activity
20122021
most citedOn γ-rigid regime of the Bohr-Mottelson Hamiltonian in the presence of a minimal length

37 citations · 126 across the 18 of their papers we have counts for

collaborators

20 papers

nucl-th2021★ 1 cited

A -rigid solution of the Bohr Hamiltonian with deformation-dependent mass term for Kratzer potential and

S. Ait El Korchi, S. Baid, P. Buganu +4

In this work, the Davydov-Chaban Hamiltonian, describing the collective motion of -rigid atomic nuclei, is amended by allowing the mass parameter to depend on the nuclear deform…

cs.IT2021

Galois hulls of cyclic serial codes over a finite chain ring

Sarra Talbi, Aicha Batoul, Alexandre Fotue Tabue +1

In this paper, we explore some properties of Galois hulls of cyclic serial codes over a chain ring and we devise an algorithm for computing all the possible parameters of the Eucli…

nucl-th2020★ 10 cited

Bohr Hamiltonian with Hulthen plus ring-shaped potential for triaxial nuclei with deformation-dependent mass term

A. Adahchour, S. Ait El Korchi, A. El Batoul +2

In this work, we present a new version of the Bohr collective Hamiltonian for triaxial nuclei within Deformation-Dependent Mass formalism (DDM) using the Hulthén potential. We shal…

nucl-th2020★ 11 cited

Excited states of odd-mass nuclei with different deformation-dependent mass coefficients

M. Chabab, A. El Batoul, I. El-ilali +2

Experimental data indicate that the mass tensor of collective Bohr Hamiltonian cannot be considered as a constant but should be considered as a function of the collective coordinat…

nucl-th2020

Bohr Hamiltonian with Hulthén plus ring-shaped potential for triaxial nuclei with deformation-dependent mass term

A. Adahchour, S. Ait El Korchi, A. El Batoul +2

In this work, we solve the eigenvalues problem with the Bohr collective Hamiltonian for triaxial nuclei within Deformation-Dependent Mass formalism (DDM) using the Hulthén potentia…

nucl-th2019★ 5 cited

Bohr Hamiltonian with Pöschl Teller potential in γ unstable and γ stable pictures

A. Ait Ben Hammou, M. Chabab, A. El Batoul +4

In this paper, we present an analytical solution for the Bohr Hamiltonian with the trigonometric Pöschl Teller (P.T) potential in the cases of γ unstable nuclei and γ stable axiall…

nucl-th2019

Comparaison between Coulomb and Hulthèn potentials within Bohr Hamiltonian for -rigid nuclei in the presence of minimal length

M. Chabab, A. El Batoul, M. Hamzavi +3

In this work we solve the Schrödinger equation for Bohr Hamiltonian with Coulomb and Hulthén potentials within the formalism of minimal length in order to obtain analytical express…

nucl-th2019

-rigid triaxial nuclei in the presence of a minimal length via a quantum perturbation method

S. Ait Elkorchi, M. Chabab, A. El Batoul +2

In this work, we derive a closed solution of the Shrdinger equation for Bohr Hamiltonien within the minimal length formalism. This formalism is inspired by Heisenberg a…

cs.IT2019

Construction of Isodual Quasi-cyclic Codes over Finite Fields

Fatma-Zahra Benahmed, Kenza Guenda, Aicha Batoul +1

This paper considers the construction of isodual quasi-cyclic codes. First we prove that two quasi-cyclic codes are permutation equivalent if and only if their constituent codes ar…

cs.IT2019★ 1 cited

Skew Constacyclic and LCD Codes over

Ranya D. Boulanouar, Aicha Batoul

The aim of this paper is to give conditions for the equivalency between skew constacyclic codes, skew cyclic codes and skew negacyclic codes defined over semi-local rings. Also, we…

cs.IT2018★ 9 cited

Skew Cyclic Codes Over

Nasreddine Benbelkacem, Martianus Frederic Ezerman, Taher Abualrub +1

This paper considers a new alphabet set, which is a ring that we call , to construct linear error-control codes. Skew cyclic codes over the ring are then investigate…

nucl-th2018★ 13 cited

Collective motion in prolate γ-rigid nuclei within minimal length concept via a quantum perturbation method

M. Chabab, A. El Batoul, A. Lahbas +1

Based on the minimal length concept, inspired by Heisenberg algebra, a closed analytical formula is derived for the energy spectrum of the prolate γ-rigid Bohr-Mottelson Hamiltonia…

nucl-th2018

Davydov-Chaban Hamiltonian within the formalism of deformation-dependent effective mass for Davidson potential

P. Buganu, M. Chabab, A. El Batoul +2

In this work, we modify the Davydov-Chaban Hamiltonian describing the collective motion of a -rigid atomic nucleus by allowing the mass to depend on nuclear deformation. Exact a…

nucl-th2016★ 32 cited

Electric quadrupole transitions of the Bohr Hamiltonian with Manning-Rosen potential

M. Chabab, A. El Batoul, A. Lahbas +1

Analytical expressions of the wave functions are derived for a Bohr Hamiltonian with the Manning{Rosen potential in the cases of γ-unstable nuclei and axially symmetric prolate def…

nucl-th2016★ 37 cited

On γ-rigid regime of the Bohr-Mottelson Hamiltonian in the presence of a minimal length

M. Chabab, A. El Batoul, A. Lahbas +1

A prolate γ-rigid regime of the Bohr-Mottelson Hamiltonian within the minimal length formalism, involving an infinite square well like potential in β collective shape variable, is…

math-ph2015

Exact solutions of Deformed Schrodinger Equation with a class of non central physical potentials

M. Chabab, A. El Batoul, M. Oulne

In this paper we present exact solutions of Schrodinger equation (SE) for a class of non central physical potentials within the formalism of position-dependent effective mass. The…

cs.IT2015

Constacyclic Codes Over Finite Principal Ideal Rings

Aicha Batoul, Kenza Guenda, T. Aaron Gulliver

In this paper, we give an important isomorphism between contacyclic codes and cyclic codes over finite principal ideal rings. Necessary and sufficient conditions for the existence…

cs.IT2015★ 3 cited

On Repeated-Root Constacyclic Codes of Length over Finite Fields

Aicha Batoul, Kenza Guenda, T. Aaron Gulliver

In this paper we investigate the structure of repeated root constacyclic codes of length over with and . We characterize the codes in…

cs.IT2013★ 4 cited

On Isodual Cyclic Codes over Finite Fields and Finite Chain Rings: Monomial Equivalence

Aicha Batoul, Kenza Guenda, T. Aaron Gulliver +1

This paper present the construction cyclic isodual codes over finite fields and finite chain rings. These codes are monomially equivalent to their dual. Conditions are given for th…

cs.IT2012

Some Constacyclic Codes over Finite Chain Rings

Aicha Batoul, Kenza Guenda, T. Aaron Gulliver

For an -th power of a unit in a finite chain ring we prove that -constacyclic repeated-root codes over some finite chain rings are equivalent to cyclic codes. This allows…