On The Dynamics and Design of a Two-body Wave Energy Converter

13th International Conference on Motion and Vibration Control; 12th International Conference on Recent Advances in Structural Dynamics

Liang, Changwei^1 ; Zuo, Lei^2

Department of Mechanical Engineering, Stony Brook University, Stony Brook

NY

11794, United States^1

Department of Mechanical Engineering, Virginia Tech, Blacksburg

VA

24061, United States^2

关键词: Closed form solutions;    Damped natural frequencies;    Excitation frequency;    Frequency domains;    Hydrodynamic damping;    Linearized models;    Regular and irregular waves;    Submerged bodies;   

Others  :  https://iopscience.iop.org/article/10.1088/1742-6596/744/1/012074/pdf
DOI  :  10.1088/1742-6596/744/1/012074

来源: IOP

【 摘 要 】

A two-body wave energy converter oscillating in heave is studied in this paper. The energy is extracted through the relative motion between the floating and submerged bodies. A linearized model in the frequency domain is adopted to study the dynamics of such a two-body system with consideration of both the viscous damping and the hydrodynamic damping. The closed form solution of the maximum absorption power and corresponding power take-off parameters are obtained. The suboptimal and optimal designs for a two-body system are proposed based on the closed form solution. The physical insight of the optimal design is to have one of the damped natural frequencies of the two body system the same as, or as close as possible to, the excitation frequency. A case study is conducted to investigate the influence of the submerged body on the absorption power of a two-body system subjected to suboptimal and optimal design under regular and irregular wave excitations. It is found that the absorption power of the two-body system can be significantly higher than that of the single body system with the same floating buoy in both regular and irregular waves. In regular waves, it is found that the mass of the submerged body should be designed with an optimal value in order to achieve the maximum absorption power for the given floating buoy. The viscous damping on the submerged body should be as small as possible for a given mass in both regular and irregular waves.