Using the basic concept of the supersymmetric shape invariance approach and formalism, we obtained an approximate solution of the Schro ¨dinger equation with an interaction of inversely quadratic Yukawa potential, Yukawa potential and Coulomb potential which we considered as a class of Yukawa potentials. By varying the potential strengths, we obtained a solution for Hellmann potential, Yukawa potential, Coulomb potential and inversely quadratic Yukawa potential. The numerical results we obtained show that the interaction of these potentials is equivalent to each of the potentia
In this study, we have proposed the Supersymmetric-Asymptotic Iteration Method to solve the radial S...
The Schrodinger equation has been solved by 1/N expansion for a two nucleon system which interacts b...
Abstract: The bound state solution of the Schrödinger equation with the hyperbolical potential is ob...
Using the concept of supersymmetric quantum mechanics, we find the relativistic and non-relativistic...
An approximate analytical solution of the non-relativistic Schrӧdinger equation for any arbitrary ...
The approximate analytical solutions of the D-dimensional space of the Schrӧdinger equation is studi...
By using the supersymmetric approach, we studied the approximate analytic solutions of the three-di...
By using the Pekeris approximation type, the Schrödinger equation is solved for the interaction of ...
The analytical solutions of the Dirac equation under spin and pseudospin symmetries with aHellmann-l...
Using supersymmetric approach, the Schrödinger equation for various potentials can be exactly solved...
A general solution of the Schrödinger equation in the potential representation has been obtained in ...
Abstract. We show that one dimensional non-stationary Schrödi-nger equation with a specific choice o...
In this work, the exact analytical solutions of the radial Schrodinger equation are presented for th...
In this study, the supersymmetric Wentzel-Kramers-Brillouin (SWKB) approximation method has been dis...
The variational method is used to obtain solutions to Schrodinger's equation for a particle in the r...
In this study, we have proposed the Supersymmetric-Asymptotic Iteration Method to solve the radial S...
The Schrodinger equation has been solved by 1/N expansion for a two nucleon system which interacts b...
Abstract: The bound state solution of the Schrödinger equation with the hyperbolical potential is ob...
Using the concept of supersymmetric quantum mechanics, we find the relativistic and non-relativistic...
An approximate analytical solution of the non-relativistic Schrӧdinger equation for any arbitrary ...
The approximate analytical solutions of the D-dimensional space of the Schrӧdinger equation is studi...
By using the supersymmetric approach, we studied the approximate analytic solutions of the three-di...
By using the Pekeris approximation type, the Schrödinger equation is solved for the interaction of ...
The analytical solutions of the Dirac equation under spin and pseudospin symmetries with aHellmann-l...
Using supersymmetric approach, the Schrödinger equation for various potentials can be exactly solved...
A general solution of the Schrödinger equation in the potential representation has been obtained in ...
Abstract. We show that one dimensional non-stationary Schrödi-nger equation with a specific choice o...
In this work, the exact analytical solutions of the radial Schrodinger equation are presented for th...
In this study, the supersymmetric Wentzel-Kramers-Brillouin (SWKB) approximation method has been dis...
The variational method is used to obtain solutions to Schrodinger's equation for a particle in the r...
In this study, we have proposed the Supersymmetric-Asymptotic Iteration Method to solve the radial S...
The Schrodinger equation has been solved by 1/N expansion for a two nucleon system which interacts b...
Abstract: The bound state solution of the Schrödinger equation with the hyperbolical potential is ob...