Mathematics
Scientific paper
Dec 1992
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1992lpico.789..133y&link_type=abstract
In Lunar and Planetary Inst., Papers Presented to the International Colloquium on Venus p 133-134 (SEE N93-14288 04-91)
Mathematics
Cloud Cover, Gravity Waves, Nonlinearity, Static Stability, Topography, Velocity Distribution, Venus Atmosphere, Venus Surface, Gradients, Mathematical Models, Spatial Resolution, Wind (Meteorology), Wind Velocity
Scientific paper
A two-dimensional, fully nonlinear, nonhydrostatic, gravity wave model is used to study the evolution of gravity waves generated near the surface of Venus. The model extends from near the surface to well above the cloud layers. Waves are forced by applying a vertical wind at the bottom boundary. The boundary vertical wind is determined by the product of the horizontal wind and the gradient of the surface height. When wave amplitudes are small, the near-surface horizontal wind is the zonally averaged basic-state zonal wind, and the length scales of the forcing that results are characteristic of the surface height variation. When the forcing becomes larger and wave amplitudes affect the near-surface horizontal wind field, the forcing spectrum becomes more complicated, and a spectrum of waves is generated that is not a direct reflection of the spectrum of the surface height variation. Model spatial resolution required depends on the amplitude of forcing; for very nonlinear cases considered, vertical resolution was 250 m, and horizontal resolution was slightly greater than 1 km. For smaller forcing amplitudes, spatial resolution was much coarser, being 1 km in the vertical and about 10 km in the horizontal. Background static stability and mean wind are typical of those observed in the Venus atmosphere.
Houben Howard
Schubert Gerald
Walterscheid Richard L.
Young E. R. E. R.
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