Describing and, to a certain extent, understanding the concept of complexity has been
investigated in a variety of research fields. Various ad hoc formal definitions and …

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 …

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Finite quantum many fermion systems are essential for our current understanding of Nature.
They are at the core of molecular, atomic, and nuclear physics. In recent years, the …

This chapter briefly reviews the present knowledge about the analytic information theory of
quantum systems with non-standard dimensionality in the position and momentum spaces …

Three sets of exact solutions of the time-dependent Schrödinger equation of a particle that is
trapped in a spherical box with a moving boundary wall have been calculated analytically …

Recent development of information theory provides researchers an alternative and useful
tool to quantitatively investigate the variation of the electronic structure when atoms interact …

We deal here with an exactly solvable N-nucleon system that has been used to mimic typical
features of quantum many-body systems. There is in the literature some controversy …

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

This work scrutinizes, using statistical mechanics indicators, important traits displayed by
quantum many-body systems. Our statistical mechanics quantifiers are employed, in the …