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- W4367606576 abstract "A class of integrable models, such as the one-dimensional transverse-field Ising model, responds nonmonotonically to a periodic drive with respect to the driving parameters and freezes almost absolutely for certain combinations of the latter. In this paper, we go beyond the two-band structure of the Ising-like models studied previously and ask whether such an unusual nonmonotonic response and near-absolute freezing occur in integrable systems with a higher number of bands. To this end, we consider a tight-binding model for bilayer graphene subjected to an interlayer potential difference. We find that when the potential is driven periodically, the system responds nonmonotonically to variations in the driving amplitude ${V}_{0}$ and frequency $ensuremath{omega}$ and shows near-absolute freezing for certain values of ${V}_{0}/ensuremath{omega}$. However, the freezing occurs only in the presence of a constant bias in the driving, i.e., when $V={V}^{ensuremath{'}}+{V}_{0}cosensuremath{omega}t$. When ${V}^{ensuremath{'}}=0$, the freezing is switched off for all values of ${V}_{0}/ensuremath{omega}$. We support our numerical results with analytical calculations based on a rotating wave approximation. We also give a proposal to realize the driven bilayer system via ultracold atoms in an optical lattice, where the driving can be implemented by shaking the lattice." @default.
- W4367606576 created "2023-05-02" @default.
- W4367606576 creator A5014329323 @default.
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- W4367606576 date "2023-05-01" @default.
- W4367606576 modified "2023-09-30" @default.
- W4367606576 title "Dynamical freezing and switching in periodically driven bilayer graphene" @default.
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- W4367606576 doi "https://doi.org/10.1103/physrevb.107.174301" @default.
- W4367606576 hasPublicationYear "2023" @default.
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