By transforming dependent and independent variables, radial Schrodinger equation is converted into a form resembling the Laguerre differential equation. Therefore, energy eigenvalues and wavefunctions of M-dimensional radial Schrodinger equation with a wide range of isotropic potentials are obtained numerically by using Laguerre pseudospectral methods. Comparison with the results from literature shows that the method is highly competitive. (C) 2014 IMACS. Published by Elsevier B.V. All rights reserved
By using an ansatz for the eigenfunction, we have obtained the exact analytical solutions of the rad...
The aims of the research are to determine energy spectra and radial wave function of Quantum system ...
New exact analytical bound-state solutions of the radial Dirac equation in 3 +1 dimensions for two s...
Hermite-Weber functions provide a natural expansion basis for the numerical treatment of the Schrodi...
N-dimensional Schrodinger equation with isotropic nonpolynomial perturbations is studied. A Laguerre...
A modified Laguerre pseudospectral method is proposed for differential equations on the half-line. T...
AbstractA modified Laguerre pseudospectral method is proposed for differential equations on the half...
In this thesis, a survey on pseudospectral methods for differential equations is presented. Properti...
The second-order N-dimensional Schrödinger equation with pseudoharmonic potential is reduced to a fi...
Almost all, regular or singular, Sturm-Liouville eigenvalue problems in the Schrodinger for
In the present work we study numerical solution of the radial Dirac equation in a specific case - ab...
This book is a pedagogical presentation of the application of spectral and pseudospectral methods to...
One of the major problems in numerical solution of coupled differential equations is the maintenance...
The radial part of the Schrodinger Equation for the H-atom\u27s electron involves Laguerre polynomia...
The radial Schr€ odinger equation was solved with the combination of three important potentials wit...
By using an ansatz for the eigenfunction, we have obtained the exact analytical solutions of the rad...
The aims of the research are to determine energy spectra and radial wave function of Quantum system ...
New exact analytical bound-state solutions of the radial Dirac equation in 3 +1 dimensions for two s...
Hermite-Weber functions provide a natural expansion basis for the numerical treatment of the Schrodi...
N-dimensional Schrodinger equation with isotropic nonpolynomial perturbations is studied. A Laguerre...
A modified Laguerre pseudospectral method is proposed for differential equations on the half-line. T...
AbstractA modified Laguerre pseudospectral method is proposed for differential equations on the half...
In this thesis, a survey on pseudospectral methods for differential equations is presented. Properti...
The second-order N-dimensional Schrödinger equation with pseudoharmonic potential is reduced to a fi...
Almost all, regular or singular, Sturm-Liouville eigenvalue problems in the Schrodinger for
In the present work we study numerical solution of the radial Dirac equation in a specific case - ab...
This book is a pedagogical presentation of the application of spectral and pseudospectral methods to...
One of the major problems in numerical solution of coupled differential equations is the maintenance...
The radial part of the Schrodinger Equation for the H-atom\u27s electron involves Laguerre polynomia...
The radial Schr€ odinger equation was solved with the combination of three important potentials wit...
By using an ansatz for the eigenfunction, we have obtained the exact analytical solutions of the rad...
The aims of the research are to determine energy spectra and radial wave function of Quantum system ...
New exact analytical bound-state solutions of the radial Dirac equation in 3 +1 dimensions for two s...