Kicked rotor is a paradigmatic model for classical and quantum chaos in time-dependent
Hamiltonian systems. More than fifty years since the introduction of this model, there is an …

We describe the out-of-plane bending of kerf chiral fractal lattices metamaterials by using a
combination of theoretical models, full-scale finite elements and experimental tests …

The work presents integral solutions of the fractional subdiffusion equation by an integral
method, as an alternative approach to the solutions employing hypergeometric functions …

Molecular transport through a composite multilayer membrane is a central process in
transdermal drug delivery (TDD). Classical Fickean approach treats skin as a pseudo …

Consider a chaotic dynamical system generating diffusionlike Brownian motion. Consider a
second, nonchaotic system in which all particles localize. Let a particle experience a random …

An approximate integral-balance solution of the fractional subdiffusion equation by a double-
integration technique has been conceived. The time-fractional linear subdiffusion equation …

In this paper, the time-resolved model of the photoacoustic signal for samples with a
complex inner structure is derived including local non-equilibrium of structural elements with …

Many diffusion processes in nature and society were found to be anomalous, in the sense of
being fundamentally different from conventional Brownian motion. An important example is …

Improved double-integration technique to approximate integral-balance solutions of non-
linear fractional subdiffusion equations has been conceived. The time-fraction subdiffusion …

We study the global and the local transport and diffusion in the case of the standard map, by
calculating the diffusion exponent μ. In the global case, we find that the mean diffusion …