Numerical and experimental investigation on deterministic prediction of ocean surface wave and wave excitation force

被引:5
作者
Kim, I. C. [1 ,2 ]
Ducrozet, G. [1 ]
Leroy, V. [1 ]
Bonnefoy, F. [1 ]
Perignon, Y. [1 ]
Delacroix, S. [1 ]
机构
[1] Nantes Univ, Ecole Cent Nantes, CNRS,LHEEA,UMR 6598, F-44000 Nantes, France
[2] Oregon State Univ, Coll Earth Ocean & Atmospher Sci, Corvallis, OR 97330 USA
基金
欧盟地平线“2020”;
关键词
Wave excitation force; Ocean waves; Phase-resolved model; Real-time prediction; Directional wave; Wave tank experiments; BREAKING;
D O I
10.1016/j.apor.2023.103834
中图分类号
P75 [海洋工程];
学科分类号
0814 ; 081505 ; 0824 ; 082401 ;
摘要
Floating marine structures implement real-time wave excitation force prediction to address optimal control issues. The accuracy of force prediction relies on adequate wave forecasting. This paper presents a compre-hensive analysis of deterministic wave forecasting by considering various wave steepnesses and directional spreads. In addition, we introduce new methods for predicting wave excitation forces acting on the floating body of interest. The methods are based on a set of frequency coefficients of wave excitation forces, which are generated in conjunction with wave amplitude parameters optimized in the data assimilation and frequency response functions obtained from boundary element method tools. These approaches offer the advantage of streamlining the calculation process, eliminating the need for simulating wave surfaces through wave propagation. Moreover, for the first time, we study a prediction zone for wave excitation forces by comparing predicted forces with theoretical forces. Lastly, the force prediction is validated against experiments conducted on a captive platform model in both unidirectional and multidirectional sea states.
引用
收藏
页数:15
相关论文
共 42 条
[1]   Feedforward control for wave disturbance rejection on floating offshore wind turbines [J].
Al, M. ;
Fontanella, A. ;
van der Hoek, D. ;
Liu, Y. ;
Belloli, M. ;
van Wingerden, J. W. .
SCIENCE OF MAKING TORQUE FROM WIND (TORQUE 2020), PTS 1-5, 2020, 1618
[2]   Numerical and laboratory investigation of breaking of steep two-dimensional waves in deep water [J].
Babanin, Alexander V. ;
Chalikov, Dmitry ;
Young, I. R. ;
Savelyev, Ivan .
JOURNAL OF FLUID MECHANICS, 2010, 644 :433-463
[3]  
Babarit A., 2015, 11 EUR WAV TID EN C
[4]   System Identification of a Heaving Point Absorber: Design of Experiment and Device Modeling [J].
Bacelli, Giorgio ;
Coe, Ryan G. ;
Patterson, David ;
Wilson, David .
ENERGIES, 2017, 10 (04)
[5]   Deterministic non-linear wave prediction using probe data [J].
Blondel, E. ;
Bonnefoy, F. ;
Ferrant, P. .
OCEAN ENGINEERING, 2010, 37 (10) :913-926
[6]  
Bonnefoy Felicien, 2023, Zenodo, DOI 10.5281/ZENODO.7689781
[7]   Modeling spectra of breaking surface waves in shallow water [J].
Chen, YZ ;
Guza, RT ;
Elgar, S .
JOURNAL OF GEOPHYSICAL RESEARCH-OCEANS, 1997, 102 (C11) :25035-25046
[8]  
Cretel J.A., 2011, IFAC P, V44, P3714, DOI DOI 10.3182/20110828-6-IT-1002.03255
[9]  
Cummins W, 1962, The impulse response function and ship motions, DOI DOI 10.1179/2056711115Y.00000000001
[10]   Experimental and numerical assessment of deterministic nonlinear ocean waves prediction algorithms using non-uniformly sampled wave gauges [J].
Desmars, N. ;
Bonnefoy, F. ;
Grilli, S. T. ;
Ducrozet, G. ;
Perignon, Y. ;
Guerin, C-A ;
Ferrant, P. .
OCEAN ENGINEERING, 2020, 212