2021
DOI: 10.48550/arxiv.2101.10000
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Hydrodynamic fluctuations and long-time tails in a fluid on an anisotropic background

Ashish Shukla

Abstract: The effective low-energy late-time description of many body systems near thermal equilibrium provided by classical hydrodynamics in terms of dissipative transport phenomena receives important corrections once the effects of stochastic fluctuations are taken into account. One such physical effect is the occurrence of long-time power law tails in correlation functions of conserved currents. In the hydrodynamic regime k → 0 this amounts to non-analytic dependence of the correlation functions on the frequency ω. I… Show more

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Cited by 2 publications
(2 citation statements)
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“…Needless to say, there is a very rich spectrum of physical effects that arise as a consequence of these out of equilibrium fluctuations, and the second order equilibrium transport properties discussed here will receive important corrections due to the fluctuation effects. Large magnetic fields are also produced during heavy ion collisions [55][56][57] making the background anisotropic, and their presence can also significantly affect the transport and relaxation phenomena occurring in the quark-gluon plasma [46,50,58,59]. Yet another interesting direction to explore would be the effects of the chiral anomaly and the ensuing anomalous transport phenomena.…”
Section: Discussionmentioning
confidence: 99%
“…Needless to say, there is a very rich spectrum of physical effects that arise as a consequence of these out of equilibrium fluctuations, and the second order equilibrium transport properties discussed here will receive important corrections due to the fluctuation effects. Large magnetic fields are also produced during heavy ion collisions [55][56][57] making the background anisotropic, and their presence can also significantly affect the transport and relaxation phenomena occurring in the quark-gluon plasma [46,50,58,59]. Yet another interesting direction to explore would be the effects of the chiral anomaly and the ensuing anomalous transport phenomena.…”
Section: Discussionmentioning
confidence: 99%
“…As is well known from stochastic [55][56][57][58] and EFT [15] studies, the derivative expansion breaks down due to the hydrodynamic fluctuations, and the long-time tails. However, all these studies are based on the consideration of the first order derivative expansion 4 .…”
mentioning
confidence: 91%