2017
DOI: 10.1103/physrevlett.118.177001
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Supercurrents in Unidirectional Channels Originate from Information Transfer in the Opposite Direction: A Theoretical Prediction

Abstract: It has been thought that the long chiral edge channels cannot support any supercurrent between the superconducting electrodes. We show theoretically that the supercurrent can be mediated by a non-local interaction that facilitates a long-distance information transfer in the direction opposite to electron flow. We compute the supercurrent for several interaction models, including that of an external circuit.

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Cited by 10 publications
(11 citation statements)
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“…This differs from the answer given in 26 by the inclusion of the dynamical phase χ 21 that effectively shifts the superconducting phase difference. The dynamical phase is invariant with respect to time reversal while the superconducting phase is not, so one may wonder why those two match each other.…”
Section: Interaction-induced Supercurrent In Quantum Hall Edge Chcontrasting
confidence: 69%
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“…This differs from the answer given in 26 by the inclusion of the dynamical phase χ 21 that effectively shifts the superconducting phase difference. The dynamical phase is invariant with respect to time reversal while the superconducting phase is not, so one may wonder why those two match each other.…”
Section: Interaction-induced Supercurrent In Quantum Hall Edge Chcontrasting
confidence: 69%
“…We have not considered the electrostatic potential in 26 . The resulting Matsubara Green function G(ω; x, x ) is a 2 × 2 matrix in Nambu space and satisfies…”
Section: Interaction-induced Supercurrent In Quantum Hall Edge Chmentioning
confidence: 99%
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“…This experimental breakthrough offers an opportunity to test the predictions of earlier theoretical works such as the tunneling current from a superconducting point contact into a quantum Hall liquid [11] and the critical current [12] along with the upstream information transfer [13] in a superconductor-normal metal-superconductor (SNS) junction, where the normal metal is in the quantum Hall regime. Furthermore, if one can extend the stable proximity effect into the fractional quantum Hall regime, one might be able to create novel excitations with nontrivial braiding statistics [14][15][16][17].…”
mentioning
confidence: 99%