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Published 1981 | public
Book Section - Chapter

The plane mixing layer flow visualization results and three dimensional effects

Roshko, A.
Other:
Jimenez, J.

Abstract

The turbulent mixing layer between two streams of different velocities continues to play a central role in research aimed at improved understanding of turbulent shear flows in general, At present, not all researchers are in agreement as to what various experiments imply about the structure of mixing layers at high Reynolds number. The views which are held differ on the question as to how and to what extent three dimensionality develops in these flows and whether the Characteristic spanwise organized large vortex structures (rollers) continue to be a dominant feature. The traditional view, as extended to the contemporary scene, is that ultimately (i.e., sufficiently far downstream or at sufficiently high Reynolds number) the flow will be completely disorganized. The view put forward by "eddy chasers" is that such vortex structures are primary elements, characteristic of the underlying mean vorticity field, which is particularly simple for the mixing layer, and that, as long as the velocity difference is maintained, there is a mechanism to regenerate these primary structures by what, for convenience, may be called a Kelvin-Helmholtz instability, The heart of the controversy then is whether, or to what extent, secondary and higher instabilities will ultimately break down, completely disorganize or prevent formation of organized primary structures. In a plane mixing layer, the primary structures would, ideally, be two dimensional, containing the basic single component of vorticity while secondary and higher modes of instability would introduce three dimensionality and the other two components of vorticity into the flow. An interesting question follows: to what extent do such secondary instabilities change the properties (e.g., the growth rate; the Reynolds stress) that the mixing layer would have in ideal two dimensional development? In this paper we examine several aspects of this question and discuss some recent relevant experiments.

Additional Information

© Springer-Verlag 1981. I am indebted to L. Bernal, R.E. Breidenthal, J.E. Broadwell, G.L. Brown and P.E. Dimotakis for discussions of the problems explored here and for use of material in the figures. The research work on which this paper is based was made possible by the financial support of the Office of Naval Research, through Project SQUID and through its Fluid Dynamics Program, and of the Air Force Office of Scientific Research through the Air Force Weapons Laboratory.

Additional details

Created:
August 19, 2023
Modified:
January 15, 2024