Influence of adversarial training on super-resolution turbulence models
Influence of adversarial training on super-resolution turbulence models
Supervised super-resolution deep convolutional neural networks (CNNs) have gained significant attention for large eddy simulation subfilter-scale (SFS) modeling due to their ability to reconstruct statistically meaningful flow fields on fine meshes. Despite their popularity, CNNs lack the ability to accurately reconstruct high-frequency features and generalization performance on out-of-sample flows. Generative adversarial networks (GANs) are a potential alternative, allowing for both semi-supervised and fully unsupervised training, though they have not been thoroughly investigated as turbulence closures, and a comprehensive understanding of the discriminator's role has not been developed. This study assesses the effectiveness of GANs for a priori SFS stress modeling in forced homogeneous isotropic turbulence. It is found that GAN-based architectures outperform supervised CNN models for SFS reconstruction for in-sample cases. The reconstruction accuracy of both models decreases for out-of-sample data, though the GAN discriminator applied as a "feature extractor" narrows the model's solution space and enhances the generator's out-of-sample robustness. The extrapolation ability of the GAN-based model for higher-Reynolds-number flows is also demonstrated. This highlights the effectiveness of the GAN discriminator in optimizing robust and accurate SFS models for out-of-sample flows. Based on these findings, training with a discriminator is recommended before integrating super-resolution CNN closures into numerical solvers.
physics.flu-dyn
Nista, L.
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Schumann, C.D.K.
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Bode, M.
50cb6909-eaa8-4a7c-b24e-5be18240a6a5
Grenga, T.
be0eba30-74b5-4134-87e7-3a2d6dd3836f
MacArt, J.F.
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Attili, A.
cd357d33-94e2-4a14-9aa0-9126a18687d0
Pitsch, H.
3dc0eb6e-deca-4742-98a1-f0cdd62ff8b8
Nista, L.
a93303b2-3e96-484b-a8d1-cf11e1588814
Schumann, C.D.K.
4b993966-a0c3-438b-a2f0-0151e87d42cf
Bode, M.
50cb6909-eaa8-4a7c-b24e-5be18240a6a5
Grenga, T.
be0eba30-74b5-4134-87e7-3a2d6dd3836f
MacArt, J.F.
1384a548-486e-4fae-9d5c-4177b0ed7825
Attili, A.
cd357d33-94e2-4a14-9aa0-9126a18687d0
Pitsch, H.
3dc0eb6e-deca-4742-98a1-f0cdd62ff8b8
[Unknown type: UNSPECIFIED]
Abstract
Supervised super-resolution deep convolutional neural networks (CNNs) have gained significant attention for large eddy simulation subfilter-scale (SFS) modeling due to their ability to reconstruct statistically meaningful flow fields on fine meshes. Despite their popularity, CNNs lack the ability to accurately reconstruct high-frequency features and generalization performance on out-of-sample flows. Generative adversarial networks (GANs) are a potential alternative, allowing for both semi-supervised and fully unsupervised training, though they have not been thoroughly investigated as turbulence closures, and a comprehensive understanding of the discriminator's role has not been developed. This study assesses the effectiveness of GANs for a priori SFS stress modeling in forced homogeneous isotropic turbulence. It is found that GAN-based architectures outperform supervised CNN models for SFS reconstruction for in-sample cases. The reconstruction accuracy of both models decreases for out-of-sample data, though the GAN discriminator applied as a "feature extractor" narrows the model's solution space and enhances the generator's out-of-sample robustness. The extrapolation ability of the GAN-based model for higher-Reynolds-number flows is also demonstrated. This highlights the effectiveness of the GAN discriminator in optimizing robust and accurate SFS models for out-of-sample flows. Based on these findings, training with a discriminator is recommended before integrating super-resolution CNN closures into numerical solvers.
Text
2308.16015v2
- Author's Original
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Submitted date: 30 August 2023
Keywords:
physics.flu-dyn
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Local EPrints ID: 483959
URI: http://eprints.soton.ac.uk/id/eprint/483959
PURE UUID: f4e7f441-eb1a-4e42-8552-3d3ca7242735
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Date deposited: 07 Nov 2023 18:54
Last modified: 18 Mar 2024 04:10
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Author:
L. Nista
Author:
C.D.K. Schumann
Author:
M. Bode
Author:
T. Grenga
Author:
J.F. MacArt
Author:
A. Attili
Author:
H. Pitsch
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