Szyk-Warszynska Lilianna, Trybala Anna
Institute of Catalysis and Surface Chemistry, Polish Academy of Science, ul. Niezapominajek 8, 30-239 Krakow, Poland.
J Colloid Interface Sci. 2007 Oct 15;314(2):398-404. doi: 10.1016/j.jcis.2007.06.002. Epub 2007 Jul 30.
We used an oblique impinging jet (OIJ) cell to determine the initial deposition rates of model microcapsules at bare and modified by multilayer polyelectrolyte (PE) film mica surfaces. The transport conditions in the cell were quantitatively established by studying the kinetics of deposition of negatively charged latex at mica surfaces converted to positively charged by adsorption of (3-aminoprolyl)triethoxysilane. The dependence of reduced particle flux on the Reynolds number of the flow in the OIJ cell was determined by a direct counting of particles deposited on the mica surface. The results are described in terms of convective-diffusion theory taking into account hydrodynamic, dispersive, and electrostatic interactions, between the charged particles/capsules and the mica plate. In this way, transport conditions in the cell were characterized and they were used to interpret the results concerning the deposition of microcapsules with PE shells of various thickness obtained by layer-by-layer polyelectrolyte adsorption on colloidal cores. We demonstrated that the initial deposition rate of capsules is governed by the charge of the solid/liquid interface and the outermost layer of the capsule shell, and is largely independent of the thickness of the capsule shell or the number of PE layers at the mica surface. The deposition rates were in good agreement with theoretical predictions derived from the convective-diffusion theory.
我们使用了一个斜向冲击射流(OIJ)池来测定模型微胶囊在裸露的以及由多层聚电解质(PE)膜修饰的云母表面的初始沉积速率。通过研究带负电荷的乳胶在因吸附(3-氨丙基)三乙氧基硅烷而转变为带正电荷的云母表面的沉积动力学,定量确定了池中输运条件。通过直接计数沉积在云母表面的颗粒,确定了OIJ池中约化颗粒通量与流动雷诺数的关系。结果根据对流扩散理论进行描述,该理论考虑了带电颗粒/胶囊与云母板之间的流体动力学、分散和静电相互作用。通过这种方式,表征了池中输运条件,并用于解释通过在胶体核上逐层进行聚电解质吸附获得的具有不同厚度PE壳的微胶囊沉积结果。我们证明,胶囊的初始沉积速率由固/液界面电荷和胶囊壳的最外层决定,并且在很大程度上与胶囊壳的厚度或云母表面的PE层数无关。沉积速率与从对流扩散理论得出的理论预测高度吻合。