
Dielectric elastomer actuators (DEAs) are known as ‘artificial muscles’ due to their large actuation strain, high energy density and self-sensing capability. The conical configuration has been widely adopted in DEA applications such as bio-inspired locomotion and micropumps for its good compactness, ease for fabrication and large actuation stroke. However, the conical protrusion of the DEA membrane is characterized by inhomogeneous stresses, which complicate their design. In this work, we present an analytical model-based optimization for conical DEAs with the three biasing elements: (I) linear compression spring; (II) biasing mass; and (III) antagonistic double-cone DEA. The optimization is to find the maximum stroke and work output of a conical DEA by tuning its geometry (inner disk to outer frame radius ratio a/b) and pre-stretch ratio. The results show that (a) for all three cases, stroke and work output are maximum for a pre-stretch ratio of 1 × 1 for the Parker silicone elastomer, which suggests the stretch caused by out-of-plane deformation is sufficient for this specific elastomer. (b) Stroke maximization is obtained for a lower a/b ratio while a larger a/b ratio is required to maximize work output, but the optimal a/b ratio is less than 0.3 in all three cases. (c) The double-cone configuration has the largest stroke while single cone with a biasing mass has the highest work output.
TK1001-1841, hyperelastic modelling, conical configuration optimization, 500, design optimization, work output, dielectric elastomer actuators (DEAs), 620, Production of electric energy or power. Powerplants. Central stations, hyperelastic model stroke output, TA401-492, Materials of engineering and construction. Mechanics of materials
TK1001-1841, hyperelastic modelling, conical configuration optimization, 500, design optimization, work output, dielectric elastomer actuators (DEAs), 620, Production of electric energy or power. Powerplants. Central stations, hyperelastic model stroke output, TA401-492, Materials of engineering and construction. Mechanics of materials
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