chapter - Atmospheric and Oceanic Science
chapter - Atmospheric and Oceanic Science
chapter - Atmospheric and Oceanic Science
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13.2.3. Statistical downscaling<br />
The most sophisticated downscaling techniques calculate changes at a subgrid<br />
level according to climatic statistics or great scale circulation parameters.<br />
Some approaches use statistical relations between the large scale surface climate<br />
<strong>and</strong> local climate or between data at higher levels of the atmosphere <strong>and</strong> the local<br />
surface climate. When these methods are applied on GCM's daily level data, it is<br />
possible to obtain daily climatic models for specific areas or locations. Statistical<br />
downscaling is far less dem<strong>and</strong>ing computationally than other methods such as the<br />
dynamic downscaling through numeric models. Notwithst<strong>and</strong>ing, they require a<br />
great deal of observational data to establish the statistical relations for current climate<br />
<strong>and</strong> are based on the assumption that the observed statistical relationships will<br />
continue to hold, even with different climate forcings in the future, that will be<br />
invariant with time. Another problem with daily downscaling is that in many<br />
regions, GCMs do not reproduce adequately interdiurnal variations.<br />
13.2.4. High resolution experiments<br />
Regional climatic scenarios<br />
Another method of obtaining more localized estimations of future climate is<br />
performing experiments with numeric models over the region of interest. This can<br />
be done in different ways:<br />
– Performing experiments with higher resolution GCMs but for different “temporal<br />
cuts” for a limited amount of years,<br />
– Running a GCM with variably resolution over the planet in such a way that the<br />
maximum resolution be over the interest region<br />
– By using a different model, but with higher resolution over a limited area (LAM),<br />
using the GCM outputs as boundary conditions for the LAM, that is to say<br />
through the nesting of an LAM in a GCM.<br />
These methods for obtaining estimations at sub-grid level can reach to a 20<br />
km resolution, <strong>and</strong> differently from GCM, are capable of taking into account important<br />
local forcings such as coverage of soil <strong>and</strong> topography. Besides, even though<br />
they have the advantage of having better physical basis than the statistical downscaling,<br />
they present a high computational dem<strong>and</strong>. However, it must we mentioned<br />
that the LAM use does not solve all of the problems of the GCM scenarios. This is<br />
in part because they keep non perfect physical parameterizations <strong>and</strong> in part<br />
because they transfer errors from GCMs such as the underestimation of the interdiurnal<br />
variability in certain regions.<br />
In the present analysis, the method described in 13.2.1 is used to discuss the<br />
model results over the La Plata basin region <strong>and</strong> South America, <strong>and</strong> the method<br />
13.2.4 will be used in experiments mentioned in section 13.5.<br />
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