2011
DOI: 10.1063/1.3655910
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Mechanical constraints enhance electrical energy densities of soft dielectrics

Abstract: In this thesis, a new method---mechanical constraint to increase the energy density of soft dielectrics is described. Electromechanical breakdown is one of the main factors limiting the energy density and it is induced by instabilities. Pull-in instability has been widely investigated and a theoretical model has been developed. A new type of instability-creasing to cratering instability is observed in soft dielectrics. A theoretical model is developed and shows perfect consistent with the experimental

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Cited by 24 publications
(13 citation statements)
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“…Further, in order to investigate the relation between voltage and strain, numerous hyperelastic strain energy functions, such as the Neo-Hooken [18], Mooney-Rivlin [19], Ogden [20], Yeoh [21] and Gent [22,23] models have been widely used to mathematically simulate DE behaviour. As the volume of a DE is assumed to be constant (Poisson's ratio ν ≈ 0.5) irrespective of whether a high voltage is applied or not, the area strain (s a ) has a simple relationship with the thickness strain as given by Eq.…”
Section: Introductionmentioning
confidence: 99%
“…Further, in order to investigate the relation between voltage and strain, numerous hyperelastic strain energy functions, such as the Neo-Hooken [18], Mooney-Rivlin [19], Ogden [20], Yeoh [21] and Gent [22,23] models have been widely used to mathematically simulate DE behaviour. As the volume of a DE is assumed to be constant (Poisson's ratio ν ≈ 0.5) irrespective of whether a high voltage is applied or not, the area strain (s a ) has a simple relationship with the thickness strain as given by Eq.…”
Section: Introductionmentioning
confidence: 99%
“…The electric-fieldinduced creasing and wrinkling instabilities have been widely implicated in detrimental failures of insulating cables [9,10], organic capacitors [11], and dielectric-elastomer actuators [2,12] and energy harvesters [13]. Conversely, controlling these instabilities with electric fields has led to beneficial applications as diverse as functional surfaces and interfaces [3,4], biomedical devices [14], and on-demand patterning [15].…”
Section: Introductionmentioning
confidence: 99%
“…Since the maximum energy density is closely associated with the electrical breakdown field, we further investigated the influence of temperature and strain-stiffening on the maximum energy density which can be expressed as 31 where E and D are the electric field and electric displacement of the dielectric, respectively. For ideal dielectrics (where E and D are linearly related by a dielectric constant), the maximum electrical energy density can be calculated as…”
mentioning
confidence: 99%