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Spectral functions and critical dynamics of the $O(4)$ model from classical-statistical lattice simulations

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arxiv 1908.00912 v1 pith:G62ZSD62 submitted 2019-07-23 hep-lat cond-mat.stat-mechhep-phnucl-th

classification hep-latcond-mat.stat-mechhep-phnucl-th
keywords functionsspectralcriticalmodelsimulationsclassical-statisticaldynamicslattice
verification ladder T0 review T1 audit T2 compute T3 formal
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abstract

We calculate spectral functions of the relativistic $O(4)$ model from real-time lattice simulations in classical-statistical field theory. While in the low and high temperature phase of the model, the spectral functions of longitudinal $(\sigma)$ and transverse $(\pi)$ modes are well described by relativistic quasi-particle peaks, we find a highly non-trivial behavior of the spectral functions in the cross over region, where additional structures appear. Similarly, we observe a significant broadening of the quasi-particle peaks, when the amount explicit $O(4)$ symmetry breaking is reduced. We further demonstrate that in the vicinity of the $O(4)$ critical point, the spectral functions develop an infrared power law associated with the critical dynamics, and comment on the extraction of the dynamical critical exponent $z$ from our simulations.

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    The paper extracts universal non-equilibrium scaling functions for the order parameter and its cumulants up to fourth order in a Z2 scalar field theory with Model A dynamics in two and three dimensions.

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