We present a new model of a one-dimensional nonrelativistic canonical quantum harmonic
oscillator which is semiconfined. Semiconfinement is achieved by replacing the constant …

We introduce a class of random stationary, scalar source named as multi-cosine-Laguerre-
Gaussian-correlated Schell-model (McLGCSM) source whose spectral degree of coherence …

We extend exactly solvable model of a one-dimensional non-relativistic canonical
semiconfined quantum harmonic oscillator with a mass that varies with position to the case …

A new model for the finite one-dimensional harmonic oscillator is proposed based upon the
algebra. This algebra is a deformation of the Lie algebra extended by a parity operator, with …

We define the quadratic algebra $\mathfrak {su}(2) _\alpha $ which is a one-parameter
deformation of the Lie algebra $\mathfrak {su}(2) $ extended by a parity operator. The odd …

We investigate a new model for the finite one-dimensional quantum oscillator based upon
the Lie superalgebra $\mathfrak {sl}(2| 1) $. In this setting, it is natural to present the position …

In this paper, the phase space representation for a semiconfined harmonic oscillator model
with a position-dependent effective mass is constructed. We have found the Husimi …

We propose a phase-space representation concept in terms of the Wigner function for a
quantum harmonic oscillator model that exhibits the semiconfinement effect through its mass …

Othman and Yevick [Int. J. Theor. Phys. 57, 2293 (2018)] introduced a new class of states
defined as “near” coherent states attached to the simple harmonic oscillator. Such states can …

Dynamical symmetry algebra for a semiconfined harmonic oscillator model with a position-
dependent effective mass is constructed. Selecting the starting point as a well-known …