The observation that PT-symmetric Hamiltonians can have real-valued energy levels even if
they are non-Hermitian has triggered intense activities, with experiments, in particular …

Applying random matrix theory to quantum transport in chaotic cavities, we develop a
powerful method for computing the moments of the conductance and shot-noise (including …

We predict a huge interference effect contributing to the conductance through large
ultraclean quantum dots of chaotic shape. When a double-dot structure is made such that …

We apply the semiclassical theory of transport to quantum dots with exact and approximate
spatial symmetries; left-right mirror symmetry, up-down mirror symmetry, inversion symmetry …

The solution of differential problems, and in particular of quantum wave equations, can in
general be performed both in the direct and in the reciprocal space. However, to achieve the …

We present an analysis of enhanced wave transmission through random media with mirror
symmetry about a reflecting barrier. The mathematical model is the acoustic wave equation …

We report on a significant and broadband enhancement of the transmission through an
opaque barrier, when placed between symmetric diffusive disordered slabs. The …

We investigate the statistical distribution of transmission eigenvalues in phase-coherent
transport through quantum dots. In two-dimensional ab initio simulations for both clean and …

Random fluctuations of the shot-noise power in disordered graphene nanoribbons are
studied. In particular, we calculate the distribution of the shot noise of nanoribbons with …

We investigate electron transport through clean open quantum dots (quantum billiards). We
present a semiclassical theory that allows to accurately reproduce quantum-transport …