most citedOn the number of orbits arising from the action of $\mbox{PSL}(2,\mathbb{Z})$ on imaginary quadratic number fields

1 citations · 1 across the 3 of their papers we have counts for

collaborators

8 papers

cs.IT2019

On Self-Orthogonality and Self-Duality of Matrix-Product Codes over Commutative Rings

Abdulaziz Deajim, Mohamed Bouye

Let be a commutative ring with identity. The paper studies the problem of self-orthogonality and self-duality matrix-product codes (MPCs) over . Some methods as well as spec…

cs.IT2019

Matrix-Product Codes over Commutative Rings and Constructions Arising from -Codes

Mhammed Boulagouaz, Abdulaziz Deajim

A well-known lower bound (over finite fields and some special finite commutative rings) on the Hamming distance of a matrix-product code (MPC) is shown to remain valid over any com…

cs.IT2019

The Hulls of Matrix-Product Codes over Commutative Rings and Applications

Abdulaziz Deajim, Mohamed Bouye, Kenza Guenda

Given a commutative ring with identity, a matrix , and -linear codes of the same length, this article considers…

math.GR20191 cited

On the number of orbits arising from the action of $\mbox{PSL}(2,\mathbb{Z})$ on imaginary quadratic number fields

Muhammad Aslam, Abdulaziz Deajim

For square-free positive integers , we study the action of the modular group $\mbox{PSL}(2,\mathbb{Z})$ on the subsets $\{\,\frac{a+\sqrt{-n}}{c}\in \mathbb{Q}(\sqrt{-n})\, | \,…

math.NT2019

A Dedekind's Criterion over Valued Fields

Lhoussain El Fadil, Mhammed Boulagouaz, Abdulaziz Deajim

Let be an arbitrary-rank valued field, its valuation ring, a separable finite field extension generated over by a root of a monic irreducible polynomial…

math.NT2018

On the Integral Closedness of

A. Deajim, L. El Fadil

Let be a Dedekind ring, its quotient field, and a finite field extension of defined by a monic irreducible polynomial . We give an easy version o…