Direct numerical simulation of the Ekman layer: A step in Reynolds number, and cautious support for a log law with a shifted origin
From MaRDI portal
Publication:5304195
DOI10.1063/1.3005858zbMath1182.76714OpenAlexW2078839155MaRDI QIDQ5304195
Roderick Johnstone, Philippe R. Spalart, G. N. Coleman
Publication date: 18 March 2010
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://eprints.soton.ac.uk/63836/1/direct_numerical_simulation_of_the_Ekman_layer_a_step_in_reynolds_number_and_cautious_support_for_a_log_law_with_a_shifted_origin.pdf
Related Items
Wake effects on turbulent transport in the convective boundary layer ⋮ Retraction: “Direct numerical simulation of the Ekman layer: A step in Reynolds number, and cautious support for a log law with a shifted origin” [Phys. Fluids 20, 101507 (2008)] ⋮ Characterization of wind-shear effects on entrainment in a convective boundary layer ⋮ On the effect that the direction of geostrophic wind has on turbulence and quasiordered large-scale structures in the atmospheric boundary layer ⋮ On the logarithmic mean profile ⋮ Large-scale structures in stratified turbulent Couette flow and optimal disturbances ⋮ Self-similar mean dynamics in turbulent wall flows ⋮ Wall turbulence without walls ⋮ Direct numerical simulation of top-down and bottom-up diffusion in the convective boundary layer ⋮ Wall-bounded turbulent flows at high Reynolds numbers: Recent advances and key issues ⋮ Stratified Ekman layers evolving under a finite-time stabilizing buoyancy flux ⋮ Displaced logarithmic profile of the velocity distribution in the boundary layer of a turbulent flow over an unbounded flat surface
Cites Work
- Spectral methods for the Navier-Stokes equations with one infinite and two periodic directions
- A note on the overlap region in turbulent boundary layers
- Direct simulation of a turbulent boundary layer up to Rθ = 1410
- A theory for turbulent pipe and channel flows
- Scaling laws for fully developed turbulent shear flows. Part 1. Basic hypotheses and analysis
- Further observations on the mean velocity distribution in fully developed pipe flow
