Comparative Analysis of Four Second-Moment Turbulence Closure Models for the Oceanic Mixed Layer
By H. Burchard, Karsten Bolding. 2001
272 citations recorded by the source corpus.
Subfields: Atmospheric Science, Global and Planetary Change, Oceanography
View Paper: https://www.semanticscholar.org/paper/a27194889e0165cb0b80aaadbfa861859934c714
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
- L. Umlauf
- H. Burchard
- J. Sharples
- Oliver N. Ross
- Johannes Gemmrich
- W. Smyth
- Dale B. Haidvogel
- H. van Haren
In Global and Planetary Change
In Oceanography
- L. Umlauf
- Oliver N. Ross
- H. Burchard
- J. Sharples
- Johannes Gemmrich
- W. Smyth
- Dale B. Haidvogel
- A. Sogachev
Citations in the corpus
- Vertical mixing schemes in the coastal ocean: Comparison of the level 2.5 Mellor‐Yamada scheme with an enhanced version of the K profile parameterization (2004, background): “[3] Numerous comparisons between vertical mixing parameterizations have been undertaken [Price et al., 1986; Large et al., 1994; Kantha and Clayson, 1994; Large and Gent, 1999; Burchard and Bolding, 2001; Wijesekera et al., 2003].”
- Phytoplankton motility and the competition for nutrients in the thermocline (2007, methodology): “The present study used a 2-equation model of the k-ε variety (Canuto et al. 2001, Sharples et al. 2006), which has been shown to be equivalent (Burchard & Bolding 2001) to the 2-equation MellorYamada (MY) model used by Simpson et al. (1996) (Mellor & Yamada 1982).”
- Second-order turbulence closure models for geophysical boundary layers. A review of recent work (2005, background): “It should be noted that, in order to allow for a source term for dissipation rate equation (39), in the case of free convection with P ¼ 0 and G40; a positive value ce3; of similar magnitude as ce1; has been proposed for the e-equation (39) (see e.g. Rodi, 1980; Burchard and Bolding, 2001).”
- Simulating the Wave-Enhanced Layer under Breaking Surface Waves with Two-Equation Turbulence Models (2001, background): “All equations are discussed in detail in Burchard and Bolding (2001) and are thus not given here.”
- A generic length-scale equation for geophysical turbulence models (2003, methodology): “As an example, we discuss a stability function recently suggested by Canuto et al. (2001), which simpli(cid:142) es in the absence of strati(cid:142) cation according to (see Burchard and Bolding, 2001).”
- Observational and numerical modeling methods for quantifying coastal ocean turbulence and mixing (2008, background): “For a comparative study of various sets of stability functions, see Burchard and Bolding (2001) and Umlauf and Burchard (2005).”