Solution of D dimensional Dirac equation for coulombic potential using NU method and its thermodynamics properties

Relativistic Energy Analysis of Five-Dimensionalq-Deformed Radial Rosen-Morse Potential Combined withq-Deformed Trigonometric Scarf Noncentral Potential Using Asymptotic Iteration Method

“…Asymptotic Iteration method is also giving solution for exactly solvable problem. [18] AIM is used to solve The second orde homogen linear Eq. as follows: [5,[21][22][23][24] 0 0…”

“…In this recent years, some researchers have studied solution of Dirac equation with quantum potentials with different application and methods. These investigations include: Eckart potential and trigonometric Manning-Rosen potential using Asymptotic Iteration Method (AIM), [5] qdeformed hyperbolic Pöschl-Teller potential and trigonometric Scarf II non-central potential using Nikiforov-Uvarov method, [6] q-deformed Trigonometric Scarf potential with q-deformed Trigonometric Tensor Coupling potential for Spin and Pseudo-spin Symmetries Using Romanovski Polynomial, [7] generalized nuclear Wood-Saxon potential under relativistic spin symmetry limit, [8] relativistic bound states of particle in Yukawa field with Coulomb tensor interaction, [9] Rosen-Morse potential including the spin-orbit centrifugal term using Nikiforov-Uvarov (NU) method, [3] pseudo-spin symmetric solution of the Morse potential for any  state using AIM, [11] Scalar, Vector, and Tensor Cornell Interaction using Ansatz method, [12] Scalar and Vector generalized Isotonic Oscillators and Cornell Tensor Interaction using Ansatz method, [13] Mie-type potentials for energy dependent pseudoharmonic potential via SUSYQM, [16] trigonometric Scarf potential in D-dimension for spin and pseudo-spin symmetry using Nikiforov-Uvarov (NU) method, [15] Coulombic potential and its thermodynamics properties in Ddimensional space using NU method, [18] hyperbolic tangent potential and its application in material properties in D-dimensional space, [19] and others. Asymptotic Iteration Method (AIM) have small deviation for determination of eigen energies and eigen functions of Dirac equation.…”

Wave Propagation Solution for Transverse Electric Mode in a Graded Interface between Left-Handed and Right-Handed Material

“…Recently, Husein et al give the approximate solution of wave propagation in transverse magnetic mode through a graded interface positive-negative for the case the hyperbolic cosecant and cotangent functions using AIM. [2][3][4][5][6][7][8][9][10][11][12][13] Various methods to solve of the second orde differential equation has been used by many researchers, such methods Nikiforov-Uvarov [14][15], the method Supersymmetry Quantum Mechanics (SUSY QM) [16], the method of polynomial Romanovski [17] and Asymptotic Iteration Methods (AIM) [18][19][20].…”