We solve the D-dimensional Klein–Gordon equation with a newly proposed generalized
hyperbolic potential model, under the condition of equal scalar and vector potentials. The …

High dimensional atomic states play a relevant role in a broad range of quantum fields,
ranging from atomic and molecular physics to quantum technologies. The D-dimensional …

At the limit of an infinite confinement strength ω, the ground state of a system that comprises
two fermions or bosons in harmonic confinement interacting through the Fermi–Huang …

Abstract The Periodic Law, one of the great discoveries in human history, is magnificent in
the art of chemistry. Different arrangements of chemical elements in differently shaped …

Abstract By using the Nikiforov–Uvarov method, we solve the Schrödinger equation for the
improved Rosen–Morse potential model in D spatial dimensions. We obtained the rotation …

Abstract We solve the Klein–Gordon equation with the modified Rosen–Morse potential
energy model in D spatial dimensions. The bound state energy equation has been obtained …

We present approximate solutions of the Klein–Gordon equation containing an interaction of
the Hulthen and modified Kratzer potential using the procedure of Nikiforov–Uvarov and the …

In this work we find that not only the Heisenberg-like uncertainty products and the Rényi-
entropy-based uncertainty sum have the same first-order values for all the quantum states of …

We study solutions of the Dirac equation with the improved Tietz potential model in higher
spatial dimensions. Under the condition of the spin symmetry, we obtain the bound state …

Abstract We solve the Klein-Gordon equation with the improved Manning-Rosen potential
energy model in D spatial dimensions. The relativistic bound state energy equation and the …