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Relaxation to gaussian and generalized Gibbs states in systems of particles with quadratic hamiltonians

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arxiv 1809.03681 v3 pith:7ZO3HMBR submitted 2018-09-11 cond-mat.stat-mech cond-mat.quant-gasquant-ph

classification cond-mat.stat-mechcond-mat.quant-gasquant-ph
keywords quadraticrelaxationhamiltoniansstatessystemsargumentsdescriptiongaussian
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We present an elementary, general, and semi-quantitative description of relaxation to gaussian and generalized Gibbs states in lattice models of fermions or bosons with quadratic hamiltonians. Our arguments apply to arbitrary initial states that satisfy a mild condition on clustering of correlations. We also show that similar arguments can be used to understand relaxation (or its absence) in systems with time-dependent quadratic hamiltonians, and provide a semi-quantitative description of relaxation in quadratic periodically driven (Floquet) systems.

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    Measurements of fourth-order connected correlation functions reveal non-Gaussian relative-phase fluctuations in tunnel-coupled 1D Bose gases, consistent with sine-Gordon theory, and a first observation of Gaussificati...

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