We revisit the problem of the deformed oscillator with position-dependent mass [da Costa et
al., J. Math. Phys. 62, 092101 (2021)] in the classical and quantum formalisms by …

In this research, a laser-dressed double GaAsSb/GaAs parabolic quantum well was
modeled to explore the intra/valence-band transition-dependent optoelectronic features …

By using a point canonical transformation starting from the constant-mass Schrödinger
equation for the isotonic potential, it is shown that a semiconfined harmonic oscillator model …

We extended exactly solvable model of a nonrelativistic quantum linear harmonic oscillator
with a position-dependent mass\(M\left (x\right)=\frac {{a}^{2}{m} _ {0}}{{a}^{2}+{x}^{2}}\) to …

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 …

We constructed a new model of the non-relativistic quantum harmonic oscillator within the
canonical approach. It is asymmetrically confined into the infinitely high potential well …

Two exactly-solvable confined models of the completely positive oscillator-shaped quantum
well are proposed. Exact solutions of the position-dependent mass Schr\" odinger equation …

An exactly-solvable model of the non-relativistic harmonic oscillator with a position-
dependent effective mass is constructed. The model behaves itself as a semi-infinite …

We find the exact solution to the non-relativistic time-independent Schrödinger equation with
the homogeneous external field and the nonlinear δ-functional potential describing the point …

Using a point canonical transformation starting from the constant-mass Schrödinger
equation for the Morse potential, it is shown that a semi-infinite quantum well model with a …