In ocean engineering applications, parametric resonance is normally detrimental for the stability of large structures, so the vast ma- jority of effort in the literature is towards preventing and reducing it; similarly, parametric excitation is usually undesired for wave energy ex- traction too, since it often reduces the conversion ability. Conversely, this paper investigates the possibility to purposely introduce a 2:1 parametric resonance into a pitching wave energy harvester in order to inherently increase the energy absorption capabilities. Such a change in perspective is enabled by the use of a computationally efficient nonlinear hydrody- namic model (nonlinear Froude-Krylov force), that is able to articulate such a parametric instability at an early-development stage in a design- oriented simulation framework. The introduced 2:1 instability is found to be promising, since a significant amplification is obtained in the 2:1 region, where the oscillation amplitude is similar or even higher than in the 1:1 region.

Leveraging 2:1 Parametric Resonance in a Notional Wave Energy Harvester / Giorgi, Giuseppe. - ELETTRONICO. - 3:(2024), pp. 207-215. (Intervento presentato al convegno Third International Nonlinear Dynamics Conference (NODYCON 2023) tenutosi a Roma nel 18-22 June, 2023) [10.1007/978-3-031-50635-2_20].

Leveraging 2:1 Parametric Resonance in a Notional Wave Energy Harvester

giuseppe giorgi
2024

Abstract

In ocean engineering applications, parametric resonance is normally detrimental for the stability of large structures, so the vast ma- jority of effort in the literature is towards preventing and reducing it; similarly, parametric excitation is usually undesired for wave energy ex- traction too, since it often reduces the conversion ability. Conversely, this paper investigates the possibility to purposely introduce a 2:1 parametric resonance into a pitching wave energy harvester in order to inherently increase the energy absorption capabilities. Such a change in perspective is enabled by the use of a computationally efficient nonlinear hydrody- namic model (nonlinear Froude-Krylov force), that is able to articulate such a parametric instability at an early-development stage in a design- oriented simulation framework. The introduced 2:1 instability is found to be promising, since a significant amplification is obtained in the 2:1 region, where the oscillation amplitude is similar or even higher than in the 1:1 region.
2024
978-3-031-50634-5
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11583/2994109