The standard (Markovian) transport model based on the Boltzmann equation cannot
describe some non-equilibrium processes called anomalous that take place in many …

Experimental evidence demonstrating that anomalous localization of waves can be induced
in a controllable manner is reported. A microwave waveguide with dielectric slabs randomly …

Conductance fluctuations produced by the presence of disorder in zigzag and armchair
graphene nanoribbons are studied. We show that quantum transport in zigzag nanoribbons …

New aspects of electron transport in quantum wires with Lévy-type disorder are described.
We study the weak scattering and the incoherent sequential tunneling in one-dimensional …

We investigate the impact on basic quantum transport properties of disorder-induced
exceptional points (EPs) that emerge in a disorder-averaged Green's function description of …

We investigate the propagation of waves in one-dimensional systems with Lévy-type
disorder. We perform a complete analysis of nonrelativistic and relativistic wave …

We investigate the propagation of electronic waves described by the Dirac equation subject
to a Lévy-type disorder distribution. Our numerical calculations, based on the transfer matrix …

We present a numerical study of the transport and localization properties of excitations in
one-dimensional lattices with diagonal disordered mosaic modulations. The model is …

We study the random fluctuations of the transmission in disordered quasi-one-dimensional
systems such as disordered waveguides and/or quantum wires whose random …

The time that waves spend inside 1D random media with the possibility of performing Lévy
walks is experimentally and theoretically studied. The dynamics of quantum and classical …