In this study, we introduce a new approach to construct the Schrödinger equation with
position-dependent mass characterized by an emerging particle's effective mass, in perfect …

A new generalized uncertainty relation is constructed based on Li-Ostoja-Starzewski
fractional gradient operator of order 0< α≤ 1 introduced recently in literature which is …

In this work we have studied the Shannon information entropy for two hyperbolic single-well
potentials in the fractional Schrödinger equation (the fractional derivative number (0< n≤ 2) …

Dirac equation with spatially or position-dependent mass and an attractive Coulomb-like
field is constructed in Hausdorff dimension of order 0< α ≤ 1 0< α≤ 1. The lower and upper …

Shannon entropy (S), Rényi entropy (R), Tsallis entropy (T), Fisher information (I), and
Onicescu energy (E) have been explored extensively in both free H atom (FHA) and …

In this paper, a variable-coefficient Boiti–Leon–Manna–Pempinelli equation is to be
investigated. We obtain abundant multi-wave, breather wave and lump solutions by using …

The global quantum information-theoretical analysis of the class of Yukawa potential (CYP)
in the presence of magnetic and Aharonov–Bohm (AB) fields has been examined both …

In this work a new scheme is proposed to study the exact solutions of another class of
hyperbolic potentials U p. We first obtain two linearly dependent eigenfunctions …

The purpose of this study is to generalize the Coordinate Integral Transform recently
introduced in literature for the self-consistent solution of Schrödinger equation in one …

In this study, we have introduced a new generalized momentum operator which takes
simultaneously into account the extended uncertainty principle, the concept of position …