2016
DOI: 10.1103/physrevb.93.115420
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Magnetoelectronic properties of graphene dressed by a high-frequency field

Abstract: Solving the Schrödinger problem for electrons in graphene subjected to both a stationary magnetic field and a strong high-frequency electromagnetic wave (dressing field), we found that the dressing field drastically changes the structure of Landau levels in graphene. As a consequence, the magnetoelectronic properties of graphene are very sensitive to the dressing field. Particularly, it is demonstrated theoretically that the dressing field strongly changes the optical spectra and the Shubnikov-de Haas oscillat… Show more

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Cited by 57 publications
(46 citation statements)
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“…To find the dispersion of the surface states (20)- (21) for small in-plane wave vectors k x,y , we have to project the total Hamiltonian (10) to the subspace spanned by these two states, Ψ 1 and Ψ 2 . Keeping the terms linear in k x,y , we arrive at the Hamiltonian, (23) where σ x,y are the Pauli matrices written in the basis (20)- (21). Diagonalizing the Hamiltonian (23), we can write the sought energy spectrum of the surface states (20)- (21) near k x = k y = 0 as…”
Section: Resultsmentioning
confidence: 99%
“…To find the dispersion of the surface states (20)- (21) for small in-plane wave vectors k x,y , we have to project the total Hamiltonian (10) to the subspace spanned by these two states, Ψ 1 and Ψ 2 . Keeping the terms linear in k x,y , we arrive at the Hamiltonian, (23) where σ x,y are the Pauli matrices written in the basis (20)- (21). Diagonalizing the Hamiltonian (23), we can write the sought energy spectrum of the surface states (20)- (21) near k x = k y = 0 as…”
Section: Resultsmentioning
confidence: 99%
“…Based on the energy factor in Eq. (27), the resonant conditions can be summarized as E s1s2 (ǫ, n, m) = 0, where ǫ is a transition energy. Around the resonance, the conductivity behaves as a Lorentz type divergence [E s1s2 (ǫ+δE +iΓ, n, m)] −1 with respect to δE.…”
Section: A Results Of Ggmentioning
confidence: 99%
“…It should be noted that the appearance of the Bessel functions in expressions describing dressed electrons is characteristic feature of various quantum systems driven by a dressing field. Particularly, the similar Bessel-function factors describe renormalized electronic properties of dressed quantum wells [58,59] and graphene [60,61].…”
Section: Discussionmentioning
confidence: 99%