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首页> 外文期刊>International Journal of Heat and Fluid Flow >An eddy viscosity model with elliptic relaxation approach
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An eddy viscosity model with elliptic relaxation approach

机译:椭圆松弛法的涡流粘度模型

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摘要

An extended version of the isotropic k-∈ model accompanied by an elliptic relaxation approach to account for the distinct effects of low-Reynolds number (LRN) and wall proximity is proposed. To demonstrate the internal consistency of the elliptic relaxation approach with the characteristic length scale, both the Kolmogorov and hybrid length scales are introduced. The model incorporates a secondary source term to amplify the level of dissipation in nonequilibrium flow regions, thus reducing the kinetic energy and length scale magnitudes to improve prediction of adverse pressure gradient flows, involving flow separation and reattachment. The eddy viscosity formulation maintains the positivity of normal Reynolds stresses and the Schwarz' inequality for turbulent shear stresses. The model coefficients/functions preserve the anisotropic characteristics of turbulence. The model is validated against a few well-documented flow cases, yielding predictions in good agreement with the direct numerical simulation (DNS) and experimental data. Comparisons indicate that the present model offers considerable improvement over the standard eddv viscosity formulation.
机译:提出了各向同性k-ε模型的扩展版本,并伴随着椭圆松弛方法,以解决低雷诺数(LRN)和壁邻近度的独特影响。为了证明椭圆松弛方法与特征长度尺度的内部一致性,引入了Kolmogorov和混合长度尺度。该模型并入了一个辅助源项,以放大非平衡流区域中的耗散水平,从而降低了动能和长度尺度幅度,从而改善了对不利压力梯度流的预测,包括流分离和重新连接。涡流粘度公式保持了正常的雷诺应力的正性和湍流剪应力的Schwarz不等式。模型系数/函数保留了湍流的各向异性特征。该模型针对一些记录良好的流动案例进行了验证,所产生的预测与直接数值模拟(DNS)和实验数据非常吻合。比较表明,本模型相对于标准eddv粘度配方提供了相当大的改进。

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