2017
DOI: 10.1103/physrevd.95.094009
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Effective kinetic description of the expanding overoccupied glasma

Abstract: We report on a numerical study of the Boltzmann equation including 2 ↔ 2 scatterings of gluons and quarks in an overoccupied Glasma undergoing longitudinal expansion. We find that when a cascade of gluon number to the infrared occurs, corresponding to an infrared enhancement analogous to a transient Bose-Einstein condensate, gluon distributions qualitatively reproduce the results of classical-statistical simulations for the expanding Glasma.These include key features of the distributions that are not anticipat… Show more

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Cited by 31 publications
(38 citation statements)
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References 73 publications
(163 reference statements)
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“…This functional form of the quark distribution at the scale p ⊥ ∼ Q s has been confirmed by us in a kinetic treatment a la BMSS [56]. We note that while quark pairs are produced copiously at early times, the gluon fusion process will continue to produce pairs as the system evolves, albeit at a diminishing rate, with this contribution amenable to a perturbative treatment in a kinetic approach [55,74].…”
Section: A Glasma Stage (I)mentioning
confidence: 62%
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“…This functional form of the quark distribution at the scale p ⊥ ∼ Q s has been confirmed by us in a kinetic treatment a la BMSS [56]. We note that while quark pairs are produced copiously at early times, the gluon fusion process will continue to produce pairs as the system evolves, albeit at a diminishing rate, with this contribution amenable to a perturbative treatment in a kinetic approach [55,74].…”
Section: A Glasma Stage (I)mentioning
confidence: 62%
“…We note that while quark pairs are produced copiously at early times, the gluon fusion process will continue to produce pairs as the system evolves, albeit at a diminishing rate, with this contribution amenable to a perturbative treatment in a kinetic approach [55,74]. In weak coupling, this effect is negligible and the evolution of the quark spectrum is well described by the scaling form (34) [56]. Performing the same computation as in the gluon case, we can express the integral for quarks I q as…”
Section: A Glasma Stage (I)mentioning
confidence: 92%
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“…The BEC can also occur because of an additional injection of non-equilibrium pions from resonance decays [35], decomposition of a blurred phase of hot baryon-poor and pion enriched matter existing before the chemical freezeout [36], sudden hadronization of supercooled quarkgluon plasma [37], and a decay of the transient Bose-Einstein condensate of gluons or glueballs pre-formed at an initial stage in a heavy-ion collision, cf. [38][39][40][41][42]. Reference [34] demonstrated that before the formation of the Bose-Einstein condensate the initially non-equilibrium interacting pion gas in ultrarelativistic heavy-ion collisions should pass several stages including a wave-turbulence stage.…”
Section: Introductionmentioning
confidence: 99%
“…We report on a numerical study of the kinetic equations for the nonequilibrium quark-gluon matter in the longitudinally expanding geometry [3].…”
mentioning
confidence: 99%