Generalized logarithmic law for high-order moments in turbulent boundary layers
By Charles Meneveau, Ivan Marusic. Journal of Fluid Mechanics, 2013
174 citations recorded by the source corpus.
Subfields: Computational Mechanics, Environmental Engineering, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/3578166829980c8e9cd68eda6f42da3ca264a350
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Ivan Marusic
- Nicholas Hutchins
- Alexander J Smits
- Marcus Hultmark
- B. McKeon
- Margit Vallikivi
- K. Chauhan
- Jason Monty
In Environmental Engineering
- Ivan Marusic
- Nicholas Hutchins
- Alexander J Smits
- Marcus Hultmark
- B. McKeon
- Margit Vallikivi
- K. Chauhan
- V. Kulandaivelu
In Global and Planetary Change
- Ivan Marusic
- Nicholas Hutchins
- Alexander J Smits
- Marcus Hultmark
- B. McKeon
- K. Chauhan
- Margit Vallikivi
- V. Kulandaivelu
Citations in the corpus
- Evolution of zero-pressure-gradient boundary layers from different tripping conditions (2015, background): “These results are shown in figure 11 in the form of the skewness Su= u3/(u2)3/2, and (u8)1/4 following the work of Meneveau & Marusic (2013), who showed that even moments represented in this way have a logarithmic behaviour with distance from the wall in the log-region of fully developed ZPG flows,…”
- Turbulent boundary layer statistics at very high Reynolds number (2015, methodology): “Meneveau & Marusic (2013) used this hypothesis to show that if the summands are assumed to be statistically independent (as in the case of non-interacting eddies), the pth root of moments of velocity fluctuations is expected to behave according to 〈(u+)2p〉1/p = Bp − Ap ln y δ , (1.3) where Ap and…”