1989
DOI: 10.1002/marc.1989.030100902
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Electromechanical effects in cholesteric and chiral smectic liquid‐crystalline elastomers

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Cited by 73 publications
(42 citation statements)
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References 16 publications
(1 reference statement)
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“…The coupling ∼ D 2 between strains and relative rotations has no analogue for any other known optically isotropic system. The contribution ∼ ζ R can be viewed as the analogue of rotato-electricity as studied before for cholesteric elastomers and gels [48,49,60]. What is worth emphasizing about the effect given here is the fact that it gives rise to an effect linear in an external electric field in an optically isotropic system (before the field is applied).…”
Section: The Macroscopic Dynamics Of the Elastic Chiral εT Phasementioning
confidence: 85%
See 1 more Smart Citation
“…The coupling ∼ D 2 between strains and relative rotations has no analogue for any other known optically isotropic system. The contribution ∼ ζ R can be viewed as the analogue of rotato-electricity as studied before for cholesteric elastomers and gels [48,49,60]. What is worth emphasizing about the effect given here is the fact that it gives rise to an effect linear in an external electric field in an optically isotropic system (before the field is applied).…”
Section: The Macroscopic Dynamics Of the Elastic Chiral εT Phasementioning
confidence: 85%
“…While relative rotations between octupolar order and a (transient or permanent) network have not been considered before, the concept of relative rotations goes back to nematic gels and has been pioneered by de Gennes [46]. Subsequently it has been applied to uniaxial magnetic gels [47] as well as to cholesteric gels and elastomers [38,48,49].…”
Section: The Macroscopic Dynamics Of the Elastic εT D Phasementioning
confidence: 99%
“…and describe electric field-induced relative rotations (rotato-electricity [61,62]) and deformations with…”
Section: Macroscopic Dynamics Of Chiral Polar Gelsmentioning
confidence: 99%
“…Several authors have used a phenomenological approach to study strain-induced polarization in nematic elastomers (Terentjev 1993) and cholesteric elastomers (Brand 1989;Pelcovits & Meyer 1995). This work differs from all the above in that it describes strain using the full (nonlinear) deformation gradient tensor, and works directly with the polarization pseudovector rather than the free energy.…”
Section: Phenomenological Approachmentioning
confidence: 99%