Published online by Cambridge University Press: 20 April 2006
If different contaminant species are subject to different transverse drift rates (e.g. gravitational settling), then there is a tendency for the species to separate out. The efficiency of this separation depends upon the relative shapes of the longitudinal concentration distributions. Jayaraj & Subramanian (1978) have drawn attention to the disparity between their computed skew concentration distributions and the symmetric Gaussian distributions predicted by one-dimensional diffusion models. Here it is shown that a one-dimensional delay-diffusion model yields suitably skew predictions. The model equation is used to investigate the extent to which the separation of different contaminant species can be improved by pre-treating the sample (i.e. allowing differential drift) in a stationary fluid before being eluted into the shear flow. Pretreatment is found to be very effective for plane Poiseuille flow but not for the thermogravitational columns.