1972
DOI: 10.1063/1.1693741
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Velocity Spectrum of Locally Isotropic Turbulence in the Inertial and Dissipation Ranges

Abstract: A closure approximation is postulated for the energy transfer mechanism of locally isotropic turbulence by relating the energy transfer flux to the energy spectrum. The one-dimensional energy spectrum is compared with the measurements reported by Grant, Stewart, and Moilliet, and by Gibson.

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Cited by 22 publications
(7 citation statements)
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“…This is most easily seen by observing the presence of a k K1 range in the one-dimensional spectrum. As shown by Lin (1972; see also Gamard & George 2000), this can be accounted for by directly cutting the spectral flux itself as the wavenumber is increased into the viscous range. This would seem to imply that any closure model for the subgrid scales should explicitly include a viscous damping, over and above the direct presence of viscosity in the instantaneous volume-averaged equations, at least when applied to flows of moderate to low Reynolds numbers.…”
Section: The 'Gap' and Its Relevance To Lesmentioning
confidence: 99%
“…This is most easily seen by observing the presence of a k K1 range in the one-dimensional spectrum. As shown by Lin (1972; see also Gamard & George 2000), this can be accounted for by directly cutting the spectral flux itself as the wavenumber is increased into the viscous range. This would seem to imply that any closure model for the subgrid scales should explicitly include a viscous damping, over and above the direct presence of viscosity in the instantaneous volume-averaged equations, at least when applied to flows of moderate to low Reynolds numbers.…”
Section: The 'Gap' and Its Relevance To Lesmentioning
confidence: 99%
“…The variable correspond to the width, height, and depth of the PIV interrogation volume and the separation between PIV vectors respectively. is the 3D energy spectrum, which is defined by [23] as:…”
Section: Taylor and Kolmogorov Scalesmentioning
confidence: 99%
“…Model 1 The first model is an extension to the case of scalar advection of the mode1 for energy transfer developed by Lin (1972). Two time scales are defined as follows:…”
Section: Models Of the Scalar Spectrum For Arbitrary V/dmentioning
confidence: 99%