The Point canonical transformation method is applied for solving the Schrödinger equation with position-dependent mass. This class of problem has been solved for continuous mass distributions. In this work, a staggered mass distribution for the case of a free particle in an infinite square well potential has been proposed. The continuity conditions as well as normalization for the wave function are also considered. The proposal can be used for dealing with other kind of staggered mass distributions in the Schrödinger equation with different quantum potentials
Exact solutions of the effective radial Schrodinger equation are obtained for some inverse potential...
Abstract: Essentially, the Darboux proposition is based on the covariance properties of ordinary and...
We provide a squeeze-like transformation that allows one to remove a position dependent mass from th...
On using the known equivalence between the presence of a position-dependent mass (PDM) in the Schröd...
In the present work, we proceed to study the Schrödinger equation with dependent mass position. From...
A systematic procedure to study one-dimensional Schrödinger equation with a position-dependent effec...
By using the point canonical transformation approach in a manner distinct from previous ones, we gen...
By using the point canonical transformation approach in a manner distinct from previous ones, we gen...
PT-symmetric solutions of Schrodinger equation are obtained for the Scarf and generalized harmonic o...
A classical field theory for a Schrödinger equation with a non-Hermitian Hamiltonian describing a pa...
Given a spatially dependent mass, we obtain the 2-point Green's function for exactly solvable n...
Schrödinger equation is considered within position-dependent mass formalism with a quasi-oscillator ...
An algebraic method of constructing potentials for which the Schroedinger equation with position dep...
The one-dimensional effective mass Schrödinger equation for PT-symmetric Scarf potential is investig...
The one dimensional position dependent effective mass problem is studied by solving the Schrödinger ...
Exact solutions of the effective radial Schrodinger equation are obtained for some inverse potential...
Abstract: Essentially, the Darboux proposition is based on the covariance properties of ordinary and...
We provide a squeeze-like transformation that allows one to remove a position dependent mass from th...
On using the known equivalence between the presence of a position-dependent mass (PDM) in the Schröd...
In the present work, we proceed to study the Schrödinger equation with dependent mass position. From...
A systematic procedure to study one-dimensional Schrödinger equation with a position-dependent effec...
By using the point canonical transformation approach in a manner distinct from previous ones, we gen...
By using the point canonical transformation approach in a manner distinct from previous ones, we gen...
PT-symmetric solutions of Schrodinger equation are obtained for the Scarf and generalized harmonic o...
A classical field theory for a Schrödinger equation with a non-Hermitian Hamiltonian describing a pa...
Given a spatially dependent mass, we obtain the 2-point Green's function for exactly solvable n...
Schrödinger equation is considered within position-dependent mass formalism with a quasi-oscillator ...
An algebraic method of constructing potentials for which the Schroedinger equation with position dep...
The one-dimensional effective mass Schrödinger equation for PT-symmetric Scarf potential is investig...
The one dimensional position dependent effective mass problem is studied by solving the Schrödinger ...
Exact solutions of the effective radial Schrodinger equation are obtained for some inverse potential...
Abstract: Essentially, the Darboux proposition is based on the covariance properties of ordinary and...
We provide a squeeze-like transformation that allows one to remove a position dependent mass from th...