2019
DOI: 10.1103/physrevb.99.035403
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Symmetry, spin-texture, and tunable quantum geometry in a WTe2 monolayer

Abstract: The spin orientation of electronic wavefunctions in crystals is an internal degree of freedom, typically insensitive to electrical knobs. We argue from a general symmetry analysis and a k · p perspective, that monolayer 1T'-WTe2 possesses a gate-activated canted spin texture that produces an electrically tunable bulk band quantum geometry. In particular, we find that due to its out-ofplane asymmetry, an applied out-of-plane electric field breaks inversion symmetry to induce both in-plane and out-of-plane elect… Show more

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Cited by 67 publications
(76 citation statements)
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“…Discussion According to equation 1, the Berrycurvature must vanish in systems, which have both inversion-and time-reversal symmetry. The intrinsic breaking of the bulk inversion symmetry in WTe 2 along one crystal axis is predicted to induce a dipolar Berry curvature [13]. Phenomenologically, the anisotropic Berry curvature is consistent with the crystal axis dependence of our measured transverse photovoltage.…”
Section: Introductionsupporting
confidence: 86%
See 1 more Smart Citation
“…Discussion According to equation 1, the Berrycurvature must vanish in systems, which have both inversion-and time-reversal symmetry. The intrinsic breaking of the bulk inversion symmetry in WTe 2 along one crystal axis is predicted to induce a dipolar Berry curvature [13]. Phenomenologically, the anisotropic Berry curvature is consistent with the crystal axis dependence of our measured transverse photovoltage.…”
Section: Introductionsupporting
confidence: 86%
“…If timereversal symmetry is broken, a net Ω n can occur when integrating across the Brillouin-zone leading to a net Hall conductivity and a corresponding Hall voltage under applied bias. If inversion symmetry is broken, time-reversal dictates, that the net Ω n is zero, when integrating across the Brillouin-zone, but it can exhibit a dipolar structure where opposite points in k-space exhibit opposite Ω n (k) and opposite transverse velocities [1,13,14]. Hence the intrinsic breaking of spatial inversion symmetry promises few layer WTe 2 to host non-trivial Berry curvature re-lated transport phenomena on the Fermi surface such as the non-linear Hall effect [15,16].…”
Section: Introductionmentioning
confidence: 99%
“…3 for ∆U = 10 meV. Our result demonstrates explicitly that Magnus Hall effect does not rely on Berry curvature dipole [26,[38][39][40][41][42][43] or the presence of skew scattering [44][45][46][47] that are necessary conditions for nonlinear Hall effect.…”
Section: Gate Gatementioning
confidence: 73%
“…In WTe 2 , non-symmorphic crystal symmetries (the b-c glide plane and c-axis screw) require that the spin responsible for generating τ B must have opposite signs in adjacent layers [13]. While β-MoTe 2 does not possess the same non-symmorphic symmetries, there is an effective in-plane polar vector at the β-MoTe 2 /Py interface that changes sign for adjacent β-MoTe 2 layers [35], which could lead to oppositelydirected current-induced out-of-plane spins in adjacent layers. Such a layer-dependent sign for the out-of-plane spin might lead to a partial cancellation of contributions from adjacent layers, and may have some bearing on this layer-dependent effect.…”
mentioning
confidence: 99%