Drag force and Drag Coefficient
A particle suspended in a fluid is subjected to a number of hydrodynamic forces. For low Reynolds number flows, the Stokes drag force on a spherical particle is given by
where d is the particle diameter, µ is the coefficient of viscosity and U is the relative velocity of the fluid with respect to the particle. Equation (1) may be restated as
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(2) |
In Equation (2), ρ is the fluid (air) density, is the cross sectional area of the spherical particle, and
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(3) |
is the Reynolds number. The Stokes drag is applicable to the creeping flow regime (Stokes regime) with small Reynolds numbers (Re<0.5). At higher Reynolds numbers, the flow of the drag coefficient deviates from Equation 2. Figure 1, below, shows the variation of the drag coefficient for a sphere in a range of Reynolds numbers. |
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Drag Force Calculation Models |
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Evaluate the drag force for a spherical particles in low Re flows.
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Evaluate the Drag Force for particles in flows with 1 < Re < 1000.
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Evaluate the Drag Force for Spherical Liquid Droplets.
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