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Anisotropic hydrodynamic modeling of 2.76 TeV Pb-Pb collisions

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arxiv 1705.10191 v2 pith:ZMVZVNMS submitted 2017-05-25 nucl-th hep-ph

classification nucl-thhep-ph
keywords anisotropicahydroqpcollisionsdatafreeze-outhadronshydrodynamicmodel
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We compare phenomenological results from 3+1d quasiparticle anisotropic hydrodynamics (aHydroQP) with experimental data collected in LHC 2.76 TeV Pb-Pb collisions. In particular, we present comparisons of particle spectra, average transverse momentum, elliptic flow, and HBT radii. The aHydroQP model relies on the introduction of a single temperature-dependent quasiparticle mass which is fit to lattice QCD data. By taking moments of the resulting Boltzmann equation, we obtain the dynamical equations used in the hydrodynamic stage which include the effects of both shear and bulk viscosities. At freeze-out, we use anisotropic Cooper-Frye freeze-out performed on a fixed-energy-density hypersurface to convert to hadrons. To model the production and decays of the hadrons we use THERMINATOR 2 which is customized to sample from ellipsoidal momentum-space distribution functions. Using smooth Glauber initial conditions, we find very good agreement with many heavy-ion collision observables.

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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. Exact solutions for the moments of the binary collision integral and its relation to the relaxation-time approximation in leading-order anisotropic fluid dynamics

    nucl-th 2025-04 conditional novelty 7.0 of 10

    Exact hard-sphere moments of the nonlinear collision integral for anisotropic distributions show the relaxation-time approximation relaxes roughly twice as fast as true binary collisions, and a two-moment closure reso...

  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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