1994
DOI: 10.1002/marc.1994.030150402
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Nematic elastomers beyond the critical point

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Cited by 83 publications
(67 citation statements)
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“…The difference in the heat capacity at the glass transition is ∆C p = 0.36 J/(g K) (±0.05 J/(g K)). The phase transformation of LSCEs is frequently super-critical due to internal stresses associated with the creation of monodomains by two-stage linking, as demonstrated by Disch et al for a similar elastomer [18]. Here, an apparent latent enthalpy at a nematic-to-paranematic (high temperature) phase transformation is found and is ∆H = 2.1 J/g (±0.5).…”
Section: Resultsmentioning
confidence: 71%
“…The difference in the heat capacity at the glass transition is ∆C p = 0.36 J/(g K) (±0.05 J/(g K)). The phase transformation of LSCEs is frequently super-critical due to internal stresses associated with the creation of monodomains by two-stage linking, as demonstrated by Disch et al for a similar elastomer [18]. Here, an apparent latent enthalpy at a nematic-to-paranematic (high temperature) phase transformation is found and is ∆H = 2.1 J/g (±0.5).…”
Section: Resultsmentioning
confidence: 71%
“…Such an effect is expected on theoretical grounds in a weak first-order transition system in an external field -however, in ordinary liquid crystals, electric and magnetic fields are usually too small to create a noticeable shift. On the other hand, there is no trace of supercritical behaviour or paranematics phase above T ni [27]: the transition remains abrupt and well defined; the small increase of λ above T ni is purely due to the rubberelastic response to the applied load.…”
Section: Thermo-mechanical Actuationmentioning
confidence: 91%
“…The phase transformation seems to be supercritical. A supercritical phase transformation for a similar elastomer, proven by nuclear magnetic resonance (NMR) experiments, is reported by Disch et al [15] But also differences are found concerning the broadness of the phase transformation and the absolute value of the birefringence in the nematic phase depending on the different types and concentrations of the crosslinkers of the elastomers. To characterise the phase transformation, its broadness is derived in the following way.…”
Section: Nematic-to-isotropic Phase Transformation Behaviourmentioning
confidence: 92%