Order parameter phase locking as a cause of a zero bias peak in the differential tunneling conductance of bilayers with electron-hole pairing
A. I. Bezuglyj, S. I. Shevchenko

TL;DR
This paper explains the origin of zero bias peaks in differential tunneling conductance of bilayer electron-hole systems, linking phase locking phenomena to observable conductance features and their dependence on tunneling and magnetic fields.
Contribution
It introduces a phase locking model that describes how interlayer tunneling influences the conductance peak in electron-hole bilayers, providing a theoretical explanation for experimental observations.
Findings
Peak width V_c is proportional to |T_{12}|
Peak height is independent of |T_{12}|
Strong magnetic fields reduce peak height
Abstract
In n-p bilayer systems an exotic phase-coherent state emerges due to Coulomb pairing of n-layer electrons with p-layer holes. Unlike Josephson junctions, the order parameter phase may be locked by matrix elements of interlayer tunneling in n-p bilayers. Here we show how the phase locking phenomenon specifies the response of the electron-hole condensate to interlayer voltages. In the absence of an applied magnetic field, the phase is steady-state (locked) at low interlayer voltages, V<V_c, however the phase increases monotonically with time (is unlocked) at V>V_c. The change in the system dynamics at V=V_c gives rise to a peak in the differential tunneling conductance. The peak width V_c is proportional to the absolute value of the tunneling matrix element |T_{12}|, but its height does not depend on |T_{12}|; thus the peak is sharp for small |T_{12}|. A sufficiently strong in-plane…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
