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20162022
most citedBohr Hamiltonian with Pöschl Teller potential in γ unstable and γ stable pictures

5 citations · 11 across the 8 of their papers we have counts for

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nucl-th2022

Shape Coexistence in 74Ge, 74Se and 74Kr Investigated by Phenomenological and Microscopic Models

A. Ait Ben Mennana, R. Benjedi, P. Buganu +5

The deformation properties of 74Ge, 74Se and 74Kr are studied within the phenomenological Bohr-Mottelson model, having as input the experimental collective energy states, as well w…

nucl-th20211 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…

nucl-th2020

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-th20195 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…