Simulation of the Askervein Flow. Part 1: Reynolds Averaged Navier–Stokes Equations (k∈ Turbulence Model)
By F. A. Castro, J. Palma, A. Silva Lopes. 2003
149 citations recorded by the source corpus.
Subfields: Earth-Surface Processes, Ecology, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/88d73b6dd94f2905f0fd8334d8903f80ee20ea58
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Earth-Surface Processes
In Ecology
In Global and Planetary Change
- A. Sogachev
- Gabriel G. Katul
- Davide Poggi
- Larry Mahrt
- Jakob Mann
- J. Berg
- Andreas Bechmann
- Oleg Panferov
Citations in the corpus
- ONE- and TWO-Equation Models for Canopy Turbulence (2004, methodology): “In fact, such models, known as two-equation models or K–e models are among the most popular computational models in engineering applications (Bradshaw et al., 1991; Launder, 1996; Speziale, 1996; Pope, 2000) and more recently in atmospheric flows over complex terrain (Castro et al., 2003).”
- The Bolund Experiment, Part I: Flow Over a Steep, Three-Dimensional Hill (2011, methodology): “Again the Askervein experiment continues to serve well for comparison with these non-linear models (Castro et al. 2003; Lopes et al. 2007; Chow and Street 2009; Bechmann and Sørensen 2010).”
- The Bolund Experiment, Part II: Blind Comparison of Microscale Flow Models (2011, methodology): “Similar to the linear models, the Askervein Hill is a popular test case for RANS models (e.g. Castro et al. 2003; Raithby et al. 1987; Eidsvik 2005; Undheim et al. 2006).”
- A Note on Two-Equation Closure Modelling of Canopy Flow (2009, methodology): “Figure1 shows a simulated ABL wind evolution and the key surface characteristics such as friction velocity, u∗, and the Obukhov length scale, L (e.g. Businger et al. 1971 ).”