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Solutions of the Taylor-Green Vortex Problem Using High-Resolution Explicit Finite Difference Methods

机译:高分辨率显式差分方法求解泰勒格林涡旋问题

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A computational fluid dynamics code that solves the compressible Navier-Stokes equations was applied to the Taylor-Green Vortex problem to examine the code's ability to accurately simulate the Vortex decay and subsequent turbulence. The code, WRLES (Wave Resolving Large-Eddy Simulation), uses explicit central-differencing to compute the spatial derivatives and explicit Low Dispersion Runge-Kutta methods for the temporal discretization. The flow was first studied and characterized using Bogey &: Bailley's 13-point dispersion relation preserving (DRP) scheme. The kinetic energy dissipation rate, computed both directly and from the enstrophy field, vorticity contours, and the energy spectra are examined. Results are in excellent agreement with a reference solution obtained using a spectral method and provide insight into computations of turbulent flows. In addition the following studies were performed: a comparison of 4th-, 8th-, 12th- and DRP spatial differencing schemes, the effect of the solution filtering on the results, the effect of large-eddy simulation sub-grid scale models, and the effect of high-order discretization of the viscous terms.
机译:将求解可压缩的Navier-Stokes方程的计算流体力学代码应用于泰勒-格林涡旋问题,以检查该代码精确模拟涡旋衰减和随后湍流的能力。 WRLES(波分辨大涡模拟)代码使用显式中心差分来计算空间导数,并使用显式低色散Runge-Kutta方法进行时间离散化。首先使用Bogey&:Bailley的13点色散关系保留(DRP)方案对流动进行了研究和表征。直接和从涡旋场计算的动能耗散率,涡度等高线和能谱都将被检查。结果与使用光谱方法获得的参考溶液非常吻合,并提供了对湍流计算的深入了解。此外,还进行了以下研究:第4,第8,第12和DRP空间差分方案的比较,解滤波对结果的影响,大涡模拟子网格规模模型的影响以及粘性项的高阶离散化的效果。

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