2013
DOI: 10.1103/physrevb.88.075401
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Helical Andreev bound states and superconducting Klein tunneling in topological insulator Josephson junctions

Abstract: Currently, much effort is being put into detecting unconventional p-wave superconductivity in Josephson junctions based on topological insulators (TIs). For that purpose we propose to use superconducting Klein tunneling, i.e., the reflectionless passage of Cooper pairs through a potential barrier in a gated ballistic junction. This phenomenon occurs due to the fact that the supercurrent is carried by helical Andreev bound states (ABSs) characterized by spin-momentum locking similar to the normal-state carriers… Show more

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Cited by 77 publications
(100 citation statements)
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References 49 publications
(78 reference statements)
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“…Moreover, the involved surface states are known to be of a topological origin [20,42]. Both the observed skewness and the amplitude of the CPR agree with the model of ballistic quasiparticle transport through helical Andreev bound states [31]. Detailed descriptions of the induced gap and number of channels inferred from the fits are given in the Supplementary Information, together with the fit confidence range.…”
supporting
confidence: 70%
“…Moreover, the involved surface states are known to be of a topological origin [20,42]. Both the observed skewness and the amplitude of the CPR agree with the model of ballistic quasiparticle transport through helical Andreev bound states [31]. Detailed descriptions of the induced gap and number of channels inferred from the fits are given in the Supplementary Information, together with the fit confidence range.…”
supporting
confidence: 70%
“…This result is similar to the result found by Tkachov in Ref. [141,142] for a topological insulator. In Ref.…”
Section: Regime |M | =supporting
confidence: 82%
“…For example, it is shown by Tkachov and Hankiewicz [141,142] that the p-wave and s-wave pairing correlations have different spatial dependencies so that it depends on the channel length of the normal part which superconducting pairing correlation is dominant. We have also seen in Chap.…”
Section: Suppression Of Ldosmentioning
confidence: 99%
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“…In the first case, the topological phase diagram and the prediction of Majorana states at the boundaries are analyzed upon changing the experimental conditions (geometry, spin-orbit coupling, gate potential, disorder, symmetry of the order parameter) 7,29,[33][34][35] and criteria for the recognition of MBSs are proposed 36,37 . In the second case, most of papers adopt an analytical model for the self-energy to represent the proximityinduced superconductivity 30,32,[38][39][40][41] . In this paper we present a detailed study of the physics of semiconductor nanowires in the presence of Rashba spin-orbit coupling 42 , such as InAs or InSb in proximity to a cuprate high critical temperature d x 2 −y 2 superconductor (such as YBCO), employing both a microscopic self-consistent approach based onto a tight-binding Bogolubov De Gennes (TBBDG) scheme and a semianalytical formulation, based on a path-integral scheme, allowing us to calculate explicitly the exact proximity self-energy.…”
Section: Introductionmentioning
confidence: 99%