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Lattice Boltzmann two-equation model for turbulence simulations:High-Reynolds number flow past circular cylinder

机译:用于湍流模拟的格子Boltzmann二方程模型:高雷诺数流经圆柱体

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摘要

Lattice Boltzmann two equation K-S turbulence model is applied to investigation of "inertial-range" velocity fluctuations in high Reynolds number flow (Re = DU/v = 1.25 × 10~6) past three-dimensional circular cylinder of diameter D. A detailed study of sensitivity of simulated flow features to variation of computational mesh size A revealed an almost two decades of the Kolmogorov inertial range spectrum E(k) = C_Kε~(2/3)k-_(3/5) for the resolutions D/△ = 256 and D/△ = 128. The mean ("sub grid") dissipation rate ε calculated from the κ-ε equations and the one directly from the numerically resolved velocity field were close to each other. Thus, the model automatically satisfies the constant-energy-flux-constraint in inertial range. The computed Kolmogorov constant Cκ = E(K)k_(5/3)/ε_(2/3) 1.5 - 1.7 agreed well with experimental data. The quality of the low resolution simulations (D/A ≈ 64) was somewhat poorer. The simulated structure functions S2( r) = (u(x + r) - u(x))~2 and s_3 = |u(x + r) - u(x)|~3 obeyed the expected scaling behavior. No clean analytic range of the second-order structure function S_2(r) α r~2 has been detected and the numerically simulated S_2( r) in the resolved "dissipation range" was fitted as S_2 α r~(1.93).
机译:将格子Boltzmann两个方程式KS湍流模型用于研究直径超过D的三维圆柱体的高雷诺数流(Re = DU / v = 1.25×10〜6)的“惯性”速度波动。详细研究流动特征对计算网格尺寸A的变化的敏感性分析表明,对于分辨率D /△,Kolmogorov惯性范围谱E(k)=C_Kε〜(2/3)k -_(3/5)几乎有几十年= 256,D /△=128。根据κ-ε公式计算的平均(“子网格”)耗散率ε和直接由数值解析速度场得出的耗散率ε彼此接近。因此,该模型自动满足惯性范围内的恒定能量通量约束。计算得出的Kolmogorov常数Cκ= E(K)k_(5/3)/ε_(2/3)1.5-1.7与实验数据非常吻合。低分辨率模拟(D / A≈64)的质量稍差。模拟的结构函数S2(r)=(u(x + r)-u(x))〜2和s_3 = | u(x + r)-u(x)|〜3符合预期的缩放行为。未检测到二阶结构函数S_2(r)αr〜2的干净解析范围,并且在解析的“耗散范围”中将数值模拟的S_2(r)拟合为S_2αr〜(1.93)。

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