LSTM Reconstruction of Turbulent Pressure Fluctuation Signals

IF 1.9 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Computation Pub Date : 2024-01-01 DOI:10.3390/computation12010004
Konstantinos Poulinakis, Dimitris Drikakis, I. Kokkinakis, S. Spottswood, T. Dbouk
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Abstract

This paper concerns the application of a long short-term memory model (LSTM) for high-resolution reconstruction of turbulent pressure fluctuation signals from sparse (reduced) data. The model’s training was performed using data from high-resolution computational fluid dynamics (CFD) simulations of high-speed turbulent boundary layers over a flat panel. During the preprocessing stage, we employed cubic spline functions to increase the fidelity of the sparse signals and subsequently fed them to the LSTM model for a precise reconstruction. We evaluated our reconstruction method with the root mean squared error (RMSE) metric and via inspection of power spectrum plots. Our study reveals that the model achieved a precise high-resolution reconstruction of the training signal and could be transferred to new unseen signals of a similar nature with extremely high success. The numerical simulations show promising results for complex turbulent signals, which may be experimentally or computationally produced.
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湍流压力波动信号的 LSTM 重构
本文涉及应用长短期记忆模型(LSTM)从稀疏(缩小)数据中高分辨率重建湍流压力波动信号。该模型的训练使用了平板上高速湍流边界层的高分辨率计算流体动力学(CFD)模拟数据。在预处理阶段,我们使用三次样条函数来提高稀疏信号的保真度,随后将其输入 LSTM 模型以进行精确重建。我们通过均方根误差 (RMSE) 指标和功率谱图检查评估了我们的重建方法。我们的研究表明,该模型实现了对训练信号的精确高分辨率重构,并能以极高的成功率转移到新的未见类似性质的信号上。数值模拟结果表明,对于可能通过实验或计算产生的复杂湍流信号,该模型具有良好的应用前景。
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来源期刊
Computation
Computation Mathematics-Applied Mathematics
CiteScore
3.50
自引率
4.50%
发文量
201
审稿时长
8 weeks
期刊介绍: Computation a journal of computational science and engineering. Topics: computational biology, including, but not limited to: bioinformatics mathematical modeling, simulation and prediction of nucleic acid (DNA/RNA) and protein sequences, structure and functions mathematical modeling of pathways and genetic interactions neuroscience computation including neural modeling, brain theory and neural networks computational chemistry, including, but not limited to: new theories and methodology including their applications in molecular dynamics computation of electronic structure density functional theory designing and characterization of materials with computation method computation in engineering, including, but not limited to: new theories, methodology and the application of computational fluid dynamics (CFD) optimisation techniques and/or application of optimisation to multidisciplinary systems system identification and reduced order modelling of engineering systems parallel algorithms and high performance computing in engineering.
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