The Schrödinger equation for the Manning-Rosen potential with the centrifugal term is solved approximately to obtain bound states energies. Additionally, the corresponding wave functions are expressed by the Jacobi polynomials. The Nikiforov-Uvarov (NU) method is used in the calculations. To show the accuracy of our results, we calculate the eigenvalues numerically for arbitrary quantum numbers...

We present the exact solution of the Klein-Gordon equation in D-dimensions in the presence of the noncentral equal scalar and vector pseudoharmonic potential plus the new ring-shaped potential using the Nikiforov-Uvarov method. We obtain the exact bound-state energy levels and the corresponding eigen functions for a spin-zero particles. We also find that the solution for this noncentral ring-sh...

The approximate analytical solutions of the Dirac equations with the reflectionless-type and Rosen-Morse potentials including the spin-orbit centrifugal (pseudo-centrifugal) term are obtained. Under the conditions of spin and pseudospin (pspin) symmetry concept, we obtain the bound state energy spectra and the corresponding two-component upperand lower-spinors of the two Dirac particles by mean...

Exact solution of the Dirac equation is given for the generalized Woods-Saxon potential. The Nikiforov-Uvarov method is used in the calculations following the formalism introduced by A. D. Alhaidari [Int. J. Mod. Phys. A 18, 4955 (2003)]. The energy eigenvalues and two-component spinor wavefunctions are obtained analytically. The bound states of the relativistic energy spectrum are illustrated ...

Within the framework of Nikiforov-Uvarov method, we obtained an approximate solution Schrodinger equation for Energy Dependent Generalized inverse quadratic Yukawa potential model. The bound state energy eigenvalues were computed various vibrational and rotational quantum numbers. Special cases considered when parameters altered, resulting into Kratzer potential, fues Inverse Potential, (screen...

When σ is a quasi-definite moment functional with the monic orthogonal polynomial system {Pn(x)}∞n=0, we consider a point masses perturbation τ of σ given by τ := σ+ λ ∑m l=1 ∑ml k=0((−1) ulk/k!)δ (x− cl), where λ, ulk, and cl are constants with ci = cj for i = j. That is, τ is a generalized Uvarov transform of σ satisfying A(x)τ = A(x)σ, where A(x) = ∏m l=1(x− cl) l. We find necessary and suff...

Exact solution of the Dirac equation is obtained for the deformed Woods-Saxon potential. The Nikiforov-Uvarov method is used in the calculations following the formalism introduced by A. D. Alhaidari [Int. J. Mod. Phys. A 18, 4955 (2003)]. The energy eigenvalues and two-component spinor wavefunctions are obtained in terms of the Jacobi polynomials analytically. The energy eigenvalues depend on t...

The genus Kansua Uvarov was only known in East Asian, and is considered to approach Tettigonia Linnaeus or Glyphonotus Redtenbacher. After comparing male and female specimens of Kansua with other genera of the subfamily Tettigoniinae, we find that Kansua is very similar to Anatlanticus Bei-Bienko and Mongolodectes Bei-Bienko in pronotum, legs, and tegmen rather than Tettigonia and Glyphonotus. ...

We present solutions of the Schrodinger equation with superposition Manning-Rosen plus inversely Mobius square quadratic Yukawa potentials using parametric Nikiforov Uvarov method along an approximation to centrifugal term. The bound state energy eigenvalues for any angular momentum quantum number l and corresponding un-normalized wave functions are calculated. mixed potential which in some par...