A common phenomenon in deposition processes is the impaction of a particle
on a pre-deposited panicle in a deposit (e.g.. as in thin film growth via a
erosol routes or in gas-side fouling of heat exchange equipment). The fate
of an incident panicle (i.e., whether it sticks on the deposit or it escape
s) affects the net deposition rate. as well as the resulting deposit micros
tructure, phenomena that we have been studying, using discrete particle com
puter simulations. Here, we summarize the sticking behavior of impacting pa
rticles in terms of appropriate macroscopic "boundary conditions" that can
be used in continuum level simulations of the dynamics of deposit growth. I
n addition. we study the properties of rebounding/scattered particles from
a "rough" particulate deposit surface, in terms of rebounding linear and an
gular velocities and scattering angle distributions. Interestingly enough,
the rebounding velocity distributions exhibit a multimodal character which
becomes less pronounced with the degree of "rigidity" of the deposit, refle
cting the influence of local microstructural details (coordination number d
istribution) on the scattering process. Scattering angle distributions are
unimodal, resembling a "distorted" sinusoidal. The remaining challenge is t
o develop, with further parametric studies, appropriate "boundary condition
s" for the scattering quantities of interest as well, and open the door to
continuum level simulations of macroscopic systems in realistic geometries.
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