Graph convolutional multi-mesh autoencoder for steady transonic aircraft aerodynamics

被引:13
作者
Massegur, David [1 ]
Da Ronch, Andrea [1 ]
机构
[1] Univ Southampton, Fac Engn & Phys Sci, Southampton SO16 7QF, England
来源
MACHINE LEARNING-SCIENCE AND TECHNOLOGY | 2024年 / 5卷 / 02期
关键词
geometric deep learning; autoencoder; CFD; aerodynamics; graph convolutional network; multi-mesh scheme;
D O I
10.1088/2632-2153/ad36ad
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Calculating aerodynamic loads around an aircraft using computational fluid dynamics is a user's and computer-intensive task. An attractive alternative is to leverage neural networks (NNs) bypassing the need of solving the governing fluid equations at all flight conditions of interest. NNs have the ability to infer highly nonlinear predictions if a reference dataset is available. This work presents a geometric deep learning based multi-mesh autoencoder framework for steady-state transonic aerodynamics. The framework builds on graph NNs which are designed for irregular and unstructured spatial discretisations, embedded in a multi-resolution algorithm for dimensionality reduction. The test case is for the NASA common research model wing/body aircraft configuration. Thorough studies are presented discussing the model predictions in terms of vector fields, pressure and shear-stress coefficients, and scalar fields, total force and moment coefficients, for a range of nonlinear conditions involving shock waves and flow separation. We note that the cost of the model prediction is minimal having used an existing database.
引用
收藏
页数:22
相关论文
共 39 条
[1]  
Anderson J. D., 2016, Fundamentals of Aerodynamics, V6th ed.
[2]  
Baqu‚ P, 2018, Arxiv, DOI arXiv:1802.04016
[3]  
BICKEL PJ, 1977, MATH STAT BASIC IDEA
[4]   Geometric Deep Learning Going beyond Euclidean data [J].
Bronstein, Michael M. ;
Bruna, Joan ;
LeCun, Yann ;
Szlam, Arthur ;
Vandergheynst, Pierre .
IEEE SIGNAL PROCESSING MAGAZINE, 2017, 34 (04) :18-42
[5]  
Brunton SL, 2019, DATA-DRIVEN SCIENCE AND ENGINEERING: MACHINE LEARNING, DYNAMICAL SYSTEMS, AND CONTROL, pIX, DOI 10.1017/9781108380690
[6]   Machine Learning for Fluid Mechanics [J].
Brunton, Steven L. ;
Noack, Bernd R. ;
Koumoutsakos, Petros .
ANNUAL REVIEW OF FLUID MECHANICS, VOL 52, 2020, 52 :477-508
[7]   Assessment of supervised machine learning methods for fluid flows [J].
Fukami, Kai ;
Fukagata, Koji ;
Taira, Kunihiko .
THEORETICAL AND COMPUTATIONAL FLUID DYNAMICS, 2020, 34 (04) :497-519
[8]   Reduced-Order Nonlinear Unsteady Aerodynamic Modeling Using a Surrogate-Based Recurrence Framework [J].
Glaz, Bryan ;
Liu, Li ;
Friedmann, Peretz P. .
AIAA JOURNAL, 2010, 48 (10) :2418-2429
[9]  
Goodfellow I, 2016, ADAPT COMPUT MACH LE, P1
[10]  
Han X, 2022, Arxiv, DOI arXiv:2201.09113