In this paper, we investigate the transport properties of open chaotic Dirac billiards and their
intrinsic (chiral universal) symmetry classes. The prominent examples of these systems are …

We consider the problem of a semiclassical description of quantum chaotic transport, when
a tunnel barrier is present in one of the leads. Using a semiclassical approach formulated in …

We bring together the semiclassical approximation, matrix integrals, and the theory of
symmetric polynomials in order to solve a long-standing problem in the field of quantum …

We investigate the thermodynamic uncertainty relations (TURs) in mesoscopic devices for
all universal symmetry classes of Wigner-Dyson and Dirac (chiral). The observables of …

Open chaotic systems are expected to possess universal transport statistics and recently
there have been many advances in understanding and obtaining expressions for their …

We show that the semiclassical approach to chaotic quantum transport in the presence of
time-reversal symmetry can be described by a matrix model. In other words, we construct a …

In this work we use a diagrammatic method for integration over the unitary group to obtain a
quantum correction to the average shot-noise power of a chaotic cavity with non-ideal …

We investigate the spin-to-charge conversion emerging from a mesoscopic device
connected to multiple terminals. We obtain analytical expressions to the characteristic …

We performed numerical simulations of a quantum dot with nonideal contacts to obtain the
probability distributions of transport observables associated with the first four charge-transfer …

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 …