Engineered Josephson diode effect in kinked Rashba nanochannels
arXiv:2405.17269 · doi:10.21468/SciPostPhys.17.4.101
Abstract
The superconducting diode effect, reminiscent of the unidirectional charge transport in semiconductor diodes, is characterized by a nonreciprocal, dissipationless flow of Cooper pairs. This remarkable phenomenon arises from the interplay between symmetry constraints and the inherent quantum behavior of superconductors. Here, we explore the geometric control of the diode effect in a kinked nanostrip Josephson junction based on a two-dimensional electron gas (2DEGs) with Rashba spin-orbit interaction. We provide a comprehensive analysis of the diode effect as a function of the kink angle and the out-of-plane magnetic field. Our analysis reveals a rich phase diagram, showcasing a geometry and field-controlled diode effect. The phase diagram also reveals the presence of an anomalous Josephson effect related to the emergence of trivial zero-energy Andreev bound states, which can evolve into Majorana bound states. Our findings indicate that the exceptional synergy between geometric control of the diode effect and topological phases can be effectively leveraged to design and optimize superconducting devices with tailored transport properties.
10 pages, 6 figures
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- Non-Hermitian superconducting diode effect
- Theory of charge-to-spin conversion under quantum confinement
- Edelstein Effect in Isotropic and Anisotropic Rashba Models
- Supercurrent from the imaginary part of the Andreev levels in non-Hermitian Josephson junctions
- Boltzmann theory of the inverse Edelstein effect in a two-dimensional Rashba gas
- Spin Hall and Edelstein effects in a ballistic quantum dot with Rashba spin-orbit coupling
- Enhancement of the topological regime in elongated Josephson junctions
- Interplay between evanescent scattering modes and finite dispersion in superconducting junctions
- Helimagnetic Josephson diode effect
- Current-induced re-entrant superconductivity and extreme nonreciprocal superconducting diode effect in valley-polarized systems