Please use this identifier to cite or link to this item: https://hdl.handle.net/2440/139735
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Type: Journal article
Title: Parametric analysis of a two-body floating-point absorber wave energy converter
Author: Xu, Q.
Li, Y.
Bennetts, L.G.
Wang, S.
Zhang, L.
Xu, H.
Narasimalu, S.
Citation: Physics of Fluids, 2023; 35(9):097115-1-097115-10
Publisher: AIP Publishing
Issue Date: 2023
ISSN: 1070-6631
1089-7666
Statement of
Responsibility: 
Qianlong Xu (徐潜龙), Ye Li (李晔), Luke G. Bennetts, Shangming Wang (王尚明), Lijun Zhang (章丽骏), Hao Xu (徐昊), and Srikanth Narasimalu
Abstract: In the evolution of floating-point absorber wave energy conversion systems, multiple-body systems are gaining more attention than singlebody systems. Meanwhile, the design and operation factors affecting the performance of multiple-body systems are much greater than those of single-body systems. However, no systematic study has yet been presented. In this article, a theoretical model is proposed by using a coupled oscillator system consisting of a damper-spring system to represent a two-body system (the floating body and the reacting body). Dimensionless expressions for the motion response and wave power absorption efficiency are derived. With the newly developed model, we prove that an appropriately tuned two-body system can obtain a limiting power absorption width of L=2p (L is the incident wavelength) as much as a single-body system. The generic case of a two-body system is presented with numerical simulations as an example. The results show that increasing the damping coefficient can reduce the wave frequency at which the peak of power absorption efficiency occurs. Increasing stiffness can make the wave frequencies for high power absorption efficiency move to a higher frequency region and can also make the spectrum bandwidth for high power absorption efficiency become narrower. Further, we show that the two-body system can absorb more wave energy at low wave frequencies than the single-body system.
Rights: © 2023 Author(s). Published under an exclusive license by AIP Publishing
DOI: 10.1063/5.0161920
Grant ID: http://purl.org/au-research/grants/arc/LP180101109
http://purl.org/au-research/grants/arc/FT190100404
http://purl.org/au-research/grants/arc/DP200102828
Published version: http://dx.doi.org/10.1063/5.0161920
Appears in Collections:Mathematical Sciences publications

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