A detailed description of the flow distribution in the radial impinging-jet
(RIJ) cell was attained by solving the governing Navier-Stokes equation nu
merically. It was shown that for tangential distances r/R < 0.25 the flow c
onfiguration in the vicinity of the solid interface approached the stagnati
on point flow with the perpendicular velocity component independent of the
radial distance. The intensity of this quasi-stagnation point flow, governe
d by the a parameter, was calculated numerically as a function of the Reyno
lds number. It was also found that the flow pattern in the RIJ cell resembl
ed the flow occurring near a sphere immersed in a uniform flow. Knowing the
fluid velocity field the convective diffusion equation was formulated. Thi
s equation, describing a two-dimensional transport of particles, was solved
numerically by using the implicit finite-difference method. In this way th
e particle deposition rate for the low coverage regime (initial flux) can b
e determined for various parameters such as particle size, Reynolds number,
distance from the stagnation point, etc. The validity of the theoretical p
redictions was verified experimentally using direct microscope observation
of polystyrene latex particles of size 0.87 mum. The initial flux near the
stagnation point was measured as a function of Reynolds number and ionic st
rength of the suspension. The dependence of the local mass transfer rate on
the distance from the stagnation point was also determined experimentally.
This enabled one to estimate the error associated with indirect (optical)
measurements of protein absorption in the RIJ cell. A good agreement betwee
n predicted and measured flux values was found, which validates the applica
bility of the numerical solutions of the flow field and mass transfer in th
e RIJ cell. It was suggested that by measuring the initial flux for colloid
particles microscopically one can determine in a direct way the local mass
and heat transfer rates for the impinging-jet configuration used widely in
practice. (C) 2001 Academic Press.