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Fano effect in Aharonov-Bohm ring with topologically superconducting bridge
V V Val'kov1, M Yu Kagan2,3, S V Aksenov1
1Kirensky Institute of Physics, Federal Research Center KSC SB RAS, Akademgorodok street 50/38, 660036 Krasnoyarsk, Russia.
Investigating the Aharonov-Bohm (AB) ring with inner arm structure reveals topological phase transitions in superconducting (SC) wires. Fano resonances (FRs) emerge, linked to bound states in continuum (BSCs) and sensitive to Majorana or Andreev bound states (MBS/ABS).
Area of Science:
- Condensed Matter Physics
- Quantum Transport Phenomena
- Topological Superconductivity
Background:
- Aharonov-Bohm (AB) rings are crucial for studying quantum interference effects.
- Superconducting (SC) wires with strong spin-orbit interaction (SOI) exhibit topological properties.
- Understanding transport through SC wires requires considering their inner structure and bound states.
Purpose of the Study:
- To analyze transport features in an AB ring with an inner-structured SC wire.
- To investigate topological phase transitions induced by strong spin-orbit interaction (SOI).
- To explore the role of Majorana and Andreev bound states (MBS/ABS) in transport resonances.
Main Methods:
- Utilized nonequilibrium Green's functions within the tight-binding approximation.
- Analyzed the in-plane magnetic-field dependence of linear-response conductance.
- Investigated the influence of Coulomb interactions and disorder in the SC wire.
Main Results:
- Identified Breit-Wigner and Fano resonances (FRs) in the nontrivial topological phase.
- Attributed FRs to interacting transport channels and bound states in continuum (BSCs).
- Demonstrated extreme sensitivity of FR width and position to MBS vs. ABS.
Conclusions:
- FRs in the AB ring system are directly linked to the nature of bound states (MBS or ABS) in the SC wire.
- Specific T-shaped AB ring geometry shows FR disappearance with MBS, leading to quantized conductance.
- The presence of MBS or ABS significantly alters local conductance, with implications for topological quantum computing.
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