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A new scheme of causal viscous hydrodynamics for relativistic heavy-ion collisions: A Riemann solver for quark–gluon plasma

机译:相对论重离子碰撞的因果粘性流体动力学新方案:夸克 - 胶子等离子体的Riemann解算器

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摘要

In this article, we present a state-of-the-art algorithm for solving the relativistic viscous hydrodynamics equation with the QCD equation of state. The numerical method is based on the second-order Godunov method and has less numerical dissipation, which is crucial in describing of quark–gluon plasma in high-energy heavy-ion collisions. We apply the algorithm to several numerical test problems such as sound wave propagation, shock tube and blast wave problems. In sound wave propagation, the intrinsic numerical viscosity is measured and its explicit expression is shown, which is the second-order of spatial resolution both in the presence and absence of physical viscosity. The expression of the numerical viscosity can be used to determine the maximum cell size in order to accurately measure the effect of physical viscosity in the numerical simulation.
机译:在本文中,我们提出了一种使用QCD状态方程求解相对论粘性流体力学方程的最新算法。数值方法基于二阶Godunov方法,数值耗散较少,这对于描述高能重离子碰撞中的夸克-胶子等离子体至关重要。我们将该算法应用于一些数值测试问题,例如声波传播,激波管和爆炸波问题。在声波传播中,测量了固有数值粘度并显示了其明确的表达式,这是存在和不存在物理粘度时空间分辨率的第二阶。数值粘度的表达式可用于确定最大像元大小,以便在数值模拟中准确测量物理粘度的影响。

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