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In [[fluid dynamics]], the '''Hadamard–Rybczynski equation''' gives the [[terminal velocity]] of slowly moving [[spherical]] [[liquid bubble|bubble]] through an ambient [[fluid]]. It is named after [[Jacques Hadamard]] and [[Witold Erazm Rybczynski|Witold Rybczynski]]:
 
:<math> W_b = \frac{2}{3} \frac {R^2 g (\rho_b - \rho_o)}{\mu_o}
\frac {\mu_o + \mu_b}{2\mu_o + 3\mu_b}
</math>
where
* <math>R</math> is the radius of the bubble.
* <math>g</math> the gravitational acceleration.
* <math>\rho_b</math> the density of the bubble.
* <math>\rho_o</math> the density of the ambient fluid.
* <math>\mu_b</math> the viscosity of the bubble.
* <math>\mu_o</math> the viscosity of the ambient fluid.
 
The Hadamard–Rybczynski equation can be derived from the [[Navier–Stokes equations]] by considering only the [[buoyancy force]] and [[drag force]] acting on the moving bubble. The surface tension force and inertia force of the bubble are neglected.<ref>{{cite book |last=Clift, R. C., Grace, B. J., and Weber, M. E.,|first= |title=Bubbles, Drops, and Particles |publisher=[[Dover Publications]] |year=2005 |isbn=978-0-486-44580-9}}
</ref>
 
==References==
{{reflist}}
 
==Further reading==
*{{Cite journal |first=J. S. |last=Hadamard |title={{lang|fr|Mouvement permanent lent d'une sphere liquide et visqueuse dans un liquide visqueux}} |journal=CR Acad. Sci. |volume=152 |year=1911 |pages=1735 }}
*{{Cite journal |first=W. |last=Rybczynski |title={{lang|de|Über die fortschreitende Bewegung einer flüssigen Kugel in einem zähen Medium}} |journal=Bull. Acad. Sci. Cracovi, A. |year=1911 |pages=40–46 }}
 
{{DEFAULTSORT:Hadamard-Rybczynski equation}}
[[Category:Fluid dynamics]]
[[Category:Bubbles]]
[[Category:Equations of fluid dynamics]]
[[Category:Buoyancy]]

Revision as of 08:18, 21 January 2014

In fluid dynamics, the Hadamard–Rybczynski equation gives the terminal velocity of slowly moving spherical bubble through an ambient fluid. It is named after Jacques Hadamard and Witold Rybczynski:

Wb=23R2g(ρbρo)μoμo+μb2μo+3μb

where

  • R is the radius of the bubble.
  • g the gravitational acceleration.
  • ρb the density of the bubble.
  • ρo the density of the ambient fluid.
  • μb the viscosity of the bubble.
  • μo the viscosity of the ambient fluid.

The Hadamard–Rybczynski equation can be derived from the Navier–Stokes equations by considering only the buoyancy force and drag force acting on the moving bubble. The surface tension force and inertia force of the bubble are neglected.[1]

References

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