Linear and nonlinear hydrodynamic models for dynamics of a submerged point absorber wave energy converter

被引:18
作者
Schubert, Benjamin W. [1 ]
Robertson, William S. P. [1 ]
Cazzolato, Benjamin S. [1 ]
Ghayesh, Mergen H. [1 ]
机构
[1] Univ Adelaide, Sch Mech Engn, Adelaide, SA, Australia
关键词
Wave energy converter; Submerged point absorber; Fully and partially nonlinear hydrodynamics; Numerical wave tank;
D O I
10.1016/j.oceaneng.2019.106828
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
This study compares the response of a submerged CETO-shaped point absorber wave energy converter using linear, partially-nonlinear, pseudo-nonlinear, and fully-nonlinear methods to model hydrodynamic effects. Linear potential flow models calculate hydrodynamic parameters to represent the fluid-structure interaction; typical dynamic models apply these parameters without pose-dependence. The partially-nonlinear method evaluates excitation forces at different poses to introduce a pose-dependent excitation force; in addition to the excitation force, the pseudo-nonlinear method calculates hydrodynamic coefficients using linear potential flow methods and includes pose-dependence through interpolating pre-calculated parameters to represent the radiation force. The fully-nonlinear CFD model is a numerical wave tank validated against published data. The applicability of linear-based methods has been explored by comparing the motion, force, and power of the system under various operating conditions against the fully-nonlinear results. It was expected that for low amplitude waves results tend towards the linear results; however, for both low amplitude waves and increased submergence depth, linear methods provided poor representations of the nonlinear CFD results. Geometric nonlinearities were insufficient to capture all the nonlinear behaviour. A frequency-dependent nonlinearity was identified in the water above the buoy resonating. For such submerged point absorbers, linear methods do not adequately represent the influential nonlinear effects.
引用
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页数:12
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