In this work, the spread of hypergeometric orthogonal polynomials (HOPs) along their
orthogonality interval is examined by means of the main entropy-like measures of their …

In this study, the information‐theoretic measures in both the position and momentum spaces
for the pseudoharmonic potential using Fisher information, Shannon entropy, Renyi entropy …

In this research work, the quantum information‐theoretic analysis of the static screened
Coulomb potential has been carried out by studying both analytically and numerically the …

We consider the solution of one dimensional Schrödinger Dunkl equation for energies and
eigenfunctions. Then we provide analytical expressions for various information theoretic …

Exact wave functions are obtained for noncentral Kratzer potential in the presence of
Aharonov‐Bohm flux field in terms of associate Laguerre and Jacobi polynomials. The exact …

The quantification of the spreading of the orthogonal polynomials pn (x) can be investigated
by means of the Rényi entropies R q [ρ], q being a positive integer number, of the associated …

Rényi complexity ratio of two density functions is introduced for three and multidimensional
quantum systems. Localization property of several density functions are defined and five …

The asymptotics of the weighted Lp-norms of Hermite polynomials, which describes the
Rényi entropy of order p of the associated quantum oscillator probability density, is …

The main monotonic statistical complexity-like measures of the Rakhmanov's probability
density associated to the hypergeometric orthogonal polynomials (HOPs) in a real …

Exact solutions of a pseudoharmonic oscillator and a family of isospectral potentials are
investigated in spherical coordinates. The entropic moment, generalized quantum similarity …