Fluid dynamics and mass transfer at single droplets in liquid/liquid systems

被引:128
作者
Wegener, M. [1 ]
Paul, N. [1 ]
Kraurne, M. [1 ]
机构
[1] Tech Univ Berlin, Chair Chem & Proc Engn, D-13355 Berlin, Germany
关键词
Liquid/liquid extraction; Drop rise velocity; Drag coefficient; Mass transfer coefficient; Interfacial phenomena; Marangoni convection; LIQUID-LIQUID-EXTRACTION; NUMERICAL-SIMULATION; TRANSFER ENHANCEMENT; RISE VELOCITY; HEAT-TRANSFER; MARANGONI INSTABILITIES; SPHERICAL-PARTICLES; TERMINAL VELOCITY; DROPS; MOTION;
D O I
10.1016/j.ijheatmasstransfer.2013.12.024
中图分类号
O414.1 [热力学];
学科分类号
摘要
The design of contact apparatuses in which one liquid phase is dispersed into another is a challenging task with regard to fluid dynamics and mass transfer. To disentangle the complexity in these multiphase polydispersed systems with all their coupled mutual interactions, one first step towards a reliable prediction is to reduce the system to a single droplet problem, where a single droplet is moving in a quiescent ambient phase. Commonly, one is interested in the mass transfer coefficient (or Sherwood number) in case of the transfer of a soluble component, and the drop velocity of fall/rise. In order to save time and money, one objective is to predict the behaviour of a given system as reliable as possible to minimise the own experimental (and numerical) effort. However, although the issue is "only" to understand the single droplet, merely in a few basic cases analytical equations are available and applicable, and results based on CFD methods have to be judged with care. Additionally, in most cases experimental or numerical data for a given system may not be available at all, hence the practitioner has to select the best suitable empirical or semi-empirical approaches for the corresponding system which itself is a challenging task. This paper aims to help to make the required decisions and to enable the reader to characterise and confine a given extraction system regarding fluid dynamics and mass transfer. Thereto, a chart is presented to initiate a selection process starting from simpler cases to cases with increasing complexity, especially addressing the behaviour of systems dominated by Marangoni instabilities. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:475 / 495
页数:21
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