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Published on: August 2, 2019
6π Josephson Effect in Majorana Box Devices.
A Zazunov1, F Buccheri1, P Sodano2,3
1Institut für Theoretische Physik, Heinrich-Heine-Universität, D-40225 Düsseldorf, Germany.
This study explores Majorana devices, revealing a 6π-periodic Josephson relation and fractionalized charges (e*=2e/3) in a non-Fermi liquid system. This advances understanding of topological superconductivity and Kondo physics interactions.
Area of Science:
- Condensed Matter Physics
- Quantum Computing
- Topological Materials
Background:
- Kondo physics describes the interaction between localized magnetic moments and conduction electrons.
- Superconducting devices offer unique quantum phenomena.
- Majorana fermions are exotic particles with potential in quantum computing.
Purpose of the Study:
- Investigate the interplay of superconductivity and multichannel Kondo physics in Majorana devices.
- Extend single-channel Kondo system understanding to a non-Fermi liquid, topologically nontrivial setting.
- Analyze the Josephson current-phase relation and charge transfer in this novel system.
Main Methods:
- Theoretical proposal involving topological superconductor wires coupled to a Coulomb-blockaded Majorana box.
- Utilizing a strong-coupling analysis for the regime where superconducting gap (Δ) is much smaller than Kondo temperature (T_K).
- Examining the nonlocally defined spin degree of freedom in terms of Majorana states.
Main Results:
- A 4π-periodic Josephson current-phase relation emerges when Δ ≫ T_K due to the destruction of Kondo screening by superconductivity.
- A 6π-periodic Josephson relation is found for three leads when Δ ≪ T_K.
- Evidence of fractionalized charges (e* = 2e/3) with critical current I_c ≈ eΔ²/ℏT_K.
Conclusions:
- The study demonstrates a competition between superconductivity and multichannel Kondo physics in Majorana devices.
- The findings reveal exotic quantum phenomena, including fractionalized charge transfer.
- This work provides a theoretical framework for novel quantum devices based on topological superconductors.
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