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Hongfu Zhang

Publications and source records attributed to Hongfu Zhang.

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Quantum reinforcement learning-based active flow control

Active flow control remains a significant challenge due to the high-dimensional, nonlinear nature of fluid dynamics. Quantum machine learning may prove effective in addressing these issues, given that quantum computing possesses superiority over traditional computing in some extend. Thus, this study developed a quantum reinforcement learning (QRL) based active flow control framework, integrating variational quantum circuits (VQCs) with the proximal policy optimization (PPO) algorithm to learn a real time controller. Firstly, we tested the QRL in a CartPole problem. The QRL shows parameter efficiency and enhanced learning capability, indicating VQC acts as promising candidates for advancing RL, particularly in scenarios requiring both computational efficiency and robust performance. The active control of flow past a square circular cylinder at a Reynolds number of 100 was tested via QRL. Our hybrid architecture encodes high-dimensional flow states into a quantum policy network, which generates continuous blowing/suction actions on the cylinder surface, and thus suppress the vortex shedding to achieve drag reduction. Numerical simulations demonstrate the QRL successfully reduces the mean drag and attenuates lift oscillations. Flow field analysis confirms that QRL control effectively suppresses large-scale vortex shedding, leading to a narrower wake compared to the uncontrolled baseline. These results validate the potential of quantum-enhanced learning for tackling complex fluid dynamics problems. The proposed QRL framework establishes a promising blueprint for quantum-AI accelerated solutions in aerospace design, energy-efficient turbomachinery, and other applications involving sophisticated fluid-structure interactions.

physics.flu-dyn

Flow control-oriented coherent mode prediction via Grassmann-kNN manifold learning

A data-driven method using Grassmann manifold learning is proposed to identify a low-dimensional actuation manifold for flow-controlled fluid flows. The snapshot flow field are twice compressed using Proper Orthogonal Decomposition (POD) and a diffusion model. Key steps of the actuation manifold are Grassmann manifold-based Polynomial Chaos Expansion (PCE) as the encoder and K-nearest neighbor regression (kNN) as the decoder. This methodology is first tested on a simple dielectric cylinder in a homogeneous electric field to predict the out-of-sample electric field, demonstrating fast and accurate performance. Next, the present model is evaluated by predicting dynamic coherence modes of an oscillating-rotation cylinder. The cylinder's oscillating rotation amplitude and frequency are regarded as independent control parameters. The mean mode and the first dynamic mode are selected as the representative cases to test present model. For the mean mode, the Grassman manifold describes all parameterized modes with 8 latent variables. All the modes can be divided into four clusters, and they share similar features but with different wake length. For the dynamic mode, the Grassman manifold describes all modes with 12 latent variables. All the modes can be divided into three clusters. Intriguingly, each cluster is aligned with clear physical meanings. One describes the near-wake periodic vortex shedding resembling Karman vortices, one describes the far wake periodic vortex shedding, and one shows high-frequency K-H vortices shedding. Moreover, Grassmann-kNN manifold learning can accurately predict the modes. It is possible to estimate the full flow state with small reconstruction errors just by knowing the actuation parameters. This manifold learning model is demonstrated to be crucial for flow control-oriented flow estimation.

physics.flu-dyn