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Relaxation dynamics of integrable field theories after a global quantum quench

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arxiv 2410.00682 v2 pith:OHE5KHME submitted 2024-10-01 cond-mat.str-el hep-th

classification cond-mat.str-elhep-th
keywords fieldquenchdynamicsintegrablemodeloperatorsquantumrelaxation
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We apply the linked cluster expansion as well as the quench action approach to study the time evolution of one-point functions after a quantum quench in integrable field theories. We argue that the relaxation towards the stationary value fundamentally differs depending on the locality properties of the considered observable: while for local operators both exponential and power-law decaying terms are present in the dynamics, for semi-local operators the latter are absent. We explicitly confirm this for the Ising field theory, the sinh-Gordon model, and the repulsive sine-Gordon model.

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  1. Time Evolution of the Symmetry Resolved Entanglement Entropy after a Mass Quench

    hep-th 2025-02 conditional novelty 6.0 of 10

    For a mass quench in the Ising field theory, the Z2-resolved Rényi entropies grow linearly at the same rate as the total entropy, with subleading oscillatory corrections now computed analytically via composite twist fields.

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