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Model of the quasi-monodisperse micelles with application to the kinetics of micellization, adsorption and diffusion in surfactant solutions and thin liquid films

机译:准单分散胶束模型及其在表面活性剂溶液和液体薄膜中的胶束化,吸附和扩散动力学中的应用

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The micelles in a water surfactant solution are considered as quasi-monodisperse aggregates of two kinds: large and small. They give rise to two micellization processes, fast and slow, in response to any external perturbation. During the fast process the bigger micelles release a certain number of monomers to transfer into the smaller ones, while the total micelle concentration remains constant. During the slow process both types of micelle decrease in number until the effect of perturbation is compensated. Using an asymptotic mathematical procedure, we derive analytical expressions for the concentrations of species and the characteristic time constants of relaxation. The time constants obtained are consistent with the experimental data for the micellization kinetics and also with their counterparts known from the polydisperse micelle model. The advantage of the quasi-monodisperse model dealing with only two micelle fractions is further exploited to solve a more complicated diffusion problem for the kinetics of adsorption. It turns out that the micellization process is important for surfactant mass transfer; because the time constant of this process is commensurable with the characteristic time of diffusion. The set of coupled equations derived for the diffusion of free monomers and micelles contains source terms accounting for the exchange of material among the species. The equations are solved for a semi-infinite micellar solution and the analytical expression for the dynamic surface tension is compared with experimental data for different surfactants, measured by various methods. In all cases the slow micellization process predetermines the adsorption kinetics, i.e. the micelles have to be destroyed in order to fill the adsorption layer with monomers. In contrast to this observation, the fast relaxation process affects the adsorption on the two opposite surfaces of a thin liquid film, because the diffusion in the film is much faster than in a semi-infinite medium. For this reason the micelles can compensate the surface tension gradients created in the course of film thinning by simply releasing monomers. The calculated velocity of thinning is effectively increasing above the critical micelle concentration, which is in accord with existing experimental data. The thin him hydrodynamics turns out to be affected by the bulk diffusion of monomers enhanced by the micellization kinetics. This is opposite to the mechanism accepted for films without micelles, whose hydrodynamics is governed by the surface diffusion in the adsorbed layer. (C) 1998 Elsevier Science B.V. All rights reserved. [References: 27]
机译:表面活性剂水溶液中的胶束被认为是两种类型的准单分散聚集体:大的和小的。响应于任何外部扰动,它们引起了两个胶束化过程,快速和缓慢。在快速过程中,较大的胶束会释放一定数量的单体,从而转移到较小的胶束中,而总胶束浓度则保持恒定。在缓慢的过程中,两种胶束的数量都会减少,直到微扰效应得到补偿为止。使用渐近数学程序,我们得出了物种浓度和弛豫特征时间常数的解析表达式。所获得的时间常数与胶束动力学的实验数据一致,并且与多分散胶束模型中已知的时间常数一致。准单分散模型仅处理两个胶束部分的优势被进一步利用,以解决吸附动力学更复杂的扩散问题。结果表明,胶束化过程对于表面活性剂的传质很重要。因为该过程的时间常数与扩散的特征时间相当。为自由单体和胶束的扩散而导出的耦合方程组包含说明物种间物质交换的源项。对半无限胶束溶液求解方程,并将动态表面张力的解析表达式与通过各种方法测量的不同表面活性剂的实验数据进行比较。在所有情况下,缓慢的胶束化过程都决定了吸附动力学,即,必须破坏胶束才能用单体填充吸附层。与该观察结果相反,快速松弛过程会影响液体薄膜的两个相对表面上的吸附,因为薄膜中的扩散要比半无限介质中的扩散快得多。因此,胶束可以通过简单地释放单体来补偿在薄膜减薄过程中产生的表面张力梯度。计算出的稀疏速度在临界胶束浓度以上有效增加,这与现有实验数据一致。结果证明,稀薄的流体力学受胶束化动力学增强的单体的整体扩散的影响。这与没有胶束的薄膜所接受的机理相反,后者的流体力学受吸附层中的表面扩散支配。 (C)1998 Elsevier Science B.V.保留所有权利。 [参考:27]

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