1984
DOI: 10.1115/1.3269199
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Estimation of the Wavevector-Frequency Spectrum of Turbulent Boundary Layer Wall Pressure by Multiple Linear Regression

Abstract: This paper examines the wavevector-frequency spectrum of the turbulent boundary layer wall pressure in the incompressive, inviscid domain in the intermediate and high frequencies range, i.e, wS'/l]^ > > 0.5. It is shown that the wavevectorfrequency spectrum can be normalized by a factor so that it becomes simply a function of nondimensional Strouhal wavenumber U c k,/ij) and U c k 3 /w, where U c is the convective flow velocity, and ki and k 3 are the wavenumbers in the plane of the wall along the streamwise a… Show more

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Cited by 9 publications
(4 citation statements)
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“…Moreover, as the wavenumbers considered in this figure are well below the convection wavenumber (k c ¼ x=U c % 260 m À1 ), the spectrum for these lowwavenumbers is proportional to the square of the wavenumber. 32 Outside the zero wavenumber region, the pressure spectrum expressed in dB varies relatively slowly compared to the displacement response of the plate [see Fig. 3(b)].…”
Section: Tbl Wall Pressurementioning
confidence: 99%
“…Moreover, as the wavenumbers considered in this figure are well below the convection wavenumber (k c ¼ x=U c % 260 m À1 ), the spectrum for these lowwavenumbers is proportional to the square of the wavenumber. 32 Outside the zero wavenumber region, the pressure spectrum expressed in dB varies relatively slowly compared to the displacement response of the plate [see Fig. 3(b)].…”
Section: Tbl Wall Pressurementioning
confidence: 99%
“…A number of parameters in the model and function need further experiments to determine, which is not widely used at present. Hwang and Geib [22] ignore compression factor of the influence of this model to put forward a simplified model. The normalized wavenumber-frequency spectrum iŝ…”
Section: The Ffowcs-williams Modelmentioning
confidence: 99%
“…Under the assumptions of stationarity and homogeneity, TBL excitation is thus represented by its crossspectral density (CSD) function. In the literature, numerous models are available, such as Corcos-like [17,18,19,20] or Chase-like [21,22,23,24] models, for describing TBL wall pressure fluctuations on a rigid plane. These models can be then directly used to determine the statistical properties of the response of a structure, such as a panel, thanks to the random vibration theory [25,26].…”
Section: Basic Concept: the Uncorrelated Wall Pressure Plane Wavesmentioning
confidence: 99%