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Active and inactive contributions to the wall pressure and wall-shear stress in turbulent boundary layers

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arxiv 2406.15733 v2 pith:QKCXL7TF submitted 2024-06-22 physics.flu-dyn

classification physics.flu-dyn
keywords inactiveactivecontributionslarge-scalemotionsfluidmechregion
verification ladder T0 review T1 audit T2 compute T3 formal
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abstract

A phenomenological description is presented to explain the intermediate and low-frequency/large-scale contributions to the wall-shear-stress (${\tau}_w$) and wall-pressure (${p}_w$) spectra of canonical turbulent boundary layers, which are well known to increase with Reynolds number. The explanation is based on the concept of active and inactive motions (Townsend, J. Fluid Mech., vol. 11, 1961) associated with the attached-eddy hypothesis. Unique data sets of simultaneously acquired ${\tau}_w$, ${p}_w$ and velocity fluctuation time series in the log region are considered, across friction-Reynolds-number ($Re_{\tau}$) range of $\mathcal{O}$($10^3$) $\lesssim$ $Re_{\tau}$ $\lesssim$ $\mathcal{O}$($10^6$). A recently proposed energy-decomposition methodology (Deshpande et al., J. Fluid Mech., vol. 914, 2021) is implemented to reveal the active and inactive contributions to the ${\tau}_w$- and $p_w$-spectra. Empirical evidence is provided in support of Bradshaw's (J. Fluid Mech., vol. 30, 1967) hypothesis that the inactive motions are responsible for the non-local wall-ward transport of the large-scale inertia-dominated energy, which is produced in the log region by active motions. This explains the large-scale signatures in the ${\tau}_w$-spectrum, which grow with $Re_{\tau}$ despite the statistically weak signature of large-scale turbulence production, in the near-wall region. For wall pressure, active and inactive motions respectively contribute to the intermediate and large scales of the $p_w$-spectrum. Both these contributions are found to increase with increasing $Re_{\tau}$ owing to the broadening and energization of the wall-scaled (attached) eddy hierarchy. This potentially explains the rapid $Re_{\tau}$-growth of the $p_w$-spectra relative to ${\tau}_w$, given the dependence of the latter only on the inactive contributions.

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Cited by 2 Pith papers

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  1. Effects of Reynolds number and spatial resolution on the pressure source terms in turbulent boundary layers

    physics.flu-dyn 2024-12 conditional novelty 6.0 of 10

    Pressure source terms in a turbulent boundary layer increase with Reynolds number from 1000 to 2000, but typical PIV measurement resolutions attenuate them significantly.

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    Wall-pressure-velocity coherence collapses on a distance-from-wall scaling across a decade of Reynolds numbers, and quadratic stochastic estimation from wall pressure alone reaches about 0.6 correlation with a filtere...

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