Center-of-mass dynamics in the driven Su-Schrieffer-Heeger model exhibit multi-frequency oscillations whose frequencies and phases directly encode Floquet topological invariants and phase transitions.
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Generalized Brillouin zones in non-Hermitian 1D models can become disconnected with more connected components than bands from point-gap features, allowing line gaps to close without altering point-gap topology.
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Dynamical Signatures of Floquet Topology in Wave Packet Dynamics
Center-of-mass dynamics in the driven Su-Schrieffer-Heeger model exhibit multi-frequency oscillations whose frequencies and phases directly encode Floquet topological invariants and phase transitions.