论文标题
具有梯度增强的机器学习控制的多频开放腔流量的稳定
Stabilization of a multi-frequency open cavity flow with gradient-enriched machine learning control
论文作者
论文摘要
我们将开放腔流实验稳定在其原始波动水平的1%。首次为此配置自动学习多模式反馈控件。关键推动器是对控制定律的自动现场优化,机器学习通过梯度下降算法增强,称为梯度增强的机器学习控制(Cornejo Maceda等,2021,GMLC)。 GMLC被证明比MLC更快地学习一个数量级(Duriez等,2017,MLC)。反馈机制的物理解释得到了一种基于群集的控制律可视化,用于流动动力学和相应的致动命令。控制实验的起点是两个未强制的开放式腔基准配置:具有单个显性频率的狭窄带宽态度和两个频率竞争的模式转换式。反馈控制命令位于前沿的DBD执行器。该流量由下游热线传感器在后端监测。反馈定律针对监视的波动水平进行了优化。作为参考,混合层的自我振荡通过稳定的致动缓解。然后,用GMLC优化了反馈控制器。正如预期的那样,反馈控制通过达到更好的振幅降低和较小的驱动能力来优于稳定的致动,约占类似有效稳定强迫所需的驱动能量的约1%。有趣的是,对一个制度学到的优化法律也为另一个未经测试的制度表现良好。提出的控制策略可以预期适用于许多其他剪切流实验。
We stabilize an open cavity flow experiment to 1% of its original fluctuation level. For the first time, a multi-modal feedback control is automatically learned for this configuration. The key enabler is automatic in-situ optimization of control laws with machine learning augmented by a gradient descent algorithm, named gradient-enriched machine learning control (Cornejo Maceda et al. 2021, gMLC). gMLC is shown to learn one order of magnitude faster than MLC (Duriez et al. 2017, MLC). The physical interpretation of the feedback mechanism is assisted by a novel cluster-based control law visualization for flow dynamics and corresponding actuation commands. Starting point of the control experiment are two unforced open cavity benchmark configurations: a narrow-bandwidth regime with a single dominant frequency and a mode-switching regime where two frequencies compete. The feedback control commands the DBD actuator located at the leading edge. The flow is monitored by a downstream hot-wire sensor over the trailing edge. The feedback law is optimized with respect to the monitored fluctuation level. As reference, the self-oscillations of the mixing layer are mitigated with steady actuation. Then, a feedback controller is optimized with gMLC. As expected, feedback control outperforms steady actuation by achieving both, a better amplitude reduction and a significantly smaller actuation power, about about 1% of the actuation energy required for similarly effective steady forcing. Intriguingly, optimized laws learned for one regime performs well for the other untested regime as well. The proposed control strategy can be expected to be applicable for many other shear flow experiments.