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

The information‐theoretic measure of confined hydrogen atom has been investigated
extensively in the literature. However, most of them were focused on the ground state and …

The particle in a symmetrical squared tangent potential well is studied by examining its
Shannon information entropy and standard deviations. The position and momentum …

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 Shannon information entropy is investigated within the nonrelativistic framework. The
Kratzer potential is considered as the interaction and the problem is solved in a quasi-exact …

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 …

There exists an increasing interest on the dimensionality dependence of the entropic
properties for the stationary states of the multidimensional quantum systems in order to …

We analyze the functioning of Gibbs-type entropy functionals in the time domain, with
emphasis on Shannon and Kullback-Leibler entropies of time-dependent continuous …