activity
20082023
most citedNote on (weak) Gorenstein global dimensions

6 citations · 11 across the 12 of their papers we have counts for

collaborators

12 papers

math.AC2023

On w-copure projective modules

Refat Abdelmawla Khaled Assaad, Mohammed Tamekkante, Lixin Mao

Let be a commutative ring. An -module is said to be -split if Ext is a GV-torsion -module for all -modules . It is known that every projective m…

math.AC2022

--projective modules and dimension

Refat Abdelmawla Khaled Assaad, El Mehdi Bouba, Mohammed Tamekkante

Let be a ring. An -module is said to be an absolutely -pure module if and only if $\Ext^1_R(F,M)$ is a GV-torsion module for any finitely presented module . In thi…

math.AC2014★ 3 cited

Bi-Amalgamated algebras along ideals

S. Kabbaj, K. Louartit, M. Tamekkante

Let and be two commutative ring homomorphisms and let and be two ideals of and , respectively, such that $f^{-1}(J)=g^{-1}(J…

math.AC2009★ 1 cited

The Right Orthogonal Class $\GP(R)^{\perp}$ via $\Ext$

Mohammed Tamekkante

In this paper, we study the pair $(\GP(R),\GP(R)^{\perp})$ where $\GP(R)$ is the class of all Gorenstein projective modules. We prove that it is complete hereditary cotorsion theor…

math.AC2009★ 6 cited

Note on (weak) Gorenstein global dimensions

Najib Mahdou, Mohammed Tamekkante

In this note we characterize the (resp., weak) Gorenstein global dimension for an arbitrary ring. Also, we extend the well-known Hilbert's syzygy Theorem to the weak Gorenstein glo…

math.AC2009★ 1 cited

Gorenstein Von Neumann regular rings

Najib Mahdou, Mohammed Tamekkante, Siamak Yassemi

In this paper, we study the rings with zero Gorenstein weak dimensions, which we call them Gorenstein Von Neumann regular rings.