4.6 Article

Floquet engineering of topological transitions in a twisted transition metal dichalcogenide homobilayer

期刊

PHYSICAL REVIEW B
卷 103, 期 1, 页码 -

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AMER PHYSICAL SOC
DOI: 10.1103/PhysRevB.103.014310

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资金

  1. National Science Foundation through the Center for Dynamics and Control of Materials: an NSF MRSEC [DMR-1720595]
  2. Welch Grant [Welch TBF1473]
  3. [DMR-1949701]

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Motivated by twisted transition metal dichalcogenide bilayers, a simplified model is studied driven by different forms of monochromatic light. The effects of circularly polarized light in free space and longitudinal light from a waveguide on the twisted system are explored. Varying the frequency and amplitude of the drive can induce topological transitions and profound effects on the layer pseudospin texture.
Motivated by the recent experimental realization of twisted transition metal dichalcogenide bilayers, we study a simplified model driven by different forms of monochromatic light. As a concrete and representative example we use parameters that correspond to a twisted MoTe2 homobilayer. First, we consider irradiation with circularly polarized light in free space and demonstrate that the corresponding Floquet Hamiltonian takes the same form as the static Hamiltonian, only with a constant overall shift in quasienergy. This is in stark contrast to twisted bilayer graphene, where new terms are typically generated under an analogous drive. Longitudinal light, on the other hand, which can be generated from the transverse magnetic mode in a waveguide, has a much more dramatic effect-it renormalizes the tunneling strength between the layers, which effectively permits the tuning of the twist angle in situ. We find that, by varying the frequency and amplitude of the drive, one can induce a topological transition that cannot be obtained with the traditional form of the Floquet drive in free space. Furthermore, we find that strong drives can have a profound effect on the layer pseudospin texture of the twisted system, which coincides with multiple simultaneous band gap closings in the infinite-frequency limit. Surprisingly, these band-gap closings are not associated with topological transitions. For high but finite drive frequencies near 0.7 eV, the infinite-frequency band crossings become band gap minima of the order of 10(-6) eV or smaller.

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