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7 - Computational modelling of multi-phase flows

Published online by Cambridge University Press:  12 August 2009

G. F. Hewitt
Affiliation:
Imperial College of Science, Technology and Medicine, London
M. W. Reeks
Affiliation:
University of Newcastle upon Tyne
Geoff Hewitt
Affiliation:
Imperial College of Science, Technology and Medicine, London
Christos Vassilicos
Affiliation:
Imperial College of Science, Technology and Medicine, London
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Summary

Introduction

Computational modelling is assuming a greater and greater role in the study of multi-phase flows. Although it is not yet feasible to predict complex multi-phase flow fields over the full range of velocities and flow patterns, computational methods are helpful for a variety of reasons which include:

  1. They enable insights to be obtained on the nature and relative importance of phenomena and are a natural aid to experimental measurement. Indeed, it is often possible to compute quantities which cannot be readily measured.

  2. When coupled with experimental observations and empirical relationships, computational methods can give predictions which are reaching the stage of being useful in the design and operation of systems involving multi-phase flows, particularly for dispersed flow situations. This fact is reflected in the growing number of commercial computer codes which are available for application in this field.

In this chapter, we will deal first with the application of single-phase prediction methods in the interpretation of two-phase flows. Here, a brief description is given of the available turbulence models and examples cited of the application of this approach (flows in coiled tubes, horizontal annular flow and waves in annular flow).

An important class of two-phase flows is that where one of the phases is dispersed in the other, for example dispersions of bubbles in a liquid (bubble flow), dispersions of solid particles in a gas or liquid (gas–solids or liquid–solids dispersed flows) and dispersions of droplets of one liquid in another liquid (liquid–liquid dispersed flow).

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Publisher: Cambridge University Press
Print publication year: 2005

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