R
Reinhold Egger
Researcher at University of Düsseldorf
Publications - 160
Citations - 4375
Reinhold Egger is an academic researcher from University of Düsseldorf. The author has contributed to research in topics: MAJORANA & Quantum dot. The author has an hindex of 32, co-authored 152 publications receiving 3848 citations. Previous affiliations of Reinhold Egger include University of California, Berkeley & Federal University of Rio Grande do Norte.
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Magnetic Confinement of Massless Dirac Fermions in Graphene
TL;DR: It is shown that it is possible to confine massless Dirac fermions in a monolayer graphene sheet by inhomogeneous magnetic fields, which allows one to design mesoscopic structures in graphene by magnetic barriers, e.g., quantum dots or quantum point contacts.
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Evidence for Luttinger-liquid behavior in crossed metallic single-wall nanotubes.
TL;DR: Transport measurements through crossed metallic single-wall nanotubes are presented and a zero-bias anomaly in one tube which is suppressed by a current flowing through the other nanotube is observed.
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Anomalous Josephson current through a spin-orbit coupled quantum dot.
TL;DR: The necessary conditions for the existence of an anomalous Josephson current with spontaneously broken time-reversal symmetry are determined, which correspond to a finite spin-orbit coupling, a suitably oriented Zeeman field, and the dot being a chiral conductor.
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Current-induced forces in mesoscopic systems: A scattering-matrix approach
TL;DR: It is found that in out-of-equilibrium situations the current-induced forces can destabilize the mechanical vibrations and cause limit-cycle dynamics.
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Comparative study of theoretical methods for nonequilibrium quantum transport
J. Eckel,Fabian Heidrich-Meisner,Severin G. Jakobs,Michael Thorwart,Mikhail Pletyukhov,Reinhold Egger +5 more
TL;DR: In this article, a detailed comparison of three different methods designed to tackle nonequilibrium quantum transport, namely the functional renormalization group (fRG), the time-dependent density matrix renormalisation group (tDMRG), and the iterative summation of real-time path integrals (ISPI), is presented.