High dimensional atomic states play a relevant role in a broad range of quantum fields,
ranging from atomic and molecular physics to quantum technologies. The D-dimensional …

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 position and momentum spreading of the electron distribution of the two‐dimensional
confined hydrogenic atom, which is a basic prototype of the general multidimensional …

We introduce and discuss the notion of monotonicity for the complexity measures of general
probability distributions, patterned after the resource theory of quantum entanglement. Then …

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

This work reports the different information theoretic measures, ie, Shannon information
entropy, order, disorder, complexity, and their dynamical measure for the interacting bosons …

We propose an alternative measure of quantum uncertainty for pairs of arbitrary observables
in the two-dimensional case, in terms of collision entropies. We derive the optimal lower …

In this work we calculate the Cramér–Rao, the Fisher–Shannon and the López–Ruiz–
Mancini–Calbert (LMC) complexity measures for eigenstates of a deformed Schrödinger …

The entropic moments of the probability density of a quantum system in position and
momentum spaces describe not only some fundamental and/or experimentally accessible …

We calculate the time-dependent Shannon (S x and S p) entropy and Fisher (F x and F p)
information of three log-periodic oscillators. We obtain a general expression for S x, p and F …