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Lattice-based equation of state at finite baryon number, electric charge, and strangeness chemical potentials

机译:基于格子的有限尺寸,电荷和陌生化学潜力的晶格的状态方程

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We construct an equation of state for quantum chromodynamics (QCD) at finite temperature and chemical potentials for baryon number B, electric charge Q, and strangeness S. We use the Taylor expansion method to the fourth power for the chemical potentials. This requires the knowledge of all diagonal and nondiagonal BQS correlators up to fourth order: These results recently became available from lattice QCD simulations, albeit only at a finite lattice spacing N-t = 12. We smoothly merge these results to the hadron resonance gas as model, to be able to reach temperatures as low as 30 MeV; in the high-temperature regime, we impose a smooth approach to the Stefan-Boltzmann limit. We provide a parametrization for each one of these BQS correlators as functions of the temperature. We then calculate pressure, energy density, entropy density, baryonic, strangeness, and electric charge densities and compare the two cases of strangeness neutrality and mu(S) = mu(Q) = 0. Finally, we calculate the isentropic trajectories and the speed of sound and compare them in the two cases. Our equation of state can be readily used as an input of hydrodynamical simulations of matter created at the Relativistic Heavy Ion Collider.
机译:我们在有限温度和Baryon Number B,电荷Q和奇特度S的有限温度和化学电位下构造了量子色谱(QCD)的等式。我们使用泰勒膨胀方法对化学势的第四个动力。这需要了解所有对角线和非诊断的BQS相关器的相关器,最多为第四顺序:这些结果最近从格子QCD模拟中获得,尽管仅在有限晶格间距NT = 12处获得。我们将这些结果顺利地将这些结果与ThaRON共振气体顺利合并为模型,能够达到30米伏的温度低至30米;在高温制度中,我们对Stefan-Boltzmann限制施加了平滑的方法。我们为每个BQS相关器中的每一个作为温度的功能提供参数化。然后计算压力,能量密度,熵密度,放鼻子,奇怪和电荷密度,并比较两个奇怪中立的情况和亩(s)= mu(q)= 0.最后,我们计算了等熵轨迹和速度声音并在两种情况下比较它们。我们的状态方程可以很容易地用作在相对论的重离子撞机中产生的物质的流体动力模拟的输入。

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