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Wave-Vector-Frequency Spectrum of Pressure on a Smooth Plane in TurbulentBoundary-Layer Flow at Low Mach Number

机译:低马赫数下湍流边界层平滑面上的压力波矢矢频谱

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摘要

Properties of the wave-vector-frequency spectrum of fluctuating pressure on asmooth planar wall in turbulent boundary-layer flow at low Mach number are reviewed. In the low but incompressive wave-number range, consistent with the Kraichnan-Phillips hypothesis for inviscid flow, the dependence would be expected to be as k sq., but no experimental substantiation exists. In a higher subconvective range most pertinent experiments suggest that the spectrum is instead wave-number-white. In the acoustic domain a peak is predicted at K = radain frequency/c. A mean-shear contribution proportional to the square of streamwise wave number appears predominant in the convective domain. An explicit model spectrum is specified that conforms in an appropriate domain to the principle of wall similarity and corresponds to boundary-layer velocity spectra that are planar isotropic in a convected frame. The model potentially encompasses the entire inviscid domain, including the acoustic range. An alternative model exhibits a factorable dependence on the wave-number components. In the acoustic range, the model forms are totally unvalidated by experiment. In the convective domain, the state of determination suffices for many applications, but a preference between model forms and assured choice of parameter values awaits further analysis and perhaps certain further measurements.

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