实际压力梯度和高雷诺数下过渡边界层的高阶谱/高压可压缩和不可压缩比较

G. Vivarelli, João A. Isler, F. Montomoli, S. Sherwin, P. Adami
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引用次数: 1

摘要

在文献中,关于强逆压梯度影响下的大雷诺数流动的高阶结果有限,主要是由于涉及的计算费用。与标准二阶有限体积求解器相比,采用高阶方法的主要优势在于,它们能够在显著降低自由度的情况下提高精度。理论上,这将允许直接数值模拟的分析。然而,仍然需要大量的计算成本。为此,本文提出了一种利用Nektar++高阶隐式大涡模拟来分析此类流动的有效方法。在这种情况下考虑的流动条件导致分离泡的形成,随之而来的是湍流过渡。特别是,托尔曼-施利希廷不稳定性触发开尔文-亥姆霍兹行为,进而导致湍流跃迁。大部分研究将使用不可压缩流动求解器进行,因为假设边界层内的可压缩性影响可以忽略不计。将进行初始二维分析,以确定必要的空间分辨率,以及是否有可能考虑整个模拟域的子集以减少计算费用。一旦建立了这一点,三维结果将通过在横流方向上的傅里叶展开来实现。这些结果将证明该方法的成本效益,可以在有限的周转时间的工业环境中使用。此外,还将提供Nektar++可压缩流体求解器在2D和3D下获得的结果的比较,以评估可能存在的任何差异。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
High-Order Spectral/hp Compressible and Incompressible Comparison of Transitional Boundary-Layers Subject to a Realistic Pressure Gradient and High Reynolds Number
Within the literature, there are limited high-order results concerning large Reynolds number flows under the influence of strong adverse pressure gradients, mainly due to the computational expense involved. The main advantage in employing high-order methodologies over standard second-order finite-volume solvers, relates to their ability to increase accuracy with a significantly lower number of degrees of freedom. In theory, this would permit Direct Numerical Simulation sort of analysis. Yet, there is still a significant computational cost involved. For this reason, an efficient approach to analyse such flows by means of a Nektar++ high-order Implicit Large Eddy Simulation is proposed. The flow conditions considered in this case cause a separation bubble to form with consequent turbulent transition. In particular, Tollmien-Schlichting instabilities trigger Kelvin-Helmholtz behaviour, which in turn cause the turbulent transition. The bulk of the study will be carried out with the incompressible flow solver, as it is assumed that compressibility effects are negligible within the boundary layer. An initial 2D analysis will be conducted to determine the necessary spatial resolution and whether it is possible to consider a subset of the overall simulation domain to reduce the computational expense. Once this will have been established, the 3D results will be achieved by Fourier expansion in the cross-flow direction. These results will prove the cost-effectiveness of the methodology, that could be used within an industrial setting with a limited turn-around time. Additionally, a comparison between the results achieved by means of the Nektar++ compressible flow solver in 2D and 3D will be provided, to assess any differences that may be present.
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