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Dynamic deep learning based super-resolution for the shallow water equations
by
Freese, Philip
, Ruprecht, Daniel
, Kadow, Christopher
, Lapolli, Fabrício R
, Witte, Maximilian
, Götschel, Sebastian
, Korn, Peter
in
convolutional neural network
/ Deep learning
/ Error correction
/ galewesky test case
/ hybrid modeling
/ Image resolution
/ Kinetic energy
/ Neural networks
/ numerical ocean model ICON
/ Ocean models
/ shallow water equation
/ Shallow water equations
/ Simulation
/ Spatial resolution
/ super-resolution
/ Turbulence
/ Turbulent flow
2025
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Dynamic deep learning based super-resolution for the shallow water equations
by
Freese, Philip
, Ruprecht, Daniel
, Kadow, Christopher
, Lapolli, Fabrício R
, Witte, Maximilian
, Götschel, Sebastian
, Korn, Peter
in
convolutional neural network
/ Deep learning
/ Error correction
/ galewesky test case
/ hybrid modeling
/ Image resolution
/ Kinetic energy
/ Neural networks
/ numerical ocean model ICON
/ Ocean models
/ shallow water equation
/ Shallow water equations
/ Simulation
/ Spatial resolution
/ super-resolution
/ Turbulence
/ Turbulent flow
2025
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Dynamic deep learning based super-resolution for the shallow water equations
by
Freese, Philip
, Ruprecht, Daniel
, Kadow, Christopher
, Lapolli, Fabrício R
, Witte, Maximilian
, Götschel, Sebastian
, Korn, Peter
in
convolutional neural network
/ Deep learning
/ Error correction
/ galewesky test case
/ hybrid modeling
/ Image resolution
/ Kinetic energy
/ Neural networks
/ numerical ocean model ICON
/ Ocean models
/ shallow water equation
/ Shallow water equations
/ Simulation
/ Spatial resolution
/ super-resolution
/ Turbulence
/ Turbulent flow
2025
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Dynamic deep learning based super-resolution for the shallow water equations
Journal Article
Dynamic deep learning based super-resolution for the shallow water equations
2025
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Overview
Correctly capturing the transition to turbulence in a barotropic instability requires fine spatial resolution. To reduce computational cost, we propose a dynamic super-resolution approach where a transient simulation on a coarse mesh is frequently corrected using a U-net-type neural network. For the nonlinear shallow water equations, we demonstrate that a simulation with the Icosahedral Nonhydrostatic ocean model with a 20 km resolution plus dynamic super-resolution trained on a 2.5km resolution achieves discretization errors comparable to a simulation with 10 km resolution. The neural network, originally developed for image-based super-resolution in post-processing, is trained to compute the difference between solutions on both meshes and is used to correct the coarse mesh solution every 12 h. We show that the ML-corrected coarse solution correctly maintains a balanced flow and captures the transition to turbulence in line with the higher resolution simulation. After an 8 d simulation, the L 2 -error of the corrected run is similar to a simulation run on a finer mesh. While mass is conserved in the corrected runs, we observe some spurious generation of kinetic energy.
Publisher
IOP Publishing
Subject
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