic group ring of a cyclic group of order $p$