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Figure 3.13. Thermoelastic response of an LCE prepared from Components 10a c. s: mechanical eld; L: length of the network in the nematic state; Liso: length of the network in the isotropic state; Tred: reduced temperature. Source: Wermter and Finkelmann, 2001.
289 diffusion. The peak current density follows the Randles-Sevcik equation ;'P = 0A52(nF)3/2(RT)-m(Dv)mc Ox (5.4.32)
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(1994) then reported quantitative results on shape changes of swollen polydomain LCEs under a dc electric eld (0.3 V/mm). Recently, Courty et al. (2003) demonstrated a fairly large electromechanical effect in an LCE embedded with carbon nanotubes, but needed a large applied eld (1 V/mm). Furthermore, Yusuf et al. (2005) reported measurable shape changes (a maximum 13% contraction) in LCEs swollen with an LMWLC under small elds (0.01 1 V/mm). Kremer and coworkers developed a new material that showed high and fast strains of 4% by electrostriction under a much lower applied electric eld (by two orders of magnitude) than those reported previously. It consists of ultrathin ferroelectric LCE lms, which exhibited 4% strain at only 1.5 MV/m (Fig. 3.16; Lehmann et al., 2001). The thinning of the lm by 4% in the ferroelectric LCE corresponds to an electrically induced tilt angle (electroclinic effect) of y=161 in the sample cosine model.
The peak potential (corresponding to the peak current) for a cathodic reversible process is shifted by AE = l.lRT/nF (5.4.33)
Figure 3.14. LCEs with laterally attached side-chain mesogens and their deformation behavior. Source: Naciri et al., 2003.
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to more negative potentials in comparison with the reversible half-wave potential (Eq. (5.4.12)). A transformation of the peak voltammogram to the sigmoidal shape shown in the preceding section, Fig. 5.13, is achieved by the convolution analysis method proposed by K. Oldham. The experimental function j(t) =j[^(E Ej)/v] is transformed by convolution integration F(t) = Jt-l/2\f [j(u)/(t-u)l/2]du = Jt~m [j(u)/(t - u)m] (5.4.34)
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Broer and coworkers proposed pH- or water-controlled actuators based on two simple concepts: an aligned LC network, consisting of both covalent and secondary bonds, and stimulus-controlled molecular switching between acidic and neutral states (Fig. 3.17; Harris et al., 2005a). The uniaxially aligned lm responded equally to water or pH in all regions of the lm and only elongated by a small amount when exposed to a uniform stimulus. Differences in the pH value or humidity of the upper and lower surfaces induced a large degree of bending of the lm. The twisted and splayed con gurations do not require environmental gradients to produce macroscopic motion. In both cases, the preferred expansion directions on the opposite surfaces of a lm were offset by 901, and a uniform stimulus resulted in expansion gradients over the thickness of the lm and bending behavior similar to thermal deformation in a metallic bilayer.
to a current function F(t) whose dependence on potential (Fig. 5.14, curve 2) can be treated in the same way as the polarization curve in the preceding section. 5.4.4 The concentration overpotential
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The effect of transport phenomena on the overall electrode process can also be expressed in terms of the concentration or transport overpotential. The original concentration of the oxidized form cOx decreases during the cathodic process through depletion in the vicinity of the electrode to the value (COX)A:=0 a n d , similarly, the concentration of the reduced form cRed increases to the value (cRed)x=0. It follows from Eqs (5.4.18), (5.4.19) and (5.4.20) that
3.4.4.1. Photochemical Phase Transitions of LCs. Cooperative motion of molecules in LC phases may be most advantageous in changing the molecular alignment by external stimuli. If a small portion of LC molecules change their
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