2017
DOI: 10.1103/physrevlett.118.026801
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Emergent Gauge Fields from Curvature in Single Layers of Transition-Metal Dichalcogenides

Abstract: We analyze the dynamics of electrons in corrugated layers of transition metal dichalcogenides. The intrinsic (Gaussian) curvature along with the strong spin-orbit interaction leads to an emergent gauge field associated with the Berry connection of the spinor wave function. We study in detail the effect of topological defects of the lattice, namely tetragonal/octogonal disclinations and edge dislocations. Ripples and topological disorder induce the same dephasing effects as a random magnetic field, suppressing … Show more

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Cited by 30 publications
(32 citation statements)
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“…Subsequently, many experimental confirmations of the pseudomagnetic fields in graphene have been reported under other strain configurations [260][261][262][263][264][265][266][267][268] and in various graphene-like systems such as molecular graphene [203], photonic crystals [269], and optical lattices [270]. Beyond graphene, strain-induced gauge fields have been also characterized on bilayer graphene [271][272][273], borophene [274], topological insulators [275], transition metal dichalcogenides [9,276,277] and on three-dimensional Dirac and Weyl semimetals [166,243,[278][279][280].…”
Section: Nonuniform Strain: Gauge Fields and Positiondependent Fermi mentioning
confidence: 99%
“…Subsequently, many experimental confirmations of the pseudomagnetic fields in graphene have been reported under other strain configurations [260][261][262][263][264][265][266][267][268] and in various graphene-like systems such as molecular graphene [203], photonic crystals [269], and optical lattices [270]. Beyond graphene, strain-induced gauge fields have been also characterized on bilayer graphene [271][272][273], borophene [274], topological insulators [275], transition metal dichalcogenides [9,276,277] and on three-dimensional Dirac and Weyl semimetals [166,243,[278][279][280].…”
Section: Nonuniform Strain: Gauge Fields and Positiondependent Fermi mentioning
confidence: 99%
“…Conventional approaches for modeling can be classified in two categories: The top-down method treats the deformed layers as a manifold with curvature and local metric tensor structure, analogous to a membrane in soft matter 24 and to general relativity in curved space-time 25 . In this approach, once the differential geometry tensors are constructed from the deformed layers, they couple to the low energy effective field theories as symmetryallowed gauge fields, potentials and connections [26][27][28][29][30] . The bottom-up approach relies on computationally demanding first-principles calculations 31 or on scaling of tight-binding matrix elements in the presence of the lattice deformation 1,32,33 .…”
Section: Introductionmentioning
confidence: 99%
“…The notable transformation of the electronic properties of transition‐metal dichalcogenides (TMDs) when reduced to a single X–M–X plane (X: chalcogen; M: metal) makes them suitable for flexible, innovative optoelectronic devices, and transistors . Like graphene, few‐layer TMDs can also withstand surprisingly large mechanical deformations, which, coupled to the material's electronic structure, would enable the observation of nondissipative topological transport, provided a periodic modulation of strain is attained . TMD monolayers (MLs) and nanostructures are also important for their catalytic role in the cost‐effective production of hydrogen .…”
mentioning
confidence: 99%
“…The detailed knowledge of the evolution of the strain tensor across the domes' surface is particularly relevant since strain is known to alter profoundly the electronic properties—and hence the optical and transport properties—of TMDs, which can lead to, e.g., the emergence of giant pseudo‐magnetic fields and to the generation of persistent currents . For this to happen, specific and stable configurations of the strain field need be achieved, and spatial control and durability are therefore necessary.…”
mentioning
confidence: 99%
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