We systematically study the first three terms in the asymptotic expansions of the moments of
the transmission eigenvalues and proper delay times as the number of quantum channels n …

Electronic transport through chaotic quantum dots exhibits universal, system-independent
properties, consistent with random-matrix theory. The quantum transport can also be rooted …

The scattering matrix approach is employed to determine a joint probability density function
of reflection eigenvalues for chaotic cavities coupled to the outside world through both …

Quantum effects are expected to disappear in the short-wavelength, semiclassical limit. As a
matter of fact, recent investigations of transport through quantum chaotic systems have …

We investigate the coherent propagation of dilute atomic Bose-Einstein condensates
through irregularly shaped billiard geometries that are attached to uniform incoming and …

The statistics of quantum transport through chaotic cavities with two leads is encoded in
transport moments M m= Tr [(t† t) m], where t is the transmission matrix, which have a known …

One motivation for deriving semiclassical methods for chaotic systems like the Gutzwiller
trace formula was to find a substitute for the EBK quantisation rules which provide …

In recent years, the ability to fabricate and investigate graphene-based nanostructures has
been increasing constantly. In addition, great progress has been made towards reaching the …

We study directed transport in periodically forced scattering systems in the regime of fast and
strong driving where the dynamics is mixed to chaotic and adiabatic approximations do not …

We start this chapter with describing the main features of classical and quantum systems.
We focus in contrast to the previous chapter here on expressing them in terms of formulas …