Vortical structures in the turbulent boundary layer: a possible route to a universal representation
By Michel Stanislas, Laurent Perret, J. Foucaut. Journal of Fluid Mechanics, 2008
146 citations recorded by the source corpus.
Subfields: Computational Mechanics, Environmental Engineering, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/2f8b30c5e031a486a68610cd17bcba5321a9d062
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
- Fulvio Scarano
- Ivan Marusic
- B. McKeon
- Nicholas Hutchins
- Alexander J Smits
- Jason Monty
- G. Elsinga
- Marcus Hultmark
In Environmental Engineering
- Ivan Marusic
- B. McKeon
- Fulvio Scarano
- Nicholas Hutchins
- Alexander J Smits
- Jason Monty
- Marcus Hultmark
- G. Elsinga
In Global and Planetary Change
- B. McKeon
- Ivan Marusic
- Nicholas Hutchins
- Jason Monty
- Alexander J Smits
- Fulvio Scarano
- Marcus Hultmark
- Jerry Westerweel
Citations in the corpus
- Spatial structure of a turbulent boundary layer with irregular surface roughness (2010, methodology): “As noted previously by Tomkins & Adrian (2003) and Ganapathisubramani et al.”
- Eulerian and Lagrangian views of a turbulent boundary layer flow using time-resolved tomographic PIV (2011, methodology): “…of negative Reynolds stress (Q2 and Q4) events and vortex structures, since hairpin-like vortices are known as organiser or at least as neighbours of such wall normal fluid exchange mechanisms see e.g. resume from Adrian (2007), Elsinga et al. (2007), Stanislas et al. (2008), or Gao et al. (2010).”
- High–Reynolds Number Wall Turbulence (2011, background): “This similarity is supported by the observation that η+ effectively scales universally as a function of y+ in the inner region across a wide range of Reynolds numbers (Carlier & Stanislas 2005, Stanislas et al. 2008, Yakhot et al. 2010).”
- Spatial resolution correction for wall-bounded turbulence measurements (2011, background): “What about the outer region where η varies with wall distance? Given that far from the wall the eddy core sizes continue to scale with η (Stanislas et al. 2008), this implies that the Kolmogorov length should remain a relevant scale for the unresolved energy so long as η < l.”