12.12.2012 Views

chapter - Atmospheric and Oceanic Science

chapter - Atmospheric and Oceanic Science

chapter - Atmospheric and Oceanic Science

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Global climate models<br />

Mid-1970’s Mid-1980’s Early 1990’s Late 1990’s Present day Early 2000’s?<br />

Atmosphere<br />

Atmosphere<br />

L<strong>and</strong><br />

surface<br />

Ocean &<br />

sea-ice<br />

model<br />

Atmosphere<br />

L<strong>and</strong><br />

surface<br />

Ocean &<br />

sea-ice<br />

Sulphur<br />

cycle mode<br />

L<strong>and</strong> carbon<br />

cycle model<br />

Ocean carbon<br />

cycle model<br />

Atmosphere<br />

chemistry<br />

Atmosphere<br />

L<strong>and</strong><br />

surface<br />

Ocean &<br />

sea-ice<br />

Sulphate<br />

aerosol<br />

Non-sulphate<br />

aerosols<br />

Carbon<br />

cycle model<br />

Dynamic<br />

vegetation<br />

Atmosphere<br />

chemistry<br />

11. 2. <strong>Atmospheric</strong> General Circulation Models (AGCMs)<br />

Zero-, one- <strong>and</strong> two-dimensional climate models present a qualitative picture<br />

of how the atmospheric climate system works. However, these models either neglect<br />

various processes that are known to be important in the atmosphere, or they use<br />

simple mathematical representations for these atmospheric process. The representation<br />

of these processes is called parameterization. In order to accurately account<br />

for the general motions of the atmosphere requires the solution of a complete set of<br />

equations. The solution of these equations on the sphere, given realistic boundary<br />

conditions, defines the AGCM (Trenberth 1993).<br />

An AGCM to be implemented requires: a numerical solution technique, algorithms<br />

for the various physical parameterizations, <strong>and</strong> boundary data sets for predetermined<br />

vertical <strong>and</strong> horizontal resolutions. The solution of the system of equations<br />

(called primitive) <strong>and</strong> parameterizations proceeds is outlined in figure 11.2.<br />

Assuming initial data are available for the prognostic variables, the model calculates<br />

initial fluxes for use in the planetary boundary layer (PBL) <strong>and</strong> surface components<br />

of the model. These, along with the thermodynamic <strong>and</strong> moisture profiles<br />

at each gridpoint, are used to test whether the atmospheric column is stable or<br />

unstable. If unstable, a convection parameterization is used to determine the convective<br />

heating <strong>and</strong> moistening terms. Otherwise, if saturated, the stable condensa-<br />

142<br />

Atmosphere<br />

L<strong>and</strong><br />

surface<br />

Ocean &<br />

sea-ice<br />

Sulphate<br />

aerosol<br />

Non-ulphate<br />

aerosol<br />

Carbon<br />

cycle<br />

Dynamic<br />

vegetation<br />

Atmosphere<br />

chemistry<br />

Atmosphere<br />

L<strong>and</strong><br />

surface<br />

Ocean &<br />

sea-ice<br />

Sulphate<br />

aerosol<br />

Non-ulphate<br />

aerosol<br />

Carbon<br />

cycle<br />

Dynamic<br />

vegetation<br />

Atmosphere<br />

chemistry<br />

Fig. 11.1.<br />

Development of climate<br />

models over the last 25<br />

years showing how the<br />

different components<br />

were first developed<br />

separately <strong>and</strong> later<br />

coupled into<br />

comprehensive climate<br />

models.<br />

[Source: IPCC 2001]

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!