The impact of flow regimes on asymmetry of orographic drag at moderate and low Rossby numbers

References

• Beau, I, 1992. Evaluation des paramétrisations de l’effet orographique sous maille dans les modeles de circulation géniale a l’aide de PERIDOT 10 km. Tech. Rep. Ecole Nationale de la Météorologie, Toulouse. Available from CNRM, 31057, Toulouse, France.
   Google Scholar
• Beau, I. and Bougeault, P. 1998. Asessment of a gravity-wave drag parameterisation with the PYREX data. Quart. J. Roy. Meteor. Soc. 124, 1443–1464.
   Web of Science ®Google Scholar
• Bessemoulin, P., Bougeault, P., Genoves, A., Clar, A. J. and Puech, D. 1993. Mountain pressure drag during PYREX. Beitr. Phys. Atmos. 66, 305–325.
   Google Scholar
• Bougeault, P. and Lacarrere, P. 1989. Parameterization of orography induced turbulence in a meso-beta-scale model. Mon. Wea. Re v. 117, 1872–1890.
   Google Scholar
• Bougeault, P., Benech, B., Bessemoulin, P., Carissimo, B., Clar, A. J., Pelon, J., Petitdidier, M. and Richard, E. 1997. PYREX: a summary of findings. Bull. Amer. Meteor. Soc. 79.
   Web of Science ®Google Scholar
• Bougeault, P., Bret, B., Lacarrere, P. and Noilhan, J. 1991. An experiment with an advanced surface para-meterisation in a mesobeta-scale model: Part II: The 16 June simulation. Mon. Wea. Re v. 119, 2374–2392.
   Google Scholar
• Bougeault, P., Jansa, A., Attie, J., Beau, I., Bénech, B., Benoit, R., Bessemoulin, P., Caccia, J. L., Campins, J., Carissimo, B., Champeaux, J. L., Crochet, M., Dru-ilhet, A., Durand, P., Ekhalfi, A., Flamant, P., Genoves, A., Georgelin, M., Hoinka, K. P., Klaus, V., Koffi, E., Kotron, V., Mazaudier, C., Pelon, J., Petitdidier, M., Pointin, Y., Puech, D., Richard, E., Satomura, T., Stein, J. and Tannhauser, D. 1993. The atmospheric momentum budget over a major mountain range: first results of the PYREX field program. Annales Geophys-icae 11, 395–418.
   Web of Science ®Google Scholar
• Boyer, D. L., Davies, P. A., Holland, W. R., Biolley, F. and Honji, H. 1987. Stratified flow over and around isolated three-dimensional topography. Philos. Trans-actions of the Royal. Soc. of London 322, 213-241, no. 1564.
   Google Scholar
• Broad, A. 1996. High-resolution numerical model integ-ration to validate gravity wave drag parametrisation schemes: a case study. Quart. J. Roy. Meteor. Soc. 122, 1625–1653.
   Web of Science ®Google Scholar
• Durran, D. R. 1990. Mountain waves and downslope winds. In: Meteorological monographs: atmospheric processes over complex terrain, ed. W. Blumen. Amer. Meteor. Soc., pp. 59–81.
   Google Scholar
• Eliassen, A. and Palm, E. 1960. On the transfert of energy in stationary mountain waves. Geophys. Nor v. 22, 1–23.
   Google Scholar
• Gill, A. E. 1982. Atmosphere ocean dynamics. Academic Press, New York, 662 pp.
   Google Scholar
• Imbard, M., Joly, A. and du Vachat, R. 1986. Le modele de prévision numérique PERIDOT: formulation dyna-mique et modes de fonctionnement. Technical Report 161 EERM (available from CNRM, F 31057, Toul-ouse, France).
   Google Scholar
• Klemp, J. B. and Lilly, D. K. 1978. Numerical simuation of hydrostatic mountain waves. J. Atmos. Sc i. 32, 320–339.
   Google Scholar
• Lott, F. and Miller, M. J. 1997. A new subgrid scale orographic drag parametrisation: its formulation and testing. Quart. J. Roy. Meteor. Soc. 123, 101–128.
   Web of Science ®Google Scholar
• Miranda, P. M. A. and James, I. N. 1992. Non-linear three-dimensional effects on gravity-wave drag: splitting flow and breaking waves. Quart. J. Roy. Meteor. Soc. 118, 1057–1081.
   Web of Science ®Google Scholar
• Olafsson, H. 1998. Different predictions by two NWP models of the surface pressure field east of Iceland. Meteorol. Apps. 5, 253–261.
   Google Scholar
• Olafsson, H. and Bougeault, P. 1996. Nonlinear flow past an elliptic mountain ridge. J. Atmos. Sc i. 53, 2465–2489.
   Web of Science ®Google Scholar
• Olafsson, H. and Bougeault, P. 1997. The effect of rota-tion and surface friction on orographic drag. J. Atmos. Sc i. 54, 193–210.
   Web of Science ®Google Scholar
• Peng, M. S., Li, S.-W., Chang, S. W. and Williams, R. T. 1995. Flow over mountains: Coriolis force, transient troughs and three dimensionality. Quart. J. Roy. Meteor. Soc. 121, 593–614.
   Web of Science ®Google Scholar
• Pierrehumbert, R. T. and Wyman, B. 1985. Upstream effects of mesoscale mountains. J. Atmos. Sc i. 42, 977–1003.
   Web of Science ®Google Scholar
• Queney, P. 1948. The problem of the airflow over moun-tains. A summary of theoretical studies. Bull. Amer. Meteor. Soc. 29, 16–26.
   Google Scholar
• Schar, C. and Durran, D. R. 1997. Vortex formation and vortex shedding in continously stratified flows past isolated topography. J. Atmos. Sci. 54, 534-554. Shutts, G. 1998. Idealized models of the pressure drag force on mesoscale mountain ridges. Contrib. Atmos. Phys.lBeitr. Atmos. Phys. 71, 303–346.
   Google Scholar
• Smith, R. B. 1979a. Some aspects of the quasigeostrophic flow over mountains. J. Atmos. Sc i. 36, 2385–2393.
   Google Scholar
• Smith, R. B. 1979b. The influence of the Earth’s rotation on mountain wave drag. J. Atmos. Sc i. 36,177–180.
   Google Scholar
• Smith, R. B. 1982. Synoptic observations and theory of orogrphy disturbed wind and pressure. J. Atmos. Sc i. 30,60–70.
   Google Scholar
• Smith, R. B. 1989. Hydrostatic airflow over mountains. In: Advances in geophysics, 53. Academic Press, pp. 59–81.
   Google Scholar
• Smith. R. B. and Gronds, S. 1993. Stagnation points and bifurcation in 3-D mountain airflow. Tellus 45A, 28–43.
   Google Scholar
• Stein, J. 1992. Investigation of the regime diagram of hydrostatic flow over a mountain with a primitive equations model. Part I: Two dimensional flows. Mon. Wea. Re v. 120, 2962–2976.
   Google Scholar
• Sun, W. Y. and Chem, J. D. 1994. Numerical experiments of vortices in the wakes of large idealized mountains. J. Atmos. Sc i. 50, 191–209.
   Google Scholar
• Thorsteinsson, S. and Sigurdsson, S. 1996. Orogenic blocking and deflection of stratified air flow on an f-plane. Tellus 48A, 572–583.
   Google Scholar
• Verron, J. and Le Provost, C. 1985. A numerical study of quasi-geostrophic flow over isolated topography. J. Fluid Mech. 154, 231–252.
   Web of Science ®Google Scholar