Analytical Solutions of Klein-Gordon Equation with Position-Dependent Mass for q-Parameter Poschl-Teller potential
arXiv:0911.4558 · doi:10.1088/0256-307X/27/1/010306
Abstract
The energy eigenvalues and the corresponding eigenfunctions of the one-dimensional Klein-Gordon equation with q-parameter Poschl-Teller potential are analytically obtained within the position-dependent mass formalism. The parametric generalization of the Nikiforov-Uvarov method is used in the calculations by choosing a mass distribution.
10 pages
References in corpus (13)
- A General Approach for the Exact Solution of the Schrodinger Equation
- Deformed shape invariance and exactly solvable Hamiltonians with position-dependent effective mass
- A systematic study on the exact solution of the position dependent mass Schroedinger equation
- Physical Significance of q Deformation and Many-Body Interactions in Nuclei
- d-Dimensional generalization of the point canonical transformation for a quantum particle with position-dependent mass
- (1+1)-Dirac particle with position-dependent mass in complexified Lorentz scalar interactions: effectively PT-symmetric
- Exact solution of Schrodinger equation for modified Kratzer's molecular potential with the position-dependent mass
- Non-Hermitian d-dimensional Hamiltonians with position dependent mass and their -pseudo-Hermiticity generators
- A generalized non-Hermitian oscillator Hamiltonian, N-fold supersymmetry and position-dependent mass models
- Comment on "Position-dependent effective mass Dirac equations with PT- symmetric and non - PT- symmetric potentials" [J. Phys. A: Math. Gen. 39 (2006) 11877--11887]
- Pseudo-Hermitian versus Hermitian position-dependent-mass Hamiltonians in a perturbative framework
- First-order intertwining operators with position dependent mass and - weak-psuedo-Hermiticity generators
- Exact Solutions of the Schrödinger Equation with position-dependent effective mass via general point canonical transformation