Three-dimensional deep learning-based reduced order model for unsteady flow dynamics with variable Reynolds number
Rachit Gupta, Rajeev Jaiman

TL;DR
This paper introduces a 3D deep learning-based reduced order model that accurately predicts unsteady flow dynamics and forces around a sphere with variable Reynolds numbers, significantly reducing computational costs.
Contribution
The paper develops a novel 3D convolutional recurrent autoencoder network for efficient and accurate prediction of unsteady flow fields with variable Reynolds numbers, enabling faster simulations.
Findings
Predicts flow fields with 98.58% R2 accuracy for drag.
Learns flow regimes nearly 20 times faster than full-order models.
Effectively models symmetry-breaking flow regimes across Re 280-460.
Abstract
We present a deep learning-based reduced order model (DL-ROM) for predicting the fluid forces and unsteady vortex patterns. We consider flow past a sphere to examine the accuracy of our DL-ROM predictions. The proposed methodology relies on a three-dimensional convolutional recurrent autoencoder network (3D CRAN) to extract the low-dimensional flow features from full-order snapshots. The low-dimensional features are evolved in time using a long short-term memory-based recurrent neural network and reconstructed back to the full-order as flow voxels. These 3D voxels are introduced as static and uniform query probes in the point cloud domain to reduce the unstructured mesh complexity while providing convenience in 3D CRAN training. We analyze a novel procedure to recover the interface description and the force quantities from the 3D flow voxels. The 3D CRAN methodology is first applied to…
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