Electron interferometry in quantum Hall regime: Aharonov-Bohm effect of interacting electrons
Ping V. Lin, F. E. Camino, and V. J. Goldman

TL;DR
This study demonstrates persistent h/2e interference oscillations in a quantum Hall Fabry-Perot interferometer, revealing the role of electron interactions and Aharonov-Bohm effects in quantum Hall edge states.
Contribution
It provides experimental evidence of h/2e oscillations in a quantum Hall device, highlighting the impact of electron interactions on interference phenomena.
Findings
h/2e oscillations persist across plateau transitions
Oscillation phase remains continuous at half-filling
Results support Aharonov-Bohm interference of interacting electrons
Abstract
An apparent h/fe Aharonov-Bohm flux period, where f is an integer, has been reported in coherent quantum Hall devices. Such sub-period is not expected for non-interacting electrons and thus is thought to result from interelectron Coulomb interaction. Here we report experiments in a Fabry-Perot interferometer comprised of two wide constrictions enclosing an electron island. By carefully tuning the constriction front gates, we find a regime where interference oscillations with period h/2e persist throughout the transition between the integer quantum Hall plateaus 2 and 3, including half-filling. In a large quantum Hall sample, a transition between integer plateaus occurs near half-filling, where the bulk of the sample becomes delocalized and thus dissipative bulk current flows between the counterpropagating edges ("backscattering"). In a quantum Hall constriction, where conductance is due…
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