2020
DOI: 10.1103/physrevlett.124.156601
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Reducing Electronic Transport Dimension to Topological Hinge States by Increasing Geometry Size of Dirac Semimetal Josephson Junctions

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Cited by 44 publications
(36 citation statements)
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“…Our methodology can be extended to spin-density waves [69,[114][115][116] and CDWs in T -symmetric semimetals, including Dirac [97,117,118], Weyl, and nodal-line semimetals [119][120][121][122], which also exhibit signatures of higher-order topology [55,100,123,124]. Most interestingly, because rotation-and T -symmetric HOTIs [28,56] can be formed from weak stacks of 2D TIs [48,51], rotationsymmetric CDWs in T -symmetric WSMs, such as the CDW in (TaSe 4 ) 2 I [78], may also exhibit nontrivial response effects.…”
mentioning
confidence: 99%
“…Our methodology can be extended to spin-density waves [69,[114][115][116] and CDWs in T -symmetric semimetals, including Dirac [97,117,118], Weyl, and nodal-line semimetals [119][120][121][122], which also exhibit signatures of higher-order topology [55,100,123,124]. Most interestingly, because rotation-and T -symmetric HOTIs [28,56] can be formed from weak stacks of 2D TIs [48,51], rotationsymmetric CDWs in T -symmetric WSMs, such as the CDW in (TaSe 4 ) 2 I [78], may also exhibit nontrivial response effects.…”
mentioning
confidence: 99%
“…V A); nevertheless, Dirac HOTSMs universally host intrinsic hinge states as a topological consequence of their bulk Dirac points [93,348]. Dirac HOTSM phases have since been predicted to occur in nearly all previously identified band-inversion Dirac semimetals [93], and signatures of hinge states were recently observed in supercurrent oscillation experiments on the established Dirac semimetal Cd 3 As 2 [ICSD 609930, SG 137 (P 4 2 /nmc)] [349] (see Sec. V A).…”
Section: Higher-order Tcis and Tsmsmentioning
confidence: 99%
“…Next, if the symmetry data vector corresponds to a set of highsymmetry-point Bloch eigenstates that are implied by the compatibility relations to connect to other states outside of the symmetry data along a high-symmetry line or plane, then the system is an enforced semimetal (ES). A well-studied ES material is the archetypal higher-ordertopological Dirac semimetal Cd 3 As 2 [ICSD 107918, SG 137 (P 4 2 /nmc)] [6,19,50,51]. Conversely, if the symmetry data vector satisfies the compatibility relations along all high-symmetry lines and planes, then the bands that transform in the symmetry data either correspond to a stable TI, TCI, or TSM, or are trivial or fragile topological.…”
Section: Data Set Generation Detailsmentioning
confidence: 99%