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20002009
most citedMorse potential and its relationship with the Coulomb in a position-dependent mass background

31 citations · 111 across the 10 of their papers we have counts for

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13 papers · 1 filter

quant-ph20092 cited

Comment on "Non-Hermitian Quantum Mechanics with Minimal Length Uncertainty"

Bijan Bagchi, Andreas Fring

We demonstrate that the recent paper by Jana and Roy entitled ''Non-Hermitian quantum mechanics with minimal length uncertainty'' [SIGMA 5 (2009), 083, 7 pages, arXiv:0908.1755] co…

quant-ph200825 cited

A generalized non-Hermitian oscillator Hamiltonian, N-fold supersymmetry and position-dependent mass models

Bijan Bagchi, Toshiaki Tanaka

A generalized non-Hermitian oscillator Hamiltonian is proposed that consists of additional linear terms which break PT-symmetry explicitly. The model is put into an equivalent Herm…

quant-ph200715 cited

Position-dependent mass models and their nonlinear characterization

B. Bagchi

We consider the specific models of Zhu-Kroemer and BenDaniel-Duke in a sech-mass background and point out interesting correspondences with the stationary 1-soliton and 2-soli…

quant-ph200631 cited

Morse potential and its relationship with the Coulomb in a position-dependent mass background

B. Bagchi, P. S. Gorain, C. Quesne

We provide some explicit examples wherein the Schrödinger equation for the Morse potential remains exactly solvable in a position-dependent mass background. Furthermore, we show ho…

quant-ph200610 cited

PT-symmetric quartic anharmonic oscillator and position-dependent mass in a perturbative approach

B. Bagchi, A. Banerjee, C. Quesne

To lowest order of perturbation theory we show that an equivalence can be established between a -symmetric generalized quartic anharmonic oscillator model and a Hermitian…

quant-ph2005

Hamiltonians with position-dependent mass, deformations and supersymmetry

C. Quesne, B. Bagchi, A. Banerjee +1

A new method for generating exactly solvable Schrödinger equations with a position-dependent mass is proposed. It is based on a relation with some deformed Schrödinger equations, w…