Optimising hydrofoils using automated multi-fidelity surrogate models

被引:0
|
作者
Solak, Hayriye Pehlivan [1 ]
Wackers, Jeroen [1 ]
Pellegrini, Riccardo [2 ]
Serani, Andrea [2 ]
Diez, Matteo [2 ]
Perali, Paolo [3 ]
Sacher, Matthieu [3 ]
Leroux, Jean-Baptiste [3 ]
Augier, Benoit [4 ]
Hauville, Frederic [5 ]
Bot, Patrick [5 ]
机构
[1] Ecole Cent Nantes, LHEEA, CNRS, UMR 6598, F-44321 Nantes 3, France
[2] CNR, Inst Marine Engn, CNR INM, Rome, Italy
[3] ENSTA Bretagne, CNRS, IRDL, UMR 6027, 2 Rue Francois Verny, F-29806 Brest 9, France
[4] Ifremer, RDT Res & Technol Dev, F-29280 Plouzane, France
[5] French Naval Acad Res Inst, IRENav, BCRM Brest, CC600, F-29240 Brest 9, France
关键词
SDDO; multi-fidelity; RANS; potential solver; kitefoil; FREE-SURFACE;
D O I
10.1080/17445302.2024.2422518
中图分类号
U6 [水路运输]; P75 [海洋工程];
学科分类号
0814 ; 081505 ; 0824 ; 082401 ;
摘要
Lifting hydrofoils are gaining importance, since they drastically reduce the wetted surface area of a ship, thus decreasing resistance. To attain efficient hydrofoils, the geometries can be obtained from an automated optimisation process. However, hydrofoil simulations are computationally demanding, since fine meshes are needed to accurately capture the pressure field and the boundary layer on the hydrofoil. Simulation-based optimisation can therefore be very expensive. To speed up the fully automated hydrofoil optimisation procedure, we propose a multi-fidelity framework which takes advantage of both an efficient low-fidelity potential flow solver dedicated to hydrofoils and a high-fidelity RANS solver enhanced with adaptive grid refinement and dedicated foil-aligned overset meshes, to attain high accuracy with a limited computational budget. Both solvers are shown to be reliable for automatic simulation, and remarkable correlation between potential-flow and RANS results is obtained. Two different multi-fidelity frameworks are compared for a realistic hydrofoil: only RANS based and potential-RANS based. According to the optimisation results, the drag is able to be reduced by 17% and 8% in these frameworks, within a realistic time frame. Thus, industrial optimisation of hydrofoils appears possible. Finally, critical areas of future improvement regarding the robustness and efficiency of the optimisation procedure are discussed in this study.
引用
收藏
页数:12
相关论文
共 50 条
  • [21] A Single-Fidelity Surrogate Modeling Method Based on Nonlinearity Integrated Multi-Fidelity Surrogate
    Li, Kunpeng
    He, Xiwang
    Lv, Liye
    Zhu, Jiaxiang
    Hao, Guangbo
    Li, Haiyang
    Song, Xueguan
    JOURNAL OF MECHANICAL DESIGN, 2023, 145 (09)
  • [22] Multi-fidelity reduced-order surrogate modelling
    Conti, Paolo
    Guo, Mengwu
    Manzoni, Andrea
    Frangi, Attilio
    Brunton, Steven L.
    Kutz, J. Nathan
    PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2024, 480 (2283):
  • [23] Conditional deep surrogate models for stochastic, high-dimensional, and multi-fidelity systems
    Yang, Yibo
    Perdikaris, Paris
    COMPUTATIONAL MECHANICS, 2019, 64 (02) : 417 - 434
  • [24] Conditional deep surrogate models for stochastic, high-dimensional, and multi-fidelity systems
    Yibo Yang
    Paris Perdikaris
    Computational Mechanics, 2019, 64 : 417 - 434
  • [25] Models and algorithms for multi-fidelity data
    Forbes, Alistair B.
    ADVANCED MATHEMATICAL AND COMPUTATIONAL TOOLS IN METROLOGY AND TESTING XI, 2019, 89 : 178 - 185
  • [26] An Adaptive Multi-Fidelity Surrogate Model for Uncertainty Propagation Analysis
    Xiao, Wei
    Shen, Yingying
    Zhao, Jiao
    Lv, Luogeng
    Chen, Jiangtao
    Zhao, Wei
    APPLIED SCIENCES-BASEL, 2025, 15 (06):
  • [27] A Novel Multi-Fidelity Surrogate for Efficient Turbine Design Optimization
    Wang, Qineng
    Song, Liming
    Guo, Zhendong
    Li, Jun
    Feng, Zhenping
    JOURNAL OF TURBOMACHINERY-TRANSACTIONS OF THE ASME, 2024, 146 (04):
  • [28] A BAYESIAN NEURAL NETWORK APPROACH TO MULTI-FIDELITY SURROGATE MODELING
    Kerleguer, Baptiste
    Cannamela, Claire
    Garnier, Josselin
    INTERNATIONAL JOURNAL FOR UNCERTAINTY QUANTIFICATION, 2024, 14 (01) : 43 - 60
  • [29] A multi-fidelity surrogate model based on support vector regression
    Maolin Shi
    Liye Lv
    Wei Sun
    Xueguan Song
    Structural and Multidisciplinary Optimization, 2020, 61 : 2363 - 2375
  • [30] Stochastic multi-fidelity surrogate modeling of dendritic crystal growth
    Winter, J. M.
    Kaiser, J. W. J.
    Adami, S.
    Akhatov, I. S.
    Adams, N. A.
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2022, 393