Mathematics – Logic
Scientific paper
Mar 1980
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1980icar...41..456s&link_type=abstract
Icarus, vol. 41, Mar. 1980, p. 456-469.
Mathematics
Logic
5
Climatology, Mathematical Models, Meteorological Parameters, Parameterization, Annual Variations, Orbital Elements, Radiative Heat Transfer, Transfer Functions
Scientific paper
Climatic models are increasingly being used to answer 'cosmic questions' such as the possibility of an ice-covered earth or a runaway greenhouse effect, or to examine the coevolution of climate and life. Conclusions from these models on such issues, of course, rest on the physical parameterizations of the models. Some of the basic parameterizations are reexamined quantitatively, and it is concluded that presently believed uncertainties in these parameterizations lead to an order-of-magnitude uncertainty in estimates of the sensitivity of the present earth's climate to external forcings. However, seasonal simulations with present earth models suggest that estimates of the overall sensitivity of the climate to external forcing may be narrowed (over decadal time scales) to, perhaps, a factor of two. But the effects of glaciers, continental locations, and atmospheric composition, all of which can change on geological time scales, further enhance the uncertainties in long-term climatic sensitivity estimates from state-of-the-art models. It is believed that those who draw cosmic conclusions from climatic models should at least attempt to bracket the final results by repeating their calculations over a plausible range of uncertainty in basic model parameterizations.
Schneider Stephen H.
Thompson Starley L.
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