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An investigation of small scales of turbulence in a boundary layer at high Reynolds numbersThe assumption that turbulence at large wave-numbers is isotropic and has universal spectral characteristics which are independent of the flow geometry, at least for high Reynolds numbers, has been a cornerstone of closure theories as well as of the most promising recent development in the effort to predict turbulent flows, viz. large eddy simulations. This hypothesis was first advanced by Kolmogorov based on the supposition that turbulent kinetic energy cascades down the scales (up the wave-numbers) of turbulence and that, if the number of these cascade steps is sufficiently large (i.e. the wave-number range is large), then the effects of anisotropies at the large scales are lost in the energy transfer process. Experimental attempts were repeatedly made to verify this fundamental assumption. However, Van Atta has recently suggested that an examination of the scalar and velocity gradient fields is necessary to definitively verify this hypothesis or prove it to be unfounded. Of course, this must be carried out in a flow with a sufficiently high Reynolds number to provide the necessary separation of scales in order unambiguously to provide the possibility of local isotropy at large wave-numbers. An opportunity to use our 12-sensor hot-wire probe to address this issue directly was made available at the 80'x120' wind tunnel at the NASA Ames Research Center, which is normally used for full-scale aircraft tests. An initial report on this high Reynolds number experiment and progress toward its evaluation is presented.
Document ID
19940007831
Acquisition Source
Legacy CDMS
Document Type
Other
Authors
Wallace, James M.
(Maryland Univ. College Park., United States)
Ong, L.
(Maryland Univ. College Park., United States)
Balint, J.-L.
(Maryland Univ. College Park., United States)
Date Acquired
September 6, 2013
Publication Date
January 1, 1993
Publication Information
Publication: Annual Research Briefs, 1992
Subject Category
Fluid Mechanics And Heat Transfer
Accession Number
94N12303
Funding Number(s)
CONTRACT_GRANT: NSF CTS-92-17505
Distribution Limits
Public
Copyright
Work of the US Gov. Public Use Permitted.
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