TY - JOUR
T1 - Atmospheric lee waves
AU - Wurtele, M. G.
AU - Sharman, R. D.
AU - Datta, A.
PY - 1996
Y1 - 1996
N2 - The atmospheric lee wave is a disturbance propagated by buoyancy and arising from an isolated source, usually by flow over ridges and mountains. Part of this review treats two-dimensional solutions, both Boussinesq and non-Boussinesq, linear and nonlinear. These discussions emphasize trapped waves, the downslope windstorm, the drag on the earth and the upward momentum flux, the hydrostatic approximation and its limitations, effects of critical layers, and middle atmospheric wave breaking. Three-dimensional Boussinesq linear and nonlinear solutions are also discussed; shown are the variety of regimes possible, from ship waves to shedding vortices. Photographs of natural phenomena are presented as realizations, together with relevant numerical simulation graphics. The difficulties and achievements of simulation models are also outlined.
AB - The atmospheric lee wave is a disturbance propagated by buoyancy and arising from an isolated source, usually by flow over ridges and mountains. Part of this review treats two-dimensional solutions, both Boussinesq and non-Boussinesq, linear and nonlinear. These discussions emphasize trapped waves, the downslope windstorm, the drag on the earth and the upward momentum flux, the hydrostatic approximation and its limitations, effects of critical layers, and middle atmospheric wave breaking. Three-dimensional Boussinesq linear and nonlinear solutions are also discussed; shown are the variety of regimes possible, from ship waves to shedding vortices. Photographs of natural phenomena are presented as realizations, together with relevant numerical simulation graphics. The difficulties and achievements of simulation models are also outlined.
KW - Gravity waves
KW - Mesoscale phenomena
KW - Mountain waves
UR - https://www.scopus.com/pages/publications/0000682629
U2 - 10.1146/annurev.fl.28.010196.002241
DO - 10.1146/annurev.fl.28.010196.002241
M3 - Article
AN - SCOPUS:0000682629
SN - 0066-4189
VL - 28
SP - 429
EP - 476
JO - Annual Review of Fluid Mechanics
JF - Annual Review of Fluid Mechanics
ER -