System Identification of OSWEC Response Using Physics-Informed Neural Network

被引:3
作者
Ayyad, Mahmoud [1 ]
Ahmed, Alaa [1 ]
Yang, Lisheng [2 ]
Hajj, Muhammad R. [1 ]
Datla, Raju [1 ]
Zuo, Lei [2 ]
机构
[1] Stevens Inst Technol, Davidson Lab, Hoboken, NJ 07030 USA
[2] Univ Michigan, Naval Architecture & Marine Engn, Ann Arbor, MI 48109 USA
来源
OCEANS 2023 - LIMERICK | 2023年
关键词
Oscillating Surge Wave Energy Converter (OSWEC); Physics-Informed Neural Network (PINN); System Identification; Reduced-Order Model;
D O I
10.1109/OCEANSLimerick52467.2023.10244631
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
Optimizing the geometry and increasing the efficiency through PTO control of oscillating surge wave energy converters require the development of effective reduced-order models that can predict their hydrodynamic response. We implement a multi-step approach to identify the coefficients of the equation governing this response. Data from quasi-static, free decay and torque-forced experiments are used to respectively identify and represent the stiffness, the radiation damping, and the added mass and nonlinear damping terms. Particularly, we implement a data-driven system discovery, referred to as Physics-Informed Neural Network, to identify the added mass and nonlinear damping coefficients in the governing equations. Validation is performed via comparing time series predicted by the reduced order model to the measured time series.
引用
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页数:5
相关论文
共 13 条
[1]  
Akhtar I., 2008, Parallel simulations, reduced-order modeling, and feedback control of vortex shedding using fluidic actuators
[2]  
Akhtar I, 2008, 4 FLOW CONTR C, P4189
[3]   Model Based Control of Laminar Wake Using Fluidic Actuation [J].
Akhtar, Imran ;
Nayfeh, Ali H. .
JOURNAL OF COMPUTATIONAL AND NONLINEAR DYNAMICS, 2010, 5 (04) :1-9
[4]   On the stability and extension of reduced-order Galerkin models in incompressible flows [J].
Akhtar, Imran ;
Nayfeh, Ali H. ;
Ribbens, Calvin J. .
THEORETICAL AND COMPUTATIONAL FLUID DYNAMICS, 2009, 23 (03) :213-237
[5]   Physics-informed neural networks (PINNs) for fluid mechanics: a review [J].
Cai, Shengze ;
Mao, Zhiping ;
Wang, Zhicheng ;
Yin, Minglang ;
Karniadakis, George Em .
ACTA MECHANICA SINICA, 2021, 37 (12) :1727-1738
[6]  
Cummins WE, 1962, Report No 1661, DOI DOI 10.1179/2056711115Y.00000000001
[7]   A low-dimensional tool for predicting force decomposition coefficients for varying inflow conditions [J].
Ghommem, Mehdi ;
Akhtar, Imran ;
Hajj, Muhammad R. .
PROGRESS IN COMPUTATIONAL FLUID DYNAMICS, 2013, 13 (06) :368-381
[8]   DeepXDE: A Deep Learning Library for Solving Differential Equations [J].
Lu, Lu ;
Meng, Xuhui ;
Mao, Zhiping ;
Karniadakis, George Em .
SIAM REVIEW, 2021, 63 (01) :208-228
[9]   Physics-informed neural networks: A deep learning framework for solving forward and inverse problems involving nonlinear partial differential equations [J].
Raissi, M. ;
Perdikaris, P. ;
Karniadakis, G. E. .
JOURNAL OF COMPUTATIONAL PHYSICS, 2019, 378 :686-707
[10]   Hidden fluid mechanics: Learning velocity and pressure fields from flow visualizations [J].
Raissi, Maziar ;
Yazdani, Alireza ;
Karniadakis, George Em .
SCIENCE, 2020, 367 (6481) :1026-+