Colorado State University - General Circulation Model
Instantaneous CO2 Doubling
The CSU GCM has been
used to simulate the current climate as well as a climate change scenario.
While the current climate can be simulated using observed sea surface
temperatures (SSTs), this is not the case for climate change modelling. An ocean
model which can predict SST is required. We have developed a simple oceanic
mixed layer model and a sea ice model for this purpose.
Selected results are presented here from two 30-year runs with an oceanic mixed
layer and sea ice model coupled to the CSU GCM. One run demonstrates the ability
of the coupled system to simulate the current climate while in the second
coupled run the atmospheric CO2 is doubled instantaneously.
In addition to the results shown at this site (see Jensen et al. 1995 for details), the ocean model and sea ice model were used in 2 x CO2 simulations designed
to explore radiative and physiological effect of doubled CO2 (Sellers et al,
1996).
The model ocean is thermally active above the annual mixed layer maximum. It
consists of an upper mixed layer, which exchanges heat with the atmosphere
through radiative, latent and sensible heat fluxes, and a deeper oceanic layer,
which exchanges heat with the mixed layer through entrainment and detrainment.
Heat transport caused by advection and diffusion is calculated as the implied
oceanic heat divergence/convergence resulting from net heat flux into the ocean
when the GCM is forced by observed sea surface temperature (SST). The variation
in mixed layer depth is prescribed from climatology, while the SST and heat
storage between the mixed layer depth and its annual maximum is predicted by the
model. Cooling of sea water at its freezing point results in formation of sea
ice and possible accumulation of snow. Ice and snow thickness are prognostic
variables in the thermodynamic sea ice model.
When the mixed-layer temperature reaches the freezing point for seawater
(about 271 K), sea ice forms. Further cooling leads to thicker sea ice. A
one-dimensional thermodynamic very similar to that of Semtner (1976) has been
implemented in our model ocean. Jensen et al. (1991) presented some aspects of
an early version of this combined ocean and sea ice model. The sea ice model has
a single layer of ice that allows accumulation of snow on top. The model
calculates an equilibrium surface temperature based on fluxes through the ice
and snow as shown in the figure. Unbalanced positive fluxes into the sea ice are
used to melt snow or sea ice, while cooling leads to sea ice growth.
The depth of the mixed is prescribed using monthly observations. The
deepest mixed layer depth during the year determines the depth of the oceanic
layer which is allowed to exchange heat with the atmosphere in this model. In
the real ocean, this maximum mixed layer depth varies from about 30 m in the
tropics to more than 2000 m in polar regions. In the model, we only include
mixed layer depth up to 255 m (deeper mixed layers are truncated to 255 m). The
figure show this maximum depth. Note that the maximum depth at different
locations occurs at different times during the year. At midlatitudes, the
deepest mixed layer occurs in late winter.
We made an 8 year long atmospheric GCM run with climatological monthly SSTs
(monthly averages computed from 1979-1988). From this control run the net
downward heat flux into the ocean was computed. Using the observed SST and
observed mixed layer depth, the monthly heat content in the ocean was
calculated. From these two quantities one can calculate the implied oceanic heat
divergence (Russell et al., 1985) if one assumes that the earth is in thermal
equilibrium. In particular, the annual mean of the net downward heatflux has the
same magnitude, but opposite sign, as the annual mean oceanic heat transport
divergence. Note for instance that the ocean is a heat sink in the upwelling
regions in the eastern equatorial Pacific and along eastern boundariess, while
western boundary currents gives heat back to the atmosphere. Monthly fields of
oceanic heat divergence was used to prescribe the oceanic heat transport for the
simulations.
Annually and globally averaged earth surface temperature during two 30 year
runs of the GCM coupled to the ocean and sea ice model. Unit are degree Kelvin.
The CSU GCM predicts an increase of 2.2 K (the difference between the 1 X CO2
run and the 2 x CO2 runs) after 30 year in response to a doubling of CO2.
The coupled model gives a smaller sea ice area in the case of doubled CO2.
In the northern hemisphere (top) the response is fast with a 30% reduction in
the annual average sea ice area. Around Antartica the sea ice area is reduced
every year throughout the integration (bottom). Given the rather simple sea ice
model, the magnitude of these sea ice area changes may not be realistic.
The sea surface temperature (SST) increases as a response to increased CO2.
The increase in temperature is largest in polar latitudes and
smallest in the tropics.
References
Jensen, T. G., D. A. Randall and D. A. Dazlich, 1991: Coupling of the CSU GCM to
a simple ocean and sea ice model. Fifth Conference on Climate Variations,
Denver, American Meteorological Society, 321-322.
Jensen, T. G., D. A. Dazlich and D. A. Randall, 1995: A one-dimensional
mixed layer ocean and sea ice model with prescribed oceanic heat transport.
Dept. of Atmospheric Science Paper, 593, 48 pp.
Russell, G. R., J. R. Miller and L.-C. Tsang, 1985: Seasonal oceanic
heat transports computed from an atmospheric model. Dyn. Atmos. Oceans,
9, 253-271.
Sellers, P. J. , L. Bounoua, G. J. Collatz, D. A. Randall, D. A. Dazlich,
S. O. Los, J. A. Berry, I. Fung, C. J. Tucker, C. B. Field, and T. G. Jensen,
1996: A comparison of the radiative and physiological effects of doubled CO2
on the global climate. Science, 271, 1402-1406.
Semtner, A. J., 1976: A model for the thermodynamic
growth of sea ice in numerical investigations of climate.
J. Phys. Oceanogr., 6, 379-389.
Dr Tommy Jensen
Department of Atmospheric Science
Colorado State University
jensen@neptune.atmos.colostate.edu