标题： 淬火格点模拟中因果耗散相对论流体力学的输运系数 显示英文标题

标题： Transport coefficients of causal dissipative relativistic hydrodynamics in quenched lattice simulations

摘要： Transport coefficients of causal dissipative relativistic fluid dynamics (CDR) are studied in quenched lattice simulations. CDR describes the behavior of relativistic non-Newtonian fluids in which the relaxation time appears as a new transport coefficient besides the shear and bulk viscosities. It was recently shown that these coefficients can be given by the temporal-correlation functions of the energy-momentum tensors as in the case of the Green-Kubo-Nakano formula. By using the new formula in CDR, we study the transport coefficients with lattice simulations in pure SU(3) gauge theory. After defining the energy-momentum tensor on the lattice, we extract a ratio of the shear viscosity to the relaxation time which is given only in terms of the static correlation functions. The simulations are performed on $24^3 \times 4$--16 lattices with $\beta_{_{\rm LAT}} = 6.0$, which corresponds to the temperature range of $0.5 \simle T/T_c \simle 1.8$, where $T_c$ is the critical temperature. 显示英文摘要

摘要： Transport coefficients of causal dissipative relativistic fluid dynamics (CDR) are studied in quenched lattice simulations. CDR describes the behavior of relativistic non-Newtonian fluids in which the relaxation time appears as a new transport coefficient besides the shear and bulk viscosities. It was recently shown that these coefficients can be given by the temporal-correlation functions of the energy-momentum tensors as in the case of the Green-Kubo-Nakano formula. By using the new formula in CDR, we study the transport coefficients with lattice simulations in pure SU(3) gauge theory. After defining the energy-momentum tensor on the lattice, we extract a ratio of the shear viscosity to the relaxation time which is given only in terms of the static correlation functions. The simulations are performed on $24^3 \times 4$--16 lattices with $\beta_{_{\rm LAT}} = 6.0$, which corresponds to the temperature range of $0.5 \simle T/T_c \simle 1.8$, where $T_c$ is the critical temperature.