Sensing the fluid flow around an arbitrary geometry entails extrapolating from the physical quantities perceived at its surface in order to reconstruct the features of the surrounding fluid. This is a challenging inverse problem, yet one that if solved could have a significant impact on many engineering applications. The exploitation of such an inverse logic has gained interest in recent years with the advent of widely available cheap but capable MEMS-based sensors. When combined with novel data-driven methods, these sensors may allow for flow reconstruction around immersed structures, benefiting applications such as unmanned airborne/underwater vehicle path planning or control and structural health monitoring of wind turbine blades. In this work, we train deep reversible Graph Neural Networks (GNNs) to perform flow sensing (flow reconstruction) around two-dimensional aerodynamic shapes: airfoils. Motivated by recent work, which has shown that GNNs can be powerful alternatives to mesh-based forward physics simulators, we implement a Message-Passing Neural Network to simultaneously reconstruct both the pressure and velocity fields surrounding simulated airfoils based on their surface pressure distributions, whilst additionally gathering useful farfield properties in the form of context vectors. We generate a unique dataset of Computational Fluid Dynamics simulations by simulating random, yet meaningful combinations of input boundary conditions and airfoil shapes. We show that despite the challenges associated with reconstructing the flow around arbitrary airfoil geometries in high Reynolds turbulent inflow conditions, our framework is able to generalize well to unseen cases.
翻译:围绕任意的几何测量,对流体进行测量,需要从表面观察到的物理数量外推外推,以重建周围流体特征。这是一个具有挑战性的反向问题,但如果解决,则会对许多工程应用产生重大影响。近年来,随着广泛可得的廉价但有能力的MEMS传感器的出现,对这种反向逻辑的利用近年来引起了兴趣。当这些传感器与新的数据驱动方法相结合时,可以允许围绕浸泡结构进行流体重建,使无人驾驶的空气/水下车辆路径规划或控制以及风轮机叶结构健康监测等应用程序受益。在这项工作中,我们训练了深可逆的地平流轨道神经网络(GNNS)来围绕二维的空气动力形状进行流感测(流量重建 ) : 空气。 最近的工作使得GNNS能够成为基于内层的前方物理学模拟器的强大替代品,我们安装了一个信息支持神经网络, 以同时重建模拟的空气流结构的压力和速度, 以其表层压力分布为基础,同时,我们培养了深层的地平流的轨道结构,同时收集了我们更深层的土壤结构的土壤结构的滚动数据。