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Bulk Viscosity and Cavitation in Boost-Invariant Hydrodynamic Expansion

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arxiv 0908.1785 v3 pith:JI4VIGWG submitted 2009-08-12 hep-ph hep-thnucl-th

classification hep-phhep-thnucl-th
keywords viscositybulkeffectsboost-invariantcalculationscavitationdensityfluid
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We solve second order relativistic hydrodynamics equations for a boost-invariant 1+1-dimensional expanding fluid with an equation of state taken from lattice calculations of the thermodynamics of strongly coupled quark-gluon plasma. We investigate the dependence of the energy density as a function of proper time on the values of the shear viscosity, the bulk viscosity, and second order coefficients, confirming that large changes in the values of the latter have negligible effects. Varying the shear viscosity between zero and a few times s/(4 pi), with s the entropy density, has significant effects, as expected based on other studies. Introducing a nonzero bulk viscosity also has significant effects. In fact, if the bulk viscosity peaks near the crossover temperature Tc to the degree indicated by recent lattice calculations in QCD without quarks, it can make the fluid cavitate -- falling apart into droplets. It is interesting to see a hydrodynamic calculation predicting its own breakdown, via cavitation, at the temperatures where hadronization is thought to occur in ultrarelativistic heavy ion collisions.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Extending Israel-Stewart theory: Causal bulk viscosity at large gradients

    gr-qc 2025-01 accept novelty 8.0 of 10

    A new family of polytropic bulk-viscous fluids reduces to Israel-Stewart near equilibrium and stays causal, symmetric hyperbolic, and thermodynamically consistent for arbitrarily large viscous stresses.

  2. Necessary and sufficient conditions of nonlinear causality in viscous anisotropic hydrodynamics

    nucl-th 2026-08 accept novelty 6.0 of 10

    The leading-order VAH equations stay causal exactly when the three dimensionless ratios in Eq. (21) satisfy the stated chain inequalities.

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