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Quantitative assessment of PINN inference on experimental data for gravity currents flows
by
Delcey, Mickaël
, Cheny, Yoann
, Becker, Simon
, Kiesgen De Richter, Sébastien
, Schneider, Jean
in
Configuration management
/ Engineering Sciences
/ experimental measures
/ fluid mechanics
/ Gravity
/ gravity currents
/ Inverse problems
/ Light attenuation
/ Neural networks
/ Parameter robustness
/ Particle image velocimetry
/ physics informed neural networks
/ Synthetic data
/ Velocity distribution
/ Velocity measurement
2025
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Quantitative assessment of PINN inference on experimental data for gravity currents flows
by
Delcey, Mickaël
, Cheny, Yoann
, Becker, Simon
, Kiesgen De Richter, Sébastien
, Schneider, Jean
in
Configuration management
/ Engineering Sciences
/ experimental measures
/ fluid mechanics
/ Gravity
/ gravity currents
/ Inverse problems
/ Light attenuation
/ Neural networks
/ Parameter robustness
/ Particle image velocimetry
/ physics informed neural networks
/ Synthetic data
/ Velocity distribution
/ Velocity measurement
2025
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Quantitative assessment of PINN inference on experimental data for gravity currents flows
by
Delcey, Mickaël
, Cheny, Yoann
, Becker, Simon
, Kiesgen De Richter, Sébastien
, Schneider, Jean
in
Configuration management
/ Engineering Sciences
/ experimental measures
/ fluid mechanics
/ Gravity
/ gravity currents
/ Inverse problems
/ Light attenuation
/ Neural networks
/ Parameter robustness
/ Particle image velocimetry
/ physics informed neural networks
/ Synthetic data
/ Velocity distribution
/ Velocity measurement
2025
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Quantitative assessment of PINN inference on experimental data for gravity currents flows
Journal Article
Quantitative assessment of PINN inference on experimental data for gravity currents flows
2025
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Overview
In this paper, we apply physics informed neural networks (PINNs) to infer velocity and pressure field from light attenuation technique (LAT) measurements for gravity current induced by lock-exchange. In a PINN model, physical laws are embedded in the loss function of a neural network, such that the model fits the training data but is also constrained to reduce the residuals of the governing equations. PINNs are able to solve ill-posed inverse problems training on sparse and noisy data, and therefore can be applied to real engineering applications. The noise robustness of PINNs and the model parameters are investigated in a 2 dimensions toy case on a lock-exchange configuration, employing synthetic data. Then we train a PINN with experimental LAT measurements and quantitatively compare the velocity fields inferred to particle image velocimetry measurements performed simultaneously on the same experiment. The results state that accurate and useful quantities can be derived from a PINN model trained on real experimental data which is encouraging for a better description of gravity currents.
Publisher
IOP Publishing,IOP Publishing Ltd
Subject
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