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arXiv 2307.13596physics.flu-dyn

一种从微尺度粗糙/多孔壁流场中提取宏观界面数据的方法

A method to extract macroscopic interface data from microscale rough/porous wall flow fields

Vedanth N Kuchibhotla, Sujit Kumar Sahoo, Y. Sudhakar

AI总结:

本文提出一种结合信号处理与多项式插值的高效平均方法,从粗糙/多孔壁直接模拟或实验流场中提取宏观界面数据,在保持精度的同时显著降低成本,且是唯一适用于多孔弹性壁面的平均方法。

摘要:

由于粗糙壁和多孔壁流动具有多尺度特征,对其进行几何解析模拟的成本极其高昂。为规避这一困难,通常采用有效模型来研究自由流体与此类复杂壁面之间的相互作用。这些模型在构造上采用固有平均过程,仅捕捉宏观物理过程。然而,物理实验或直接模拟会同时产生微观和宏观尺度信息,从中分离出宏观效应对于严格验证有效模型的准确性至关重要。尽管有效模型的使用日益增多,但这一问题在文献中受到的关注最少。本文提出了一种高效的平均技术,用于从直接模拟或物理实验获得的流场中提取宏观界面数据。所提出的方法结合了信号处理和多项式插值技术来捕捉宏观信息。以系综平均的结果作为基准,用于量化所提方法的准确性。与系综平均相比,所提方法在保持精度的同时,对于粗糙壁和多孔壁具有成本效益。据我们所知,这是唯一适用于多孔弹性壁面的平均方法,而系综平均对此类壁面失效。此外,该方法同样适用于不规则表面上的粘性主导流动和惯性主导流动。

英文摘要:

Performing geometry-resolved simulations of flows over rough and porous walls is highly expensive due to their multiscale characteristics. Effective models that circumvent this difficulty are often used to investigate the interaction between the free-fluid and such complex walls. These models, by construction, employ an intrinsic averaging process and capture only macroscopic physical processes. However, physical experiments or direct simulations yield micro- and macroscale information, and isolating the macroscopic effect from them is crucial for rigorously validating the accuracy of effective models. Despite the increasing use of effective models, this aspect received the least attention in the literature. This paper presents an efficient averaging technique to extract macroscopic interface data from the flowfield obtained via direct simulations or physical experiments. The proposed methodology employs a combination of signal processing and polynomial interpolation techniques to capture the macroscopic information. Results from the ensemble averaging are used as the reference to quantify the accuracy of the proposed method. Compared to the ensemble averaging, the proposed method, while retaining accuracy, is cost-effective for rough and porous walls. To the best of our knowledge, this is the only averaging method that works for poroelastic walls, for which the ensemble averaging fails. Moreover, it applies equally to viscous- and inertia-dominated flows over irregular surfaces.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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