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Relaxation theory for perturbed many-body quantum systems versus numerics and experiment
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An analytical prediction is established of how an isolated many-body quantum system relaxes towards its thermal long-time limit under the action of a time-independent perturbation, but still remaining sufficiently close to a reference case whose temporal relaxation is known. This is achieved within the conceptual framework of a typicality approach by showing and exploiting that the time-dependent expectation values behave very similarly for most members of a suitably chosen ensemble of perturbations. The predictions are validated by comparison with various numerical and experimental results from the literature.
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Chaotic dynamics in a single excitation subspace: deviations from the ETH via long time correlations
For a correlated quench with a single excitation, local observable dynamics equals the survival probability, giving IPR squared fluctuation scaling and suppressed scrambling.
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