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High-Order Numerical Simulation of Turbulent Flow over a Wall-Mounted Hump

机译:壁挂式驼峰上湍流的高阶数值模拟

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The development of a high-order spatial discretization for a k-ε turbulence model and its application to flow over a wall-mounted hump is described. The high-order implementation is validated for a flat plate and subsequently applied to the more complex wall-mounted hump for conditions with and without flow control. Results for the hump flow are compared to experimental data. The turbulence model is incorporated in an implicit parallel flow solver that is based on an approximately factored time-integration method coupled with spatially fourth- and sixth-order compact-difference formulations and a high-order filtering strategy. Both second-order and high-order discretizations of the k-ε turbulence equations were included in the compact solver. Validation using flow over a flat plate demonstrated that use of a second-order, scheme for the k-ε turbulence equations dominates the solution even when high-order compact differencing is used for the flow equations. This validation also demonstrated that significant computational savings are possible because less mesh resolution is required when using a high-order discretization of the k-ε turbulence equations. Comparison of the high-order and second-order solutions was also performed for the wall-mounted hump. Qualitative agreement was achieved with experimental data for both high-and low-order schemes. High-order solutions on a coarse grid agreed very well with second-order solutions on a considerably finer grid.
机译:描述了k-ε湍流模型的高阶空间离散化的发展及其在壁挂式驼峰上流动的应用。高阶实现针对平板进行了验证,随后应用于带有和不带有流量控制条件的更复杂的壁挂式驼峰。将驼峰流的结果与实验数据进行比较。湍流模型并入隐式并行流求解器中,该求解器基于近似分解时间积分方法,空间四阶和六阶紧凑差分公式以及高阶滤波策略。紧凑型求解器中同时包含了k-ε湍流方程的二阶和高阶离散化。使用平板上的流动进行的验证表明,即使对流动方程使用高阶紧致微分,对k-ε湍流方程使用二阶方案仍可主导解决方案。该验证还表明,由于使用k-ε湍流方程的高阶离散化时所需的网格分辨率较低,因此可以节省大量计算量。还对壁挂式驼峰进行了高阶和二阶解的比较。高阶和​​低阶方案的实验数据都实现了定性一致性。粗糙网格上的高阶解与非常精细的网格上的二阶解非常吻合。

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