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Farid Benamira

Observed names: Benamira, F., F Benamira, F. Benamira
ORCID: 0000-0003-2875-4448
Observed ORCID: 0000-0003-2875-4448
OpenAlex ID: A5007920366
Comment on “Solution of the Schrödinger equation for the time-dependent linear potential”
2003 · H. Bekkar, F. Benamira, et al. · Physical Review A · 45
Exact path integral treatment of a diatomic molecule potential
2007 · F. Benamira, L. Guechi, et al. · Journal of Mathematical Physics · 18
Separable and non-separable spin glass models
1985 · F. Benamira, J.P. Provost, et al. · Journal de physique · 18
Path integral solutions for Klein–Gordon particle in vector plus scalar generalized Hulthén and Woods–Saxon potentials
2010 · F. Benamira, L. Guechi, et al. · Journal of Mathematical Physics · 14
Path Integral for a Pair of Time-Dependent Coupled and Driven Oscillators
2003 · F. Benamira, L. Guechi · Czechoslovak Journal of Physics · 13
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Path integral solution for a Klein–Gordon particle in vector and scalar deformed radial Rosen–Morse-type potentials
2017 · A Khodja, A Kadja, et al. · Indian Journal of Physics · 11
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Comment on: “Exact bound state solutions of the s-wave Klein–Gordon equation with the generalized Hulthén potential” [Phys. Lett. A 331 (2004) 374]
2007 · F. Benamira, L. Guechi, et al. · Physics Letters A · 10
Solutions of the Dirac equation with position-dependent mass for q-deformed Pöschl–Teller and Coulomb-like tensor potentials
2022 · S. Bouledjedj, A. Khodja, et al. · Canadian Journal of Physics · 8
Path integral discussion of the improved Tietz potential
2018 · A. Khodja, F. Benamira, et al. · Journal of Mathematical Physics · 8
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Comment on: “Any l-state solutions of the Klein–Gordon equation with the generalized Hulthén potential”
2008 · F. Benamira, L. Guechi, et al. · Physics Letters A · 8
Complete non-relativistic bound state solutions of the Tietz-Wei potential via the path integral approach
2019 · A. Khodja, A. Kadja, et al. · The European Physical Journal Plus · 7
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Analytical approximations to the l-wave solutions of the Klein–Gordon equation with position-dependent mass for mixed vector and scalar Hulthén-type potentials by using SUSYQM approach
2021 · N. Zaghou, F. Benamira, et al. · Indian Journal of Physics · 6
Path integral solution for a deformed radial Rosen–Morse potential
2016 · A Kadja, F Benamira, et al. · Indian Journal of Physics · 6
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Unified path integral treatment for generalized Hulthén and Woods–Saxon potentials
2007 · F. Benamira, L. Guechi, et al. · Annals of Physics · 6
Exact solution of time-independent one-dimensional Dirac equation with position-dependent mass and vector potential of hyperbolic type by generalized SUSY QM approach
2022 · S. Medjenah, F. Benamira · Indian Journal of Physics · 5
Exact solutions for bound states of nonrelativistic $${{\mathcal {PT}}}$$-symmetric potentials by using SUSYQM approach: quadratic potential and hyperbolic Schiöberg-type potential
2020 · N. Zaghou, F. Benamira, et al. · Indian Journal of Physics · 5
Supersymmetric approach to exact solutions of (1+ 1)-dimensional time-independent Klein-Gordon equation: Application to a position-dependent mass and a $\mathcal{PT}$ 𝒫𝒯 -symmetric vector potential
2017 · N. Zaghou, F. Benamira, et al. · The European Physical Journal Plus · 5
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Bound States for a Klein–Gordon Particle in Vector Plus Scalar Generalized Hulthén Potentials in D Dimensions
2015 · L. Aggoun, F. Benamira, et al. · Few-Body Systems · 5
Class of invariants for a time dependent linear potential
2013 · M. Berrehail, F. Benamira · Indian Journal of Physics · 5
Comment on “the rotation-vibration spectrum of diatomic molecules with the Tietz-Hua rotating oscillator”
2016 · A. Khodja, F. Benamira, et al. · International Journal of Quantum Chemistry · 4
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Comment on “Approximate solutions of the Dirac equation for the Rosen-Morse potential including the spin-orbit centrifugal term” [J. Math. Phys. 51, 023525 (2010)]
2016 · A. Ghoumaid, F. Benamira, et al. · Journal of Mathematical Physics · 4
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Comment on “Propagator of two coupled general driven time-dependent oscillators” by C. F. Lo and Y. J. Wong
2002 · F Benamira, L Guechi · Europhysics Letters (EPL) · 4
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Supersymmetric approach to approximate analytical solutions of the Klein-Gordon equation: application to a position-dependent mass and a hyperbolic cotangent vector potential
2023 · N. Zaghou, F. Benamira · Indian Journal of Physics · 3
Comment on “Approximate Analytical Versus Numerical Solutions of Schrödinger Equation Under Molecular Hua Potential”
2019 · M. Ferdjaoui, A. Khodja, et al. · International Journal of Quantum Chemistry · 3
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Comment on ‘Exact solutions of thes-wave Schrödinger equation with Manning–Rosen potential’
2009 · F Benamira, L Guechi, et al. · Physica Scripta · 3
Works count: 47
Citation count: 239
H-index: 8
I10-index: 7
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