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20012019
most citedPath integral for a pair of time-dependent coupled and driven oscillators

13 citations · 40 across the 17 of their papers we have counts for

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17 papers

quant-ph2019

Complete non-relativistic bound state solutions of the Tietz-Wei potential via the path integral approach

A. Khodja, A. Kadja, F. Benamira +1

In this work, the bound state problem of some diatomic molecules in the Tietz-Wei potential with varying shapes is correctly solved by means of path integrals. Explicit path integr…

quant-ph2019★ 1 cited

Path integral discussion of the improved Tietz potential 1

A. Khodja, F. Benamira, L. Guechi

An improved form of the Tietz potential for diatomic molecules is \ discussed in detail within the path integral formalism. The radial Green's function is rigorously constructed in…

quant-ph2019★ 2 cited

Quantization of Liénard's nonlinear harmonic oscillator and its solutions in the framework of supersymmetric quantum mechanics

Assia Abdellaoui, Farid Benamira

Liénard-type nonlinear one-dimensional oscillator is quantized using van Roos symmetric ordering recipe for the kinetic-like part of the new derived Hamiltonian. The corresponding…

quant-ph2019★ 5 cited

Path integral solution for a Klein-Gordon particle in vector and scalar deformed radial Rosen-Morse-type potentials

A Khodja, A Kadja, F Benamira +1

The problem of a Klein-Gordon particle moving in equal vector and scalar Rosen-Morse-type potentials is solved in the framework of Feynman's path integral approach. Explicit path i…

quant-ph2019★ 5 cited

Supersymmetric approach to exact solutions of -dimensional time-independent Klein-Gordon equation : Application to a position-dependent mass and a -symmetric vector potential

Nasreddine Zaghou, Farid Benamira, Larbi Guechi

Rigorous use of SUSYQM approach applied for Klein-Gordon equation with scalar and vector potentials is discussed. The method is applied to solve exactly, for bound states, two mode…

quant-ph2019

Approximate path integral solution for a Dirac particle in a deformed Hulthén potential

A. Kadja, F. Benamira, L. Guechi

The problem of a Dirac particle moving in a deformed Hulthen potential is solved in the framework of the path integral formalism. With the help of the Biedenharn transformation, th…