Experimental observation of average SPT phase in disordered Rydberg atom array at half-filling, supported by atom-atom correlations and slower edge spin decay in quench dynamics.
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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.
Tilt-induced quasiperiodic potential on a square lattice produces a mobility-edge-embedded Hofstadter butterfly with fractal dimension 0.8-1.0.
Ultracold fermionic atoms in a shaken optical honeycomb lattice map the interband Berry connection via polarization-dependent resonant excitations, revealing transparency lines and Dirac strings between K and K' points.
Periodic driving induces DQPTs in the 1D Ising model via resonance within a phase (linked to Floquet topology) or low-frequency crossing of the critical point due to energy degeneracy.
citing papers explorer
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Observation of average topological phase in disordered Rydberg atom array
Experimental observation of average SPT phase in disordered Rydberg atom array at half-filling, supported by atom-atom correlations and slower edge spin decay in quench dynamics.
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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.
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Mobility-edge-embedded Hofstadter butterfly from a tilt-induced quasiperiodic potential
Tilt-induced quasiperiodic potential on a square lattice produces a mobility-edge-embedded Hofstadter butterfly with fractal dimension 0.8-1.0.
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Interband Berry connection measurement in the optical honeycomb lattice
Ultracold fermionic atoms in a shaken optical honeycomb lattice map the interband Berry connection via polarization-dependent resonant excitations, revealing transparency lines and Dirac strings between K and K' points.
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Dynamical Phase Transitions in Periodically Driving 1D Ising Model
Periodic driving induces DQPTs in the 1D Ising model via resonance within a phase (linked to Floquet topology) or low-frequency crossing of the critical point due to energy degeneracy.