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Influence of Temporal Integration and Spatial Discretization on Hybrid RSM-VLES Computations

机译:时间集成与空间离散化对混合RSM-VLES计算的影响

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The purpose of the present paper is to investigate the influence of space- and time-discretization on hybrid Reynolds-Stress-Model Very-Large-Eddy-Simulation (RSM-VLES) computations. Space-discretization uses high-order upwind-biased primitive-variables-reconstruction for the convec-tive fluxes, combined with an hybrid HLLC-h approximate Riemann solver. Time-integration uses implicit O[At2} backward-differences, with dual-time-stepping subiterations. The number of subiterations is chosen dynamically, on the basis of an increment-convergence-tolerance criterion. The methodology is applied to the computation of a circular rod with an airfoil placed in the wake of the rod. Various grids, physical-time-steps, and increment-convergence-tolerances are studied and compared with available experimental measurements, for a PANS-type closure for the unresolved stresses. The possibility of computing dynamically the ratio of unresolved to total turbulence-kinetic-energy, and using it in the transport-equations, is assessed.
机译:本文的目的是研究空间和时间离散化对混合雷诺 - 应力模型非常大的涡流模拟(RSM-VLES)计算的影响。空间离散化使用高阶Upwind偏置的原始变量 - 重建对混乱的通量,结合混合HLLC-H近似Riemann求解器。时间集成使用隐式O [AT2}后退差异,具有双时间级步骤子程。基于增量收敛公差标准,动态地选择子程段数。该方法应用于圆形杆的计算,其中翼型放置在杆之后。研究了各种网格,物理步骤和增量收敛公差,并与可用的实验测量进行比较,用于脱离应力的平底锅型关闭。评估在传输方程中动态计算无解析到总湍流 - 动能的比率的可能性,并在传输方程中使用。

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