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Further Development of the k-ζ (Enstrophy) Turbulence Closure Model

机译:k-ζ(熵)湍流闭合模型的进一步发展

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摘要

The k-ζ model is extended to the study of two-dimensional and three-dimensional separated external flows where Morkovin's hypothesis is expected to hold. The resulting model is free of damping and wall functions and is coordinate independent. Further, all modeled correlations are tensorially consistent and Galilean invariant. Applications include a variety of separated flows over airfoils and a cylinder/offset flare juncture. Comparisons are made with other turbulence models and experiment. In general, good agreement with experiment is indicated. The results demonstrate that it is possible to develop a two-equation turbulence model that is capable of predicting separated flows without sacrificing performance for free shear layers.
机译:k-ζ模型被扩展到二维和三维分离的外部流动的研究,在该流动中莫尔科文的假设有望成立。生成的模型没有阻尼和墙函数,并且与坐标无关。此外,所有建模的相关性在张量上一致且伽利略不变。应用包括机翼上的各种分离流和汽缸/偏置火炬接合处。与其他湍流模型和实验进行了比较。通常,表明与实验的良好一致性。结果表明,有可能建立一个两方程湍流模型,该模型能够预测分离的流量而又不影响自由剪切层的性能。

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