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Measurements of rotating bubble shapes in a low-gravity environment

Published online by Cambridge University Press:  21 April 2006

Fred Leslie
Affiliation:
Atmospheric Sciences Division, Systems Dynamics Laboratory, Marshall Space Flight Center, Alabama 35812

Abstract

Measurements of rotating equilibrium bubble shapes in the low-gravity environment of a free-falling aircraft are presented. Emphasis is placed on bubbles which intersect the container boundaries. These data are compared with theoretical profiles derived from Laplace's formula and are in good agreement with the measurements. The interface shape depends on the contact angle, the radius of intersection with the container, and the parameter F, which is a measure of the relative importance of centrifugal force to surface tension. For isolated bubbles F has a maximum value of½. A further increase in F causes the bubble to break contact with the axis of rotation. For large values of F the bubble becomes more cylindrical and the capillary rise occurs over a thinner layer in order that the small radius of curvature can generate a sufficient pressure drop to account for the increased hydrostatic contribution.

Type
Research Article
Copyright
© 1985 Cambridge University Press

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References

Busse, F. H. 1984 Oscillations of a rotating liquid drop. J. Fluid Mech. 142, 1.Google Scholar
Chandrasekhar, F. R. S. 1965 The stability of a rotating liquid drop. Proc. R. Soc. Lond. A 286, 1.Google Scholar
Gans, R. F. 1985 Liquid management in low gravity using baffled containers. AIAA J. Spacecraft and Rockets. 22, 287.Google Scholar
Princen, H. M., Zia, I. Y. Z. & Mason, S. G. 1967 Measurement of interfacial tension from the shape of a rotating drop. J. Colloid Interface Sci. 23, 99.Google Scholar
Rosenthal, D. K. 1962 The shape and stability of a bubble at the axis of a rotating liquid. J. Fluid Mech. 12, 358.Google Scholar
Tieu, H. A., Joseph, D. D. & Beavers, G. S. 1984 Interfacial shapes between two superimposed rotating simple fluids. J. Fluid Mech. 145, 11.Google Scholar
Trinh, E., Zwern, A. & Wang, T. G. 1982 An experimental study of small-amplitude drop oscillations in immiscible liquid systems. J. Fluid Mech. 115, 453.Google Scholar
Wang, T. G., Tagg, R., Cammack, L. & Croonquist, A. 1982 Non-axisymmetric shapes of a rotating drop in an immiscible system. In Proc. 2nd Intl Colloquium Drops and Bubbles, vol. 82–7, p. 203. JPL.