Adamczyk Z, Szyk L, Warszyński P
Institute of Catalysis and Surface Chemistry, Polish Academy of Sciences, Niezapominajek 1, Kraków, 30-239, Poland
J Colloid Interface Sci. 1999 Jan 15;209(2):350-361. doi: 10.1006/jcis.1998.5907.
A detailed description of flow distribution in the slot impinging jet cell (SIJ) is presented. Numerical solutions of the governing Navier-Stokes equation showed that for Re < 30 the flow resembles closely the one occurring near a cylinder placed in a uniform flow. It was also shown that for tangential distances x/d < 0.25 the flow configuration in the vicinity of the solid can be approximated by the plane-parallel stagnation flow with the perpendicular velocity component independent of this distance. This flow field was used for deriving the mass transfer equation, which was then numerically solved to obtain the initial flux (adsorption rate) for various transport conditions. These theoretical predictions were verified experimentally using polystyrene latex particles of the size 1 and 1.48 µm. A good agreement between predicted and measured initial flux values was found for a broad range of Reynolds number and ionic strength of the particle suspension. This confirmed that the SIJ cell surface was uniformly accessible for particles at distances x/d < 0.5. At larger distances a systematic deviation from uniform deposition rates was observed, becoming important for higher coverages and Re. This effect was attributed to the hydrodynamic scattering of adsorbing particles on particles already attached to the surface. This phenomenon was quantitatively accounted for by the Brownian dynamics type simulations. Copyright 1999 Academic Press.
本文详细描述了狭缝冲击射流池(SIJ)中的流动分布。控制纳维-斯托克斯方程的数值解表明,当雷诺数Re<30时,流动与置于均匀流中的圆柱体附近的流动非常相似。研究还表明,当切向距离x/d<0.25时,固体附近的流动形态可近似为平面平行驻点流,其垂直速度分量与该距离无关。利用该流场推导了传质方程,然后通过数值求解得到了不同传输条件下的初始通量(吸附速率)。使用尺寸为1和1.48 µm的聚苯乙烯乳胶颗粒对这些理论预测进行了实验验证。在较宽的雷诺数范围和颗粒悬浮液的离子强度下,预测的初始通量值与测量值之间取得了良好的一致性。这证实了在距离x/d<0.5时,SIJ池表面对颗粒是均匀可及的。在较大距离处,观察到与均匀沉积速率的系统性偏差,对于较高的覆盖率和雷诺数,这种偏差变得很重要。这种效应归因于吸附颗粒在已附着于表面的颗粒上的流体动力散射。通过布朗动力学类型的模拟对这一现象进行了定量解释。版权所有1999年学术出版社。