Wall pressure and shear stress spectra from direct numerical simulations of channel flow
Wall pressure and shear stress spectra from direct numerical simulations of channel flow
Wall pressure and shear stress spectra from direct numerical simulations of turbulent plane channel flow are presented in this paper. Simulations have been carried out at a series of Reynolds numbers up to Re? = 1440, which corresponds to Re = 6:92 x 10(4) based on channel width and centerline velocity. Single-point and two-point statistics for velocity, pressure, and their derivatives have been collected, including velocity moments up to fourth order.§ The results have been used to study the Reynolds number dependence of wall pressure and shear stress spectra.
It is found that the point spectrum of wall pressure collapses for Re? ? 360 under a mixed scaling for frequencies lower than the peak frequency of the frequency-weighted spectrum, and under viscous scaling for frequencies higher than the peak. Point spectra of wall shear stress components are found to collapse for Re? ? 360 under viscous scaling. The normalized mean square wall pressure increases linearly with the logarithm of Reynolds number. The rms wall shear stresses also increase with Reynolds number over the present range, but suggest some leveling off at high Reynolds number.
1541-1549
Hu, Z.W.
dd985844-1e6b-44ba-9e1d-fa57c6c88d65
Morfey, C.L.
d5f9a8d0-7d8a-4915-a522-bf49dee111f2
Sandham, N.D.
0024d8cd-c788-4811-a470-57934fbdcf97
July 2006
Hu, Z.W.
dd985844-1e6b-44ba-9e1d-fa57c6c88d65
Morfey, C.L.
d5f9a8d0-7d8a-4915-a522-bf49dee111f2
Sandham, N.D.
0024d8cd-c788-4811-a470-57934fbdcf97
Hu, Z.W., Morfey, C.L. and Sandham, N.D.
(2006)
Wall pressure and shear stress spectra from direct numerical simulations of channel flow.
AIAA Journal, 44 (7), .
(doi:10.2514/1.17638).
Abstract
Wall pressure and shear stress spectra from direct numerical simulations of turbulent plane channel flow are presented in this paper. Simulations have been carried out at a series of Reynolds numbers up to Re? = 1440, which corresponds to Re = 6:92 x 10(4) based on channel width and centerline velocity. Single-point and two-point statistics for velocity, pressure, and their derivatives have been collected, including velocity moments up to fourth order.§ The results have been used to study the Reynolds number dependence of wall pressure and shear stress spectra.
It is found that the point spectrum of wall pressure collapses for Re? ? 360 under a mixed scaling for frequencies lower than the peak frequency of the frequency-weighted spectrum, and under viscous scaling for frequencies higher than the peak. Point spectra of wall shear stress components are found to collapse for Re? ? 360 under viscous scaling. The normalized mean square wall pressure increases linearly with the logarithm of Reynolds number. The rms wall shear stresses also increase with Reynolds number over the present range, but suggest some leveling off at high Reynolds number.
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Published date: July 2006
Organisations:
Aerodynamics & Flight Mechanics
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Local EPrints ID: 38184
URI: http://eprints.soton.ac.uk/id/eprint/38184
ISSN: 0001-1452
PURE UUID: 32a2c5c4-ccc0-4a60-90c3-70dbf5d60f7c
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Date deposited: 06 Jun 2006
Last modified: 16 Mar 2024 03:03
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Author:
C.L. Morfey
Author:
N.D. Sandham
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