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 …

Using the Hartree–Fock non-relativistic wave functions in the position and momentum
spaces, the statistical measure of complexity C, due to López-Ruiz, Mancini, and Calbet for …

We present analytically the exact solutions of the Schrödinger equation in the N-dimensional
spaces for the pseudoharmonic oscillator potential by means of the ansatz method. The …

This study presents the Fisher information for the position-dependent mass Schrödinger
equation with hyperbolic potential V (x)=− V 0 csch 2 (ax). The analysis of the quantum …

In this study, the approximate analytical solutions of Schrödinger, Klein–Gordon and Dirac
equations under the Tietz–Wei (TW) diatomic molecular potential are represented by using …

Statistical measures of complexity hold significant potential for applications in D-dimensional
finite fermion systems, spanning from the quantification of the internal disorder of atoms and …

The analytic information theory of quantum systems includes the exact determination of their
spatial extension or multidimensional spreading in both position and momentum spaces by …

The inequality, with L being the grand orbital quantum number, and its conjugate relation for
(⟨ r 2⟩,⟨ p− 2⟩) are shown to be fulfilled in the D-dimensional central problem. Their use …

An uncertainty Fisher information relation in quantum mechanics is derived for
multidimensional single-particle systems with central potentials. It is based on the concept of …

The Fisher-Shannon plane which embodies the Fisher information measure in conjunction
with the Shannon entropy is tested in its ability to quantify and compare the informational …