Kh. Ahmadi Amoli

activity

20152017

most citedRelative Cohen-Macaulay filtered modules with a view toward relative Cohen-Macaulay modules

2 citations · 2 across the 6 of their papers we have counts for

collaborators

Showing math.ACShow all

6 papers · 1 filter

math.AC2017

Some homological properties of ideals with cohomological dimension one

G. Pirmohammadi, K. Ahmadi Amoli, K. Bahmanpour

Let R denote a commutative Noetherian ring and let I be an ideal of R such that H_i^I(R) = 0, for all integers i greater than or equal to 2. In this paper we shall prove some resul…

math.AC2017

The finiteness dimension of modules and relative Cohen-Macaulayness

M. Mast Zohouri, Kh. Ahmadi Amoli

Let $R$ be a commutative Noetherian ring, $a$ and $b$ ideals of $R$ . In this paper, we study the finiteness dimension $f_{a} (M)$ of $M$ relative to $\…

math.AC2016★ 2 cited

Relative Cohen-Macaulay filtered modules with a view toward relative Cohen-Macaulay modules

M. Mast Zohouri, Kh. Ahmadi Amoli, S. O. Faramarzi

Let R be a commutative Noetherian ring, a a proper ideal of R and M a finite R-module. It is shown that, if (R;m) is a complete local ring, then under certain conditions a contains…

math.AC2015

On the Attached prime ideals of local cohomology modules defined by a pair of ideals

Kh. Ahmadi Amoli, Z. Habibi, M. Jahangiri

Let $I$ and $J$ be two ideals of a commutative Noetherian ring $R$ and $M$ be an $R$ -module of dimension $d$ . If $R$ is a complete local ring and $M$ is finite, then attached prime…

math.AC2015

On the associated prime ideals of local cohomology modules defined by a pair of ideals

Kh. Ahmadi Amoli, Z. Habibi, M. Jahangiri

Let $I$ and $J$ be two ideals of a commutative Noetherian ring $R$ and $M$ be an $R$ -module. For a non-negative integer $n$ it is shown that, if the sets $\Ass_R(\Ext^{n} _{R}(R/I,…

math.AC2015

On graded local cohomology modules defined by a pair of ideals

M. Jahangiri, Kh. Ahmadi Amoli, Z. Habibi

Let $R = ⨁_{n \in N_{0}} R_{n}$ be a standard graded ring, $M$ be a finite graded $R$ -module and $J$ be a homogenous ideal of $R$ . In this paper we study the grade…