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Engineering Mathematics
Review of Viscous Flows
Review of Computational Fluid Mechanics
Review of Turbulence and Turbulence Modeling

Particle Adhesion
Colloids
Simulation Methods
Experimental Techniques
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The National Science Foundation
ME 637 The National Science Foundation
 Aerosols
Introduction to Aerosols | Drag, Lift Forces | Aerosol Kinetics | Virtual Mass, Basset Forces & BBO Equation | Nonspherical Particles | Brownian Motions | Particle Deposition Mechanisms | Electrodynamics | Aerosol Coagulation |

Particle Deposition Mechanisms: Impaction

Inertia Impactions

Near the stagnation point of an in-viscid flow the fluid velocity field is given by

(1)

where b is a non-dimensional constant. For a particle under Stokes drag moving on the stagnation streamline, the equation of motion is given by

(2)

Using (1) in (2) and restating the resulting equation in a non-dimensional form, it follows that

(3)

where the Stokes number is defined as

(4)

and
(5)
For the linear constant coefficient equation given by (3), the solution is given as

(6)

where   are the solutions to the characteristic equation given by

(7)

That is,

(8)

It is observed that for

(9)

the roots are real and negative. This will lead to vanishing of . Additional details were provided by Friedlander (2000).



Dr. Goodarz Ahmadi | Turbulence & Multiphase Fluid Flow Laboratory | Department of Mechanical & Aeronautical Engineering
Copyright © 2002-2005 Dr. Goodarz Ahmadi. All rights reserved.
Potsdam, New York, 13699
ahmadi@clarkson.edu