Mathematics – Logic
Scientific paper
Jan 1994
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1994adspr..14a.145l&link_type=abstract
Advances in Space Research (ISSN 0273-1177), vol. 14, no. 1, p. (1)145-(1)154
Mathematics
Logic
Atmospheric Models, Mathematical Models, Meteorological Parameters, Satellite Observation, Atmospheric Moisture, Atmospheric Temperature, Remote Sensing, Water Vapor
Scientific paper
Numerical models provide a detailed, self-consistent, fairly accurate picture of atmospheric processes. If there are sufficient data, assimilation techniques can keep the model's representation in line with the actual evolving atmospheric state, enabling detailed diagnosis and understanding of atmospheric phenomena. Satellite data from temperature sounders, and planned doppler wind lidars, are most useful through model assimilation. Moisture in the models is controlled by the parameterizations of sub-grid-scale processes. The model reaches an equilibrium between evaporation and condensation, whose latent heating is an important driver of the dynamical circulations. Assimilation can force the model away from this equilibrium state, damaging the model's representation of atmospheric processes. Examples are given where incorrectly processed data have done this. Even with accurate data, assimilation is not the way to correct systematic deficiencies in the model. Rather, we learn about the model, and should be able to improve it and our understanding.
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