Let $R$ be a ring and $G$ a group. An $R$-module $A$ is said to be {\it minimax} if $A$ includes a noetherian submodule $B$ such that $A/B$ is artinian. The author study a $\mathbb{Z}_{p^\infty}G$-module $A$ such that $A/C_A(H)$ is minimax as a $\mathbb{Z}_{p^\infty}$-module for every proper not finitely generated subgroup $H$
Generalizing the concept of right bounded rings, a module $M_R$ is called bounded if {\rm ann}$_R(...
It is proved that, for any ring R, a right R-module M has the property that, for every submodule N, ...
summary:Let $R$ be a commutative Noetherian ring, $\mathfrak {a}$ an ideal of $R$, $M$ an $R$-module...
Let $R$ be a ring and $G$ a group. An $R$-module $A$ is said to be {\it minimax} if $A$ includes ...
summary:Let $R$ be a commutative Noetherian ring, $I$ an ideal of $R$. Let $t\in \mathbb {N}_0$ be a...
summary:Let $R$ be a commutative Noetherian ring, $I$ an ideal of $R$ and $M$ an $R$-module. We wish...
Let R be a commutative Noetherian ring, I an ideal of R, M be a finitely generated R-module and t be...
A ring R is right max if every nonzero right R-module has a maximal submodule. In [F1] the author st...
An abelian group G is called minimax if it contains a finitely generated subgroup H such that G/H sa...
Let R be a ring and M a right R-module. It is shown that (1) δ(M) is Noetherian if and only if M sat...
Copyright c © 2013 Sh. Payrovi and I. Khalili Gorji. This is an open access article distributed unde...
Let G be a group, R be a G-graded ring and M be a G-graded R-module. Suppose P is a prime ideal of R...
A ring R is right max if every nonzero right R-module has a maximal submodule. In [F1] the author st...
AbstractA module RM is semiprime if for each 0 ≠ m ϵ M there exists ƒ ϵ HomR(M, R) with (mƒ)m ≠ 0. I...
summary:We investigate the category $\text{mod}\Lambda $ of finite length modules over the ring $\La...
Generalizing the concept of right bounded rings, a module $M_R$ is called bounded if {\rm ann}$_R(...
It is proved that, for any ring R, a right R-module M has the property that, for every submodule N, ...
summary:Let $R$ be a commutative Noetherian ring, $\mathfrak {a}$ an ideal of $R$, $M$ an $R$-module...
Let $R$ be a ring and $G$ a group. An $R$-module $A$ is said to be {\it minimax} if $A$ includes ...
summary:Let $R$ be a commutative Noetherian ring, $I$ an ideal of $R$. Let $t\in \mathbb {N}_0$ be a...
summary:Let $R$ be a commutative Noetherian ring, $I$ an ideal of $R$ and $M$ an $R$-module. We wish...
Let R be a commutative Noetherian ring, I an ideal of R, M be a finitely generated R-module and t be...
A ring R is right max if every nonzero right R-module has a maximal submodule. In [F1] the author st...
An abelian group G is called minimax if it contains a finitely generated subgroup H such that G/H sa...
Let R be a ring and M a right R-module. It is shown that (1) δ(M) is Noetherian if and only if M sat...
Copyright c © 2013 Sh. Payrovi and I. Khalili Gorji. This is an open access article distributed unde...
Let G be a group, R be a G-graded ring and M be a G-graded R-module. Suppose P is a prime ideal of R...
A ring R is right max if every nonzero right R-module has a maximal submodule. In [F1] the author st...
AbstractA module RM is semiprime if for each 0 ≠ m ϵ M there exists ƒ ϵ HomR(M, R) with (mƒ)m ≠ 0. I...
summary:We investigate the category $\text{mod}\Lambda $ of finite length modules over the ring $\La...
Generalizing the concept of right bounded rings, a module $M_R$ is called bounded if {\rm ann}$_R(...
It is proved that, for any ring R, a right R-module M has the property that, for every submodule N, ...
summary:Let $R$ be a commutative Noetherian ring, $\mathfrak {a}$ an ideal of $R$, $M$ an $R$-module...
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