A note on the overlap region in turbulent boundary layers
By J. M. Österlund, Arne V. Johansson, H. Nagib, M. Hites. 2000
367 citations recorded by the source corpus.
Subfields: Computational Mechanics, Environmental Engineering, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/5e5d74e4dbe4332e29f549ba8ec48e0062e2c634
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
- B. McKeon
- Javier Jiménez
- Ivan Marusic
- Nicholas Hutchins
- Philipp Schlatter
- Alexander J Smits
- Ramis Örlü
- Robert D. Moser
In Environmental Engineering
- Ivan Marusic
- B. McKeon
- Javier Jiménez
- Nicholas Hutchins
- Philipp Schlatter
- Ramis Örlü
- Alexander J Smits
- Robert D. Moser
In Global and Planetary Change
- B. McKeon
- Ivan Marusic
- Javier Jiménez
- Philipp Schlatter
- Ramis Örlü
- Nicholas Hutchins
- Robert D. Moser
- Alexander J Smits
Citations in the corpus
- A new friction factor relationship for fully developed pipe flow (2005, methodology): “(2005), vol. 538, pp. 429–443. c© 2005 Cambridge University Press doi:10.1017/S0022112005005501 Printed in the United Kingdom 429”
- Rough-wall boundary layers: mean flow universality (2007, neutral): “Cf Mesh Blocks Sanspray Cubes FSS FMF Bergstrom et al. (2005) Flack et al. (2007) Rotta/Tani Π = 0.55 Rotta/Tani Π = 0.7 Coles 1962 Osterlund et al. (2000)”
- Simulations of Spatially Evolving Turbulent Boundary Layers up to Reθ = 4300 (2010, methodology): “However, as pointed out by Österlund et al. (2000), a clear overlap region can only be detected above Reθ ≈ 6000, which might be just about to become accessible for adequately resolved transient numerical simulations.”
- Turbulent boundary layer statistics at very high Reynolds number (2015, background): “The values of κ reported in the past have varied over a considerable range, with values as low as 0.38 in a boundary layer (Österlund et al. 2000) and as high as 0.42 in a pipe (McKeon et al. 2004).”
- Further observations on the mean velocity distribution in fully developed pipe flow (2004, methodology): “ Osterlund et al. (2000) (κ =0 .38 and B =4 .1) and Zanoun et al. (2002) (κ =0 .379 and B =4 .05) fit our pipe flow measurements quite well, but only for the small region where 350 <y + < 950, compared with their range of 200/δ+ <y /δ <0.15.”
- Developments In Smooth Wall Turbulent Duct Flows (2005, neutral): “This integration is not straightforward and the reader is encouraged to consult Perry et al. (1986), Li (1989) or Marusic (1991) for more details on this.”
- High–Reynolds Number Wall Turbulence (2011, background): “…fully developed channel flows (Liu et al. 2001; Zanoun et al. 2003, 2009; Monty et al. 2007) and turbulent boundary layers (George & Castillo 1997, Österlund et al. 2000, Castillo & Johansson 2002, Chauhan & Nagib 2006, Nagib & Chauhan 2008, Nickels et al. 2007) were completed, over a reasonably…”
- Turbulent boundary layers at moderate Reynolds numbers: inflow length and tripping effects (2012, methodology): “The log-law indicator function Ξ = y+ dU+/dy+, which is commonly employed to measure the von Kármán constant, κ , in the overlap region (Österlund et al. 2000), since it asymptotes to κ−1 in a logarithmic region, is presented in figure 8.”
- Scaling of the energy spectra of turbulent channels (2003, result): “…clear that, while the logarithmic law for the mean velocity profile may be a good approximation to the experimental data (Zagarola & Smits 1997; Österlund et al. 2000), there are serious similarity failures in the behaviour of the velocity fluctuations, including the scaling of their…”
- The rough-wall turbulent boundary layer from the hydraulically smooth to the fully rough regime (2006, background): “…also be noted that values of Uτ for the smooth walls agree, within experimental uncertainty, with both the Reθ -based correlation of Fernholz & Finley (1996), and the correlation of Österlund et al. (2000) which is based on direct measurement of the skin friction using oil-film interferometry.”