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The breakup of a turbulent liquid jet in a gaseous atmosphere

Published online by Cambridge University Press:  29 March 2006

Ralph E. Phinney
Affiliation:
Naval Ordnance Laboratory, Silver Spring, Maryland

Abstract

An electrical method of detecting and measuring the breakup of liquid jets is applied to the turbulent case. New data produced by this means, together with previous data, support the conjecture that the theory and understanding that were developed in connexion with the breakup of laminar jets can be used as a guide for turbulent jets as well.

Type
Research Article
Copyright
© 1973 Cambridge University Press

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References

Chen, T. F. & Davis, J. R. 1964 Disintegration of a turbulent water jet. Proc. A.S.C.E. HY1, p. 175.
Fenn, R. W. & Middleman, S. 1969 Newtonian jet stability: the role of air resistance. A.I.Ch.E. J. 15, 379.Google Scholar
Grant, R. P. & Middleman, S. 1966 Newtonian jet stability A.I.Ch.E. J. 12, 669.Google Scholar
Merrington, A. C. & Richardson, E. G. 1947 The breakup of liquid jets Proc. Phys. Soc. 59, 1.Google Scholar
Phinney, R. E. 1972 Stability of a laminar viscous jet: the influence of the initial disturbance level. A.I.Ch.E. J. 18, 432.Google Scholar
Phinney, R. E. 1973 The stability of high-speed viscous jets: the effect of an ambient gas. Phys. Fluids, 16, 123.Google Scholar
Phinney, R. E. & Humphries, W. 1970 Stability of a viscous jet: Newtonian liquids. Naval Ordnance Lab. NOLTR 70–5.Google Scholar
Vereshchagin, L. F., Semerchan, A. A. & Sekogan, S. S. 1959 On the problem of the breakup of jets of water Soviet Phys. Tech. Phys. 4, 38.Google Scholar
Weber, C. 1931 Zum Zerfall eines Flüssigkeitsstrahles Z. angew. Math. Mech. 11, 136.Google Scholar