Ballistic Josephson junctions in the presence of generic spin dependent fields
arXiv:1604.08455 · doi:10.1103/PhysRevB.94.014515
Abstract
Ballistic Josephson junctions are studied in the presence of a spin-splitting field and spin-orbit coupling. A generic expression for the quasi-classical Green's function is obtained and with its help we analyze several aspects of the proximity effect between a spin-textured normal metal (N) and singlet superconductors (S). In particular, we show that the density of states may show a zero-energy peak which is a generic consequence of the spin-dependent couplings in heterostructures. In addition we also obtain the spin current and the induced magnetic moment in a SNS structure and discuss possible coherent manipulation of the magnetization which results from the coupling between the superconducting phase and the spin degree of freedom. Our theory predicts a spin accumulation at the S/N interfaces, and transverse spin currents flowing perpendicular to the junction interfaces. Some of these findings can be understood in the light of a non-Abelian electrostatics.
published version
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Cited by in corpus (16)
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- Odd triplet superconductivity induced by the moving condensate
- Thermally induced spin-transfer torques in superconductor/ferromagnet bilayers
- Spectral Properties and Quantum Phase Transitions in Superconducting Junctions with a Ferromagnetic Link
- Supercurrent Vortex Pinball via a Triplet Cooper Pair Inverse Edelstein Effect
- A Unified Description of Spin Transport, Weak Antilocalization and Triplet Superconductivity in Systems with Spin-Orbit Coupling
- Signatures of enhanced spin-triplet superconductivity induced by interfacial properties
- Reconstruction of the DOS at the end of a S/F bilayer
- Gap inversion in one-dimensional Andreev crystals
- Spectral properties of Andreev crystals
- Subgap states and quantum phase transitions in one-dimensional superconductor-ferromagnetic insulator heterostructures
- Signatures of Topological Transitions in the Spin Susceptibility of Josephson Junctions
- Gradient expansion of the non-Abelian gauge-covariant Moyal star-product