Engineering Floquet topological phases using elliptically polarized light
arXiv:2206.03473 · doi:10.1103/PhysRevB.106.245401
Abstract
We study a two-dimensional topological system driven out of equilibrium by the application of elliptically polarized light. In particular, we analyze the Bernevig-Hughes-Zhang model when it is perturbed using an elliptically polarized light of frequency described in general by a vector potential . (Linear and circular polarizations can be obtained as special cases of this general form by appropriately choosing , , and ). Even for a fixed value of , we can change the topological character of the system by changing the ratio of the and components of the drive. We therefore find a rich topological phase diagram as a function of , and . In each of these phases, the topological invariant given by the Chern number is consistent with the number of spin-polarized states present at the edges of a nanoribbon.
7 pages, 4 figures
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- Electronic states bound by repulsive potentials in graphene irradiated by a circularly polarized electromagnetic field
- Emergent topological phases and coexistence of gapless and spectral-localized Floquet quantum spin Hall states via electron-phonon interaction
- Emergent Weyl-like points in periodically modulated systems
- Elementary excitations in the hybrid Bose-Fermi system induced by circularly polarized light in a two-dimensional gas of charge carriers with different masses
- Photo-induced directional transport in extended SSH chains
- Optically induced delocalization of electrons bound by attractive potentials