This book introduces the factorization method in quantum mechanics at an advanced level,
with the aim of putting mathematical and physical concepts and techniques like the …

In this review, we summarize the progress that has been made in connecting supersymmetry
and spectrum generating algebras through the property of shape invariance. This …

The solutions of the Schrodinger equation was investigated in space-times with
nonspherical topology in the presence of the linear combination of modified Woods–Saxon …

Schrodinger equation for a doubled ring-shaped coulomb oscillator potential is investigated
using supersymmetric quantum mechanics approach. The three dimensional Schrodinger …

Abstract Analysis eigenfunctions and eigenvalue for the modified anisotropic nonquadratic
potential in Schrodinger equation is solved using asymptotic iteration method (AIM) …

It is shown that a subset of the kth-order supersymmetric partners of the harmonic oscillator
admits third-order ladder operators, and provides a realization of second-order polynomial …

Schrodinger equation for an anisotropic nonquadratic potential that modified by exponential
form in axial part is investigated using supersymmetric approach. The three dimensional …

We connect quantum Hamilton–Jacobi theory with supersymmetric quantum mechanics
(SUSYQM). We show that the shape invariance, which is an integrability condition of …

Supersymmetric quantum mechanics is an effective method to solve the exact solution of the
Schrödinger equation. This paper studies the solution of the Schrödinger equation with the …

D dimensional Schrodinger equation for the mixed Manning Rosen potential was
investigated using supersymmetric quantum mechanics. We obtained the energy …