Data-driven wall modeling for LES involving non-equilibrium boundary layer effects
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hdl:2117/413828
Document typeArticle
Defense date2024
PublisherEmerald Publishing Limited
Rights accessOpen Access
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Attribution 4.0 International
Abstract
Purpose Wall-modeled large eddy simulation (LES) is a practical tool for solving wall-bounded flows with less computational cost by avoiding the explicit resolution of the near-wall region. However, its use is limited in flows that have high non-equilibrium effects like separation or transition. This study aims to present a novel methodology of using high-fidelity data and machine learning (ML) techniques to capture these non-equilibrium effects. Design/methodology/approach A precursor to this methodology has already been tested in Radhakrishnan et al. (2021) for equilibrium flows using LES of channel flow data. In the current methodology, the high-fidelity data chosen for training includes direct numerical simulation of a double diffuser that has strong non-equilibrium flow regions, and LES of a channel flow. The ultimate purpose of the model is to distinguish between equilibrium and non-equilibrium regions, and to provide the appropriate wall shear stress. The ML system used for this study is gradient-boosted regression trees. Findings The authors show that the model can be trained to make accurate predictions for both equilibrium and non-equilibrium boundary layers. In example, the authors find that the model is very effective for corner flows and flows that involve relaminarization, while performing rather ineffectively at recirculation regions. Originality/value Data from relaminarization regions help the model to better understand such phenomenon and to provide an appropriate boundary condition based on that. This motivates the authors to continue the research in this direction by adding more non-equilibrium phenomena to the training data to capture recirculation as well.
CitationRadhakrishnan, S. [et al.]. Data-driven wall modeling for LES involving non-equilibrium boundary layer effects. "International Journal of Numerical Methods for Heat and Fluid Flow", 2024, vol. 34, núm. 8, p. 3166-3202.
ISSN0961-5539
Publisher versionhttps://www.emerald.com/insight/0961-5539.htm
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