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188<br />
Will future summer time temperatures go berserk?<br />
Jens H. Christensen, Fredrik Boberg, Philippe Lucas-Picher, and Ole B. Christensen<br />
Danish Meteorological Institute, Lyngbyvej 100, DK-2100 Copenhagen Ø, Denmark; jhc@dmi.dk<br />
1. Temperature bias in perfect boundary<br />
experiments<br />
In a recent analysis of monthly mean model temperature bias<br />
over Europe of the complete ensemble of regional climate<br />
models (RCMs) participating in the EU FP6 project<br />
ENSEMBLES, it was demonstrated that models tend to have<br />
a common behavior when temperatures are getting very high<br />
Christensen et al. (2008). Monthly mean temperature bias in<br />
most RCMs tends to increase (in a positive direction) as the<br />
simulated temperature increase, e.g. typically, summers are<br />
simulated warmer than they are in reality.<br />
Figure 1a depicts the essentials of the work presented in<br />
Christensen et al. (2008). The figure shows monthly mean<br />
model bias with respect to modeled monthly mean<br />
temperature for a region covering most of the Mediterranean<br />
region (see Christensen & Christensen (2007) for details)<br />
covering the period 1961-2000. Here we have chosen to<br />
show bias wrt. model temperature, whereas Christensen et<br />
al. showed bias wrt. observed temperature. Obviously these<br />
are equivalent, but the former is chosen for reasons that will<br />
become obvious. The figure indicates the bias for the<br />
individual months as simulated by three models, REMO,<br />
RACMO and RCA when nested in ERA40, shown by dots<br />
(more models will be included when the paper is presented).<br />
The full lines represent the best fitted second order<br />
polynomial fit, while the dashed lines represent the<br />
extension of this functional relation into a warmer regime<br />
not yet realized by the simulations.<br />
2. Climate change simulations<br />
Currently, the ENSEMBLES RCMs are providing their<br />
results from climate change experiments taking boundary<br />
conditions from a suite of GCMs. These are being archived<br />
and are publicly available. Only three models were fully<br />
completed and fully available in time for this manuscript.<br />
However, the three models all provide information until the<br />
end of the 21 st century.<br />
Figure 1b illustrates how the monthly mean temperatures for<br />
different 30 year periods change with respect to the<br />
simulated mean temperature in the particular cases of 1961-<br />
1990, 2011-2040, and 2071-2100. Figure 1c shows how the<br />
bias as estimated by the best fit curve deduced in Figure 1a<br />
can be used to adjust the simulated values as it is clear that<br />
the warmer the month in concern is, the larger also the bias<br />
is. Thus all temperatures are shifted to a somewhat lower<br />
level depending on the actual temperature (see Christensen<br />
et al. 2008 for details).<br />
Figure 1d shows the adjusted (non-linearly) bias corrected<br />
monthly mean climate change temperatures. It is seen that<br />
for two of the models the bias correction almost entirely<br />
eliminates the seasonal warming signal. The third model did<br />
not show this behavior. This is explained by the almost<br />
temperature independent behavior of the bias, while the two<br />
other models apparently exhibit quite a strong temperature<br />
dependent bias.<br />
3. Conclusion and discussion<br />
There appears to be a non-linear bias behavior in the ability<br />
of some RCMs to simulate the annual cycle of monthly<br />
mean temperatures. This behavior indicates the possibility<br />
that when these models are used to simulate climate<br />
change due to an increase in greenhouse gas<br />
concentrations, they are likely to overestimate the<br />
warming, particularly in the warmest months. Here we<br />
1951-1980<br />
2071-2100<br />
2011-2040<br />
Figure 1. Monthly mean temperature bias (top) and<br />
warming for three ENSEMBLES RCMs. For details<br />
see text<br />
have illustrated that for two models participating in<br />
ENSEMBLES, a correction for this bias leads to a more<br />
uniform temperature increase throughout the year. The last<br />
model, which apparently does not exhibit a large<br />
temperature dependent bias still shows a marked warming