Probing the topological band structure of diffusive multiterminal Josephson junction devices with conductance measurements
arXiv:2209.04743 · doi:10.1063/5.0125708
Abstract
The energy of an Andreev bound state in a clean normal metal in contact with two superconductors disperses with the difference in the superconducting phase between the superconductors in much the same way as the energies of electrons in a one-dimensional crystal disperse with the crystal momentum of the electrons. A normal metal with superconductors maps on to a dimensional crystal, each dimension corresponding to the phase difference between a specific pair of superconductors. The resulting band structure as a function of the phase differences has been proposed to have a topological nature, with gapped regions characterized by different Chern numbers separated by regions where the gap in the quasiparticle spectrum closes. A similar complex evolution of the quasiparticle spectrum with has also been predicted for diffusive normal metals in contact with multiple superconductors. Here we show that the variation of the density of states at the Fermi energy of such a system can be directly probed by relatively simple conductance measurements, allowing rapid characterization of the energy spectrum.
4 pages, 4 figures
References in corpus (5)
- Phase controlled superconducting proximity effect probed by tunneling spectroscopy
- Single fermion manipulation via superconducting phase differences in multiterminal Josephson junctions
- Topological Andreev bands in three-terminal Josephson junctions
- Quantitative measurements of the thermal resistance of Andreev interferometers
- Non-Abelian monopoles in the multiterminal Josephson effect
Cited by in corpus (4)
- Mapping the topological proximity-induced gap of multiterminal Josephson junctions
- Full tomography of topological Andreev bands in graphene Josephson junctions
- Nonequilibrium Andreev resonances in ballistic graphene Andreev interferometers
- Multiterminal Josephson junctions with tunable topological properties