activity
20152023
most citedGaussian Anisotropy In Strange Quark Stars

18 citations · 34 across the 12 of their papers we have counts for

collaborators

12 papers

math-ph2023

Heun-type solutions for the Dirac particle on the curved background of Minkowski space-times

Saman Rahmani, Hossein Panahi, Amerne Najafizade

In the present paper, we study the Dirac equation in the background of Minkowski space-time on a light cone. With the help of the coupling of the radial parts, the system of 4 equa…

quant-ph2022

The Dunkl oscillator on a space of nonconstant curvature: an exactly solvable quantum model with reflections

Angel Ballesteros, Amene Najafizade, Hossein Panahi +2

We introduce the Dunkl-Darboux III oscillator Hamiltonian in N dimensions, defined as a deformation of the N-dimensional Dunkl oscillator. This deformation can be interpreted e…

nlin.SI2021★ 15 cited

Superintegrability on the Dunkl oscillator model in three-Dimensional spaces of constant curvature

Shi-Hai Dong, Amene Najafizade, Hossein Panahi +2

This paper has studied the three-dimensional Dunkl oscillator models in a generalization of superintegrable Euclidean Hamiltonian systems to curved ones. These models are defined b…

math.AP2021

Initial Value Problem for a Caputo Space-time Fractional Schrodinger Equation for the Delta Potential

Sepideh Saberhaghparvar, Hossein Panahi

In this paper, we investigate the initial value problem for a Caputo space-time fractional Schrodinger equation for the delta potential. To solve this equation, we use the joint La…

quant-ph2017

Exact solutions of a class of double-well potentials: Algebraic Bethe ansatz

Marzieh Baradaran, Hossein Panahi

In this paper, applying the Bethe ansatz method, we investigate the Schrödinger equation for the three quasi-exactly solvable double-well potentials, namely the generalized Manning…

math-ph2017

Integrable and superintegrable systems with higher order integrals of motion: master function formalism

Z. Alizadeh, H. Panahi

In this article, we construct two-dimensional integrable and superintegrable sys- tems in terms of the master function formalism and relate them to Mielnik;s and Marquette;s constr…