collaborators

7 papers

cond-mat.soft2001

On the correlation energies for two interacting electrons in a parabolic quantum dot

Omar Mustafa

The correlation energies for two interacting electrons in a parabolic quantum dot are studied via a pseudo-perturbation recipe. It is shown that the central spike term, ($m^2-1/4)/…

math-ph2001

Part of the D - dimensional anharmonic oscillator spectra

Omar Mustafa, Maen Odeh

The pseudoperturbative shifted - expansion technique PSLET [12,16] is generalized for states with arbitrary number of nodal zeros. Interdimensional degeneracies, emerging from…

math-ph2001

Pseudo perturbative expansion method; the non-polynomial, cutoff - Coulomb, and Coulomb plus logarithmic potentials

Omar Mustafa, Maen Odeh

We propose a new analytical method to solve for nonexactly soluble Schrodinger equation via expansions through some existing quantum numbers. Successfully, it is applied to the rat…

math-ph1999

2D H-atom in an arbitrary magnetic field via pseudoperturbation expansions through the quantum number l

Omar Mustafa, Maen Odeh

The pseudoperturbative shifted-l expansion technique (PSLET) is introduced to determine nodeless states of the 2D Schrodinger equation with an arbitrary cylindrically symmetric pot…

math-ph1999

Nonrelativistic shifted-l expansion technique for three- and two-dimensional Schrodinger equation

Omar Mustafa, Thabit Barakat

The shifted-l expansion technique (SLET) has been developed to get eigenvalues of Schrodinger equation in three (3D) and two dimensions (2D). SLET simply consists of 1/\bar{l} as a…

math-ph1999

Relativistic shifted-l expansion technique for Dirac and Klein-Gordon equations

Omar Mustafa, Thabit Barakat

The shifted-i expansion technique (SLET) is extended to solve for Dirac particle trapped in spherically symmetric scalar and/or 4-vector potentials. A parameter λ=0,1 is introduced…