2019
DOI: 10.1098/rspa.2018.0566
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Modelling and testing of a wave energy converter based on dielectric elastomer generators

Abstract: This paper introduces the analysis and design of a wave energy converter (WEC) that is equipped with a novel kind of electrostatic power take-off system, known as dielectric elastomer generator (DEG). We propose a modelling approach which relies on the combination of nonlinear potential-flow hydrodynamics and electro-hyperelastic theory. Such a model makes it possible to predict the system response in operational conditions, and thus it is employed to design and evaluate a DEG-based WEC that features an effect… Show more

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Cited by 52 publications
(76 citation statements)
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“…This topology has been largely investigated due to its simplicity (e.g., there are no moving parts but the DEG membrane) and its ability to reach large area strains, close to the equibiaxial condition, over a large portion of the electrodes surface. [18,[46][47][48] Other DEG topologies have been investigated in addition to those presented here. These include, among others: generators which exploit a fluid's pressure to generate a bubble-like expansion of a tubular DEG membrane; [49] longitudinally stretched roll (or tube) DEG; [23,50] and vibro-impact topologies, in which planar DEG membranes are deformed out-of-plane by impact with a vibrating bluff body.…”
Section: Topologiesmentioning
confidence: 99%
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“…This topology has been largely investigated due to its simplicity (e.g., there are no moving parts but the DEG membrane) and its ability to reach large area strains, close to the equibiaxial condition, over a large portion of the electrodes surface. [18,[46][47][48] Other DEG topologies have been investigated in addition to those presented here. These include, among others: generators which exploit a fluid's pressure to generate a bubble-like expansion of a tubular DEG membrane; [49] longitudinally stretched roll (or tube) DEG; [23,50] and vibro-impact topologies, in which planar DEG membranes are deformed out-of-plane by impact with a vibrating bluff body.…”
Section: Topologiesmentioning
confidence: 99%
“…In the special case in which the DEG geometrical configuration is described by a single degree of freedom (DoF) through a generalized coordinate q, the DEG response is described by the following global equation [48]…”
Section: Stretch Capacitance Generation Factormentioning
confidence: 99%
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