1990
DOI: 10.1051/jphys:0199000510120132900
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Dynamics of the undulation mode in swollen lamellar phases

Abstract: Abstract. 2014 We investigate the dynamics of the undulation mode (displacement of wave vector q parallel to the layers) in swollen lamellar phases. We calculate the dispersion equation of this mode for all wave vectors, from small q to high q (compared with the inverse of the layer spacing). We then calculate the static structure factor for scattering wave vectors Q parallel to the layers over the whole Q-range and also the dynamic structure factor at high Q.

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Cited by 42 publications
(32 citation statements)
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“…The relaxation rate of the undulation mode for the general, ternary system is found to be (26) in agreement with the result of reference [13]. Equation (26) reduces again to the result obtained in reference [12] for the case of the L α -phase in a binary system of amphiphiles and either water or oil. In fact, the theoretical result in this limit has already been confirmed experimentally in the light-scattering study of reference [20].…”
supporting
confidence: 76%
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“…The relaxation rate of the undulation mode for the general, ternary system is found to be (26) in agreement with the result of reference [13]. Equation (26) reduces again to the result obtained in reference [12] for the case of the L α -phase in a binary system of amphiphiles and either water or oil. In fact, the theoretical result in this limit has already been confirmed experimentally in the light-scattering study of reference [20].…”
supporting
confidence: 76%
“…The European Physical Journal E ω = 1 4ηq The relaxation rate of the symmetric stack, with δ = d/2 and η o = η w , is found to be see equation (24) above For q ⊥ d = 0, equation (24) reduces to the result obtained in references [12,13] for the undulation mode, and to ω p = sinh(q δ) − q δ 4V (δ) + κq 4 4ηq cosh(q δ) + 1 (25) for the peristaltic mode [39]. Note that equation (25) agrees with the results of reference [13] only in the limit q δ 1 [40].…”
mentioning
confidence: 86%
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“…where m ϳ 3 / k c is the reorganization time of a trapping site, which is the relaxation time of fluctuation for a free membrane of size [26], f ϳ a 2 / k B T is the time required for probe particles to diffuse over , and ⌬ is the increment of mobility under the condition involving the absence of a dynamic disorder process. From Eq.…”
Section: Dynamic Disorder Transportmentioning
confidence: 99%