activity
20192021
most citedExact Solution of Schrödinger Equation in (Anti-)de Sitter Spaces for Hydrogen Atom

8 citations · 8 across the 1 of their papers we have counts for

collaborators

6 papers

quant-ph2021

2D Relativistic Oscillators with a Uniform Magnetic Field in Anti-deSitter Space

Lakhdar Sek, Mokhtar Falek, Mustafa Moumni

We study analytically the two dimensional deformed bosonic oscillator equations for charged particles (both spin 0 and spin 1 particles) subject to the effect of a uniform magnetic…

quant-ph2020

Exact Solutions of D-dimensional Klein-Gordon Oscillator with Snyder-de Sitter Algebra

Zoubir Hemame, Mokhtar Falek, Mustafa Moumni

We study the effects of Snyder-de Sitter commutation relations on relativistic bosons by solving analytically in the momentum space representation the Klein-Gordon oscillator in ar…

quant-ph2020

Exact Solutions for a Quantum Ring with a Dipolar Impurity

Mourad Baazouzi, Mustafa Moumni, Mokhtar Falek

We study analytically a system made up of a quantum ring with a dipolar impurity and under the effect of an Aharonov-Bohm field. We calculate the exact values of the energies and w…

quant-ph20208 cited

Exact Solution of Schrödinger Equation in (Anti-)de Sitter Spaces for Hydrogen Atom

Mokhtar Falek, Noureddine Belghar, Mustafa Moumni

We write Schrödinger equation for the Coulomb potential in both de Sitter and Anti-de Sitter spaces using the Extended Uncertainty Principle formulation. We use the Nikiforov-Uvaro…

quant-ph2020

Exact Solutions of the DKP Oscillator in 3D Spaces with Extended Uncertainty Principle

Mokhtar Falek, Mustafa Moumni, Mahmoud Merad

We present the exact solution of the three-dimensional Duffin--Kemmer--Petiau oscillator for both spin 0 and spin 1 cases, with the presence of minimal uncertainty in momentum in a…

quant-ph2019

Non-Relativistic and Relativistic Equations for the Kratzer Potential plus a Dipole in 2D Systems

M. Heddar, M. Moumni, M. Falek

In this work, we study the wave equations in 2D Euclidian space for a new non-central potential consisting of a Kratzer term and a dipole term. For Schrodinger equation, we obtain…