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Motion of discrete particles in a turbulent fluid
Authors:A. T. Hjelmfelt Jr. and L. F. Mockros
Affiliation:(1) Northwestern University, Evanston, Illinois, USA;(2) Present address: University of Missouri, Columbia, Missouri, USA
Abstract:Summary Various approximations to Basset's equation for the motion of a particle in a viscous fluid have been applied to the complex phenomenon of dispersion in a turbulent fluid. The deviations of the particle motion from the fluid motion, as predicted by the various approximations, is explored, and the frequencies for which this deviation is large are described. The approximations are found to be invalid for such cases as sediment transport and motion of gas bubbles in liquids. For small, 7 micron, liquid or solid particles in air, however, all approximations are shown to be valid for turbulent frequencies below 812 cps.Nomenclature a parameter in equation (2.3) - b parameter in equation (2.3) - c parameter in equation (2.3) - d diameter of sphere - Ef energy spectrum of the fluid - Ep energy spectrum of the particle - F frequency of oscillation - f1 parameter defined by equation (2.10) - f2 parameter defined by equation (2.10) - g acceleration of gravity - NS 
$$sqrt {{v mathord{left/ {vphantom {v {(omega d^2 )}}} right. kern-nulldelimiterspace} {(omega d^2 )}}}$$
, Stokes number - s density ratio - t time - t0 initial time - uf fluid velocity - up particle velocity - V velocity of sphere - beta phase angle - lambda parameter in equation (2.8) - eegr amplitude ratio - phiv parameter in equation (2.8) - mgr dynamic viscosity - ngr kinematic viscosity - rgrf density of the fluid - rgrp density of the particle - sgr parameter in equation (2.8) - sfgr parameter in equation (2.8) - ohgr circular frequency of the motion
Keywords:
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