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Advanced deep-reinforcement-learning methods for flow control: group-invariant and positional-encoding networks improve learning speed and quality

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arxiv 2407.17822 v2 pith:YS7HGOW2 submitted 2024-07-25 cs.LG physics.flu-dyn

classification cs.LGphysics.flu-dyn
keywords methodslearningnetworkscontrolencodinggroup-invariantpositionalflow
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Flow control is key to maximize energy efficiency in a wide range of applications. However, traditional flow-control methods face significant challenges in addressing non-linear systems and high-dimensional data, limiting their application in realistic energy systems. This study advances deep-reinforcement-learning (DRL) methods for flow control, particularly focusing on integrating group-invariant networks and positional encoding into DRL architectures. Our methods leverage multi-agent reinforcement learning (MARL) to exploit policy invariance in space, in combination with group-invariant networks to ensure local symmetry invariance. Additionally, a positional encoding inspired by the transformer architecture is incorporated to provide location information to the agents, mitigating action constraints from strict invariance. The proposed methods are verified using a case study of Rayleigh-B\'enard convection, where the goal is to minimize the Nusselt number Nu. The group-invariant neural networks (GI-NNs) show faster convergence compared to the base MARL, achieving better average policy performance. The GI-NNs not only cut DRL training time in half but also notably enhance learning reproducibility. Positional encoding further enhances these results, effectively reducing the minimum Nu and stabilizing convergence. Interestingly, group invariant networks specialize in improving learning speed and positional encoding specializes in improving learning quality. These results demonstrate that choosing a suitable feature-representation method according to the purpose as well as the characteristics of each control problem is essential. We believe that the results of this study will not only inspire novel DRL methods with invariant and unique representations, but also provide useful insights for industrial applications.

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Cited by 2 Pith papers

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  1. Latent feedback control of distributed systems in multiple scenarios through deep learning-based reduced order models

    math.OC 2024-12 conditional novelty 6.0 of 10

    A learned reduced-order feedback controller computes near-optimal distributed controls for parametrized PDEs in real time, with a latent loop that works even without online state measurements.

  2. Sparse Sensor Placement in Multi-Agent Reinforcement Learning Control of Rayleigh-B\'enard Convection

    cs.MA 2026-06 unverdicted novelty 5.0 of 10

    Grouped regularization on multi-agent transformer encoder inputs yields near-maximal sparse sensor sets for Rayleigh–Bénard control while retaining expert-level Nusselt reduction.

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