COMP-PHLGMay 18, 2020

Automating Turbulence Modeling by Multi-Agent Reinforcement Learning

arXiv:2005.09023v216 citations
AI Analysis

This work addresses the challenge of turbulence modeling for scientific and engineering applications like aircraft design and weather forecasting, offering a novel approach that may improve generalization beyond supervised learning methods.

The authors tackled the problem of turbulence modeling by introducing multi-agent reinforcement learning (MARL) as an automated discovery tool, demonstrating its potential to recover statistical properties from Direct Numerical Simulations and showing generalization across grid sizes and Reynolds numbers.

The modeling of turbulent flows is critical to scientific and engineering problems ranging from aircraft design to weather forecasting and climate prediction. Over the last sixty years numerous turbulence models have been proposed, largely based on physical insight and engineering intuition. Recent advances in machine learning and data science have incited new efforts to complement these approaches. To date, all such efforts have focused on supervised learning which, despite demonstrated promise, encounters difficulties in generalizing beyond the distributions of the training data. In this work we introduce multi-agent reinforcement learning (MARL) as an automated discovery tool of turbulence models. We demonstrate the potential of this approach on Large Eddy Simulations of homogeneous and isotropic turbulence using as reward the recovery of the statistical properties of Direct Numerical Simulations. Here, the closure model is formulated as a control policy enacted by cooperating agents, which detect critical spatio-temporal patterns in the flow field to estimate the unresolved sub-grid scale (SGS) physics. The present results are obtained with state-of-the-art algorithms based on experience replay and compare favorably with established dynamic SGS modeling approaches. Moreover, we show that the present turbulence models generalize across grid sizes and flow conditions as expressed by the Reynolds numbers.

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