Much recent interest has focused on" open" dynamical systems, in which a classical map or
flow is considered only until the trajectory reaches a" hole", at which the dynamics is no …

We calculate the probability distribution of the transmission eigenvalues T n of Bogoliubov
quasiparticles at the Fermi level in an ensemble of chaotic Andreev quantum dots. The four …

We study proximity effects in clean nanoscale superconductor–normal-metal–
superconductor (S∣ N∣ S) graphene heterostructures using a self-consistent numerical …

Graphene has been spoken of as a"" wonder material"'and described as paradigm shifting in
the field of condensed matter physics [1]. The exceptional behavior of single layer graphene …

Interface bound states have been theoretically predicted to appear at isolated graphene-
superconductor junctions. These states are formed at the interface due to the interplay …

A semiclassical analysis of the high-energy eigenstates of Dirac fermions inside a graphene
monolayer nanoribbon resonator of Fabry–Perot type in a magnetic field with zigzag …

Quantum systems with classically chaotic counterparts are studied in the realm of quantum
chaos. A popular indicator of quantum chaos are the level spacing statistics, whose …

Abstract We solve Dirac-Bogoliubov-De-Gennes (DBdG) equation in a superconductor-
normal graphene-superconductor (SGS) junction with Corbino disk structure to investigate …

We consider a N–S box system consisting of a rectangular conductor coupled to a
superconductor. The Green functions are constructed by solving the Bogoliubov-de Gennes …

Considering what we know about Nature, it is quite fascinating how well it can be described
by complex mathematical concepts. Among the most impressive examples might well be …