Quintessential inflation provides a unified description of inflation and dark energy in terms of
a single scalar degree of freedom, the cosmon. We present here a comprehensive overview …

In quantum key distribution (QKD) protocols, the action of an eavesdropper during the
quantum communication is inferred from the bit error rate measured by Alice and Bob. On …

The circuit formed by a diode with series resistance is a basic electronic circuit whose
analytical solution of the electrical current requires the usage of the Lambert function …

The Lambert–Tsallis W _q function has found applications in several areas of physics, such
as quantum optics, astronomy, and semiconductor physics. In this work, we discuss some …

Astronomers often have to deal with randomness. For example, stars and radio telescopes
are sources of randomness. On the other hand, randomly distributed stars in some …

In this work, the usage of the disentropy of the Wigner function as order and quantumness
measure is investigated. Furthermore, the relative disentropy of the Wigner function as a …

In the present work, we introduce the Lambert-Kaniadakis W κ function. It is a generalization
of the Lambert W function that solves the equation W κ (z) exp κ⁡(W κ (z))= z, where exp …

The present work brings two applications of the Lambert–Tsallis W q function in radial basis
function networks (RBFN). Initially, an RBFN is used to discriminate between entangled and …

There are many problems in nanoelectronics whose solutions are roots of cubic or quintic
polynomials. In most of these cases, the analytical solutions are not known and numerical …

This work presents relations using the Lambert-Tsallis function W q (x) that provide
geometric characteristics in classical and quantum information theory. Firstly, the W q (x) …