In the last decade, there has been an increasing interest in the analysis of energy level
spectra and wave functions of nuclei, particles, atoms and other quantum many-body …

The bound state solution of the radial Schr\"{o} dinger equation with the generalized Woods-
Saxon potential is carefully examined by using the Pekeris approximation for arbitrary $\ell …

The approximated energy eigenvalues and the corresponding eigenfunctions of the
spherical Woods–Saxon effective potential in D dimensions are obtained within the new …

Bound state solutions of the Dirac equation for the generalized Woods–Saxon potential are
examined for arbitrary κ states by using the approximation to the Coulomb and centrifugal …

The formal framework for quantum mechanics is an infinite number of dimensional space.
Hereby, in any analytical calculation of the quantum system, the energy eigenvalues and …

Statistical analyses of the spectral distributions of rotational bands in 51 deformed prolate
even–even nuclei in the 152≤ A≤ 250 mass region R 4 1+/2 1+≥ 3.00 are examined in …

Abstract The Bohr Mottelson Hamiltonian with the variable of β collective shape for the
Woods-Saxon potential in the rigid deformed nucleus for γ= 0 and the X (3) model was …

The present study brings forward important information, within the framework of spectral
distribution theory, about the types of forces that dominate three realistic interactions, CD …

The spectral statistics of even–even rare-earth nuclei are investigated by using all the
available empirical data for Ba, Ce, Nd, Sm, Gd, Dy, Er, Yb and Hf isotopes. The Berry …

The g factor of the 2 1+ state in Ar 40 has been measured by use of Coulomb excitation in
inverse kinematics and the transient magnetic-field technique. The resulting g factor, g (2 …