activity
20042014
most citedSolution of a Hamiltonian of quantum dots with Rashba spin-orbit coupling: quasi-exact solution

19 citations · 46 across the 10 of their papers we have counts for

collaborators

10 papers

math-ph2014★ 2 cited

An alternative solution of Diatomic Molecules

Ozgur Oztemel, Eser Olgar

The spectrum of r-1 and r-2 type potentials of diatomic molecules in radial Schrodinger equation are calculated by using the formalism of asymptotic iteration method. The alternati…

math-ph2014

Bound state of solution of Dirac-Coulomb problem with spatially dependent mass

Eser Olgar, Hayder M. Dhahir, H. Mutaf

The bound state solution of Coulomb Potentials in the Dirac equation is calculated for position dependent mass function M(r) within the framework of asymptotic iteration method (AI…

math-ph2010★ 2 cited

Solution of the Bosonic and Algebraic Hamiltonians by using AIM

Ramazan Koc, Hayriye Tutunculer, Eser Olgar

We apply the notion of asymptotic iteration method (AIM) to determine eigenvalues of the bosonic Hamiltonians that include a wide class of quantum optical models. We consider solut…

math-ph2010★ 2 cited

Calculation of the eigenfunctions and eigenvalues of Schrödinger type equations by asymptotic Taylor expansion method (ATEM)

Ramazan Koc, Eser Olgar

A novel method is proposed to determine an analytical expression for eigenfunctions and numerical result for eigenvalues of the Schrödinger type equations, within the context of Ta…

quant-ph2006

Bound states of the s-wave Klein-Gordon equation with equal scalar and vector Standard Eckart Potential

Eser Olgar, Ramazan Koc, Hayriye Tutunculer

A supersymmetric technique for the bound-state solutions of the s-wave Klein--Gordon equation with equal scalar and vector standard Eckart type potential is proposed. Its exact sol…

quant-ph2005★ 10 cited

Algebraic treatments of the problems of the spin-1/2 particles in the one and two-dimensional geometry: a systematic study

Ramazan Koc, Hayriye Tutunculer, Mehmet Koca +1

We consider solutions of the 2x2 matrix Hamiltonians of the physical systems within the context of the su(2) and su(1,1) Lie algebra. Our technique is relatively simple when compar…