Fall velocity of spherical particles in vertically oscillating fluid is studied experimentally and theoretically. The dimensionless mean fall velocity
u is found to be governed by dimensionless parameters of Reynolds' number
Re0, frequency of oscillation
af and velocity amplitude of oscillation α/
a. In the range of small α/
a, where relative fall velocity to fluid velocity is positive throughout the period of oscillation, the equation of particle motion is solved in terms of perturbation technique taking account of variation of drag coefficient. The result shows that the increase of
Re0,
af and α/
a decreases
u. In the range of large α/
a, an approximate numerical analysis is presented. The combination of these two theories performs well for laboratory tests made by the authors and Ho for widely varying conditions of
Re0,
af and α/
a.
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