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Velocity of large drops and bubbles in media of infinite or restricted extent

AIChE Journal · 1960 · Vol. 6(2) · pp. 281–288
Tibor Z. Harmathy

Abstract

Abstract A new theory gives a simple method of calculating the terminal velocity of fluid particles moving in media of either infinite or restricted extent. Empirical and semiempirical formulas [Equations (27) and (30)] and a graph (Figure 6) over the interval 0 ≤ d/D ≤ 1.3 are shown to yield satisfactory results for gas or liquid particles moving in liquid media. In the case of liquid drops falling through gaseous media they give only a rough approximation. Graphs showing the variation of the drag coefficient (Figure 1) and the shape (Figure 2) of fluid particles with the Eötvös number are given. A semiempirical equation for the terminal velocity of solid spheres in restricted media has also been developed [Equation (24)].

Precipitation Measurement and AnalysisMeteorological Phenomena and SimulationsIcing and De-icing TechnologiesTerminal velocitySPHERESDragDrag coefficientFalling (accident)MathematicsHard spheresMechanicsMathematical analysisPhysics
Citations
624
FWCI
3.06
field-weighted impact
References
26
Percentile
89%
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References
The mechanics of large bubbles rising through extended liquids and through liquids in tubes
Proceedings of the Royal Society of London A Mathematical and Physical Sciences · 1950 · 1,217 citations
Chemical engineers' handbook
Journal of the Franklin Institute · 1950 · 2,722 citations
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