The spreading properties of the stationary states of the quantum multidimensional harmonic
oscillator are analytically discussed by means of the main dispersion measures (radial …

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 …

By using the supersymmetric approach, we studied the approximate analytic solutions of the
three-dimensional Schrödinger equation with the Hellmann potential by applying a suitable …

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 …

The Shannon entropy, the desequilibrium and their generalizations (Rényi and Tsallis
entropies) of the three‐dimensional single‐particle systems in a spherically symmetric …

The entropic uncertainty measures of the multidimensional hydrogenic states quantify the
multiple facets of the spatial delocalization of the electronic probability density of the system …

In this work, we determine the Fisher and Shannon entropies, the expectation values and
the squeeze state for a noncentral inversely quadratic plus exponential Mie-type potential …

This study presents the Shannon and Renyi information entropy for both position and
momentum space and the Fisher information for the position-dependent mass Schrödinger …

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 …

The Renyi, Shannon and Fisher spreading lengths of the classical or hypergeometric
orthogonal polynomials, which are quantifiers of their distribution all over the orthogonality …