论文标题

气泡流的多相CFD模拟的不确定性定量:一种基于机器学习的贝叶斯方法,由高分辨率实验支持

Uncertainty quantification for Multiphase-CFD simulations of bubbly flows: a machine learning-based Bayesian approach supported by high-resolution experiments

论文作者

Liu, Yang, Wang, Dewei, Sun, Xiaodong, Liu, Yang, Dinh, Nam, Hu, Rui

论文摘要

在本文中,我们开发了一种基于机器学习的贝叶斯方法,以反向量化和减少基于两种模型的多相计算流体动力学(MCFD)的不确定性,以进行起泡流量模拟。提出的方法由高分辨率的两相流量测量技术支持,包括双传感器电导率探针,高速成像和粒子图像速度法。获得关键物理量的局部分布(QOI),包括空隙分数和阶段速度,以支持模块化的贝叶斯推断。在此过程中,封闭关系的认知不确定性是基于实验不确定性分析评估系统随机波动的差异不确定性的。然后,通过MCFD求解器将组合的不确定性传播,以获得QOI的不确定性,基于哪些概率盒构建用于验证。所提出的方法依赖于三种机器学习方法:代孕神经网络和替代建模的主要成分分析,以及模型形成不确定性建模的高斯过程。整个过程是在带有图形处理单元(GPU)加速的开源深度学习库Pytorch框架内实现的,从而确保了计算的效率。结果表明,在高分辨率数据的支持下,MCFD模拟的不确定性可以大大减少。

In this paper, we develop a machine learning-based Bayesian approach to inversely quantify and reduce the uncertainties of the two-fluid model-based multiphase computational fluid dynamics (MCFD) for bubbly flow simulations. The proposed approach is supported by high-resolution two-phase flow measurement techniques, including double-sensor conductivity probes, high-speed imaging, and particle image velocimetry. Local distribution of key physical quantities of interest (QoIs), including void fraction and phasic velocities, are obtained to support the modular Bayesian inference. In the process, the epistemic uncertainties of the closure relations are inversely quantified, the aleatory uncertainties from stochastic fluctuation of the system are evaluated based on experimental uncertainty analysis. The combined uncertainties are then propagated through the MCFD solver to obtain uncertainties of QoIs, based on which probability-boxes are constructed for validation. The proposed approach relies on three machine learning methods: feedforward neural networks and principal component analysis for surrogate modeling, and Gaussian processes for model form uncertainty modeling. The whole process is implemented within the framework of open-source deep learning library PyTorch with graphics processing unit (GPU) acceleration, thus ensuring the efficiency of the computation. The results demonstrate that with the support of high-resolution data, the uncertainty of MCFD simulations can be significantly reduced.

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