4.4 Article

Predicting micro-bubble dynamics with semi-physics-informed deep learning

期刊

AIP ADVANCES
卷 12, 期 3, 页码 -

出版社

AIP Publishing
DOI: 10.1063/5.0079602

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资金

  1. Natural Science Foundation of China [11772183, 11832017, 12172209]
  2. Key Research Project of Zhejiang Laboratory [2021PE0AC02]

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Utilizing physical information to improve neural network performance is a promising approach in scientific computing. A modified deep learning framework called BubbleNet is proposed in this study to overcome the difficulty in multiphase flows. Results show that including physical information significantly improves the performance of deep neural networks in predicting flow fields.
Utilizing physical information to improve the performance of the conventional neural networks is becoming a promising research direction in scientific computing recently. For multiphase flows, it would require significant computational resources for neural network training due to the large gradients near the interface between the two fluids. Based on the idea of the physics-informed neural networks (PINNs), a modified deep learning framework BubbleNet is proposed to overcome this difficulty in the present study. The deep neural network (DNN) with separate sub-nets is adopted to predict physics fields, with the semi-physics-informed part encoding the continuity equation and the pressure Poisson equation P for supervision and the time discretized normalizer to normalize field data per time step before training. Two bubbly flows, i.e., single bubble flow and multiple bubble flow in a microchannel, are considered to test the algorithm. The conventional computational fluid dynamics software is applied to obtain the training dataset. The traditional DNN and the BubbleNet(s) are utilized to train the neural network and predict the flow fields for the two bubbly flows. Results indicate the BubbleNet frameworks are able to successfully predict the physics fields, and the inclusion of the continuity equation significantly improves the performance of deep NNs. The introduction of the Poisson equation also has slightly positive effects on the prediction results. The results suggest that constructing semi-PINNs by flexibly considering the physical information into neural networks will be helpful in the learning of complex flow problems. (C) 2022 Author(s).

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