An analytically solvable Woods-Saxon potential for l not equal 0 states is presented within the framework of Supersymmetric Quantum Mechanics formalism. The shape-invariance approach and Hamiltonian hierarchy method are included in calculations by means of a translation of parameters. The approximate energy spectrum of this potential is obtained for l not equal 0 states, applying the Woods-Saxon square approximation to the centrifugal barrier term of the Schrodinger equation
We review solvable models within the framework of supersymmetric quantum mechanics (SUSYQM). In SUSY...
This project complements two review articles ( Supersymmetry and Quantum Mechanics, Phys. Reps. 25...
We study the bound state spectrum of two classes of exactly solvable non-shape-invariant potentials ...
A novel analytically solvable deformed Woods-Saxon potential is investigated by means of the Supersy...
The radial part of Klein-Gordon equation is solved for the Woods-Saxon potential within the framewor...
Using the method of the “exact discretization” of the Schrödinger equation, we propose a particular ...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
It is well known that the harmonic oscillator potential can be solved by using raising and lowering ...
The supersymmetry-inspired WKB approximation (SWKB) in quantum mechanics is discussed in detail. The...
This thesis gives an introduction to the basic formalism of one-dimensional supersymmetric quantum m...
Exactly solvable potentials of nonrelativistic quantum mechanics are known to be shape invariant. Fo...
Supersymmetric quantum mechanics can be used to obtain the spectrum and eigenstates of one-dimension...
In this work, we obtained an approximate bound state solution to Schrodinger equation with modified ...
Quantum Hamilton-Jacobi Theory and supersymmetric quantum mechanics (SUSYQM) are two parallel method...
The supersymmetric solutions of PT-symmetric and Hermitian/non-Hermitian forms of quantum systems ar...
We review solvable models within the framework of supersymmetric quantum mechanics (SUSYQM). In SUSY...
This project complements two review articles ( Supersymmetry and Quantum Mechanics, Phys. Reps. 25...
We study the bound state spectrum of two classes of exactly solvable non-shape-invariant potentials ...
A novel analytically solvable deformed Woods-Saxon potential is investigated by means of the Supersy...
The radial part of Klein-Gordon equation is solved for the Woods-Saxon potential within the framewor...
Using the method of the “exact discretization” of the Schrödinger equation, we propose a particular ...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
It is well known that the harmonic oscillator potential can be solved by using raising and lowering ...
The supersymmetry-inspired WKB approximation (SWKB) in quantum mechanics is discussed in detail. The...
This thesis gives an introduction to the basic formalism of one-dimensional supersymmetric quantum m...
Exactly solvable potentials of nonrelativistic quantum mechanics are known to be shape invariant. Fo...
Supersymmetric quantum mechanics can be used to obtain the spectrum and eigenstates of one-dimension...
In this work, we obtained an approximate bound state solution to Schrodinger equation with modified ...
Quantum Hamilton-Jacobi Theory and supersymmetric quantum mechanics (SUSYQM) are two parallel method...
The supersymmetric solutions of PT-symmetric and Hermitian/non-Hermitian forms of quantum systems ar...
We review solvable models within the framework of supersymmetric quantum mechanics (SUSYQM). In SUSY...
This project complements two review articles ( Supersymmetry and Quantum Mechanics, Phys. Reps. 25...
We study the bound state spectrum of two classes of exactly solvable non-shape-invariant potentials ...