Abstract
Abstract. Gradient-based turbulence models generally assume that the buoyancy flux ceases to introduce heat into the surface layer of the atmospheric boundary layer in temporal consonance with the gradient of the local virtual potential temperature. Here, we hypothesize that during the evening transition a delay exists between the instant when the buoyancy flux goes to zero and the time when the local gradient of the virtual potential temperature indicates a sign change. This phenomenon is studied using a range of data collected over several Intensive Observational Periods (IOPs) during the Boundary Layer Late Afternoon and Sunset Turbulence field campaign conducted in Lannemezan, France. The focus is mainly on the lower part of the surface layer using a tower instrumented with high-speed temperature and velocity sensors. The results from this work confirm and quantify a flux-gradient delay. Specifically, the observed values of the delay are ~30–80 min. The existence of the delay and its duration can be explained by considering the convective time scale and the competition of forces associated with the classical Rayleigh–Bénard problem. This combined theory predicts that the last eddy formed while the sensible heat flux changes sign during the evening transition should produce a delay. It appears that this last eddy is decelerated through the action of turbulent momentum and thermal diffusivities, and that the delay is related to the convective turn – over time – scale. Observations indicate that as horizontal shear becomes more important, the delay time apparently increases to values greater than the convective turnover time-scale.
Reference31 articles.
1. Angevine, W. M.: Transitional, entraining, cloudy, and coastal boundary layers, Acta Geophys., 56, 2–20, 2007.
2. Beare, R. J., Edwards, J. M., and Lapworth, A. J.: Simulation of the observed evening transition and nocturnal boundary layers: large-eddy modelling, Q. J. Roy. Meteor. Soc., 132, 61–80, 2006.
3. Businger, J. A., Wyngaard, J. C., Izumi, Y., and Bradley, E. F.: Flux–profile relationships in the atmospheric surface layer, J. Atmos. Sci., 28, 181–189, 1971.
4. Chapra, S. C. and Canale, R. P.: Numerical Methods for Engineers, 3rd Edn., McGraw-Hill Companies, Boston, 1998.
5. Cole, G. S. and Fernando, H. J. S.: Some aspects of the decay of convective turbulence, Fluid Dyn. Res., 23, 161–176, 1998.