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121<br />
Moisture availability and the relationship between daily precipitation<br />
intensity and surface temperature<br />
Peter Berg, Jan Haerter, Peter Thejll, Claudio Piani, Stefan Hagemann, Jens Hesselbjerg Christensen<br />
Institute for Meteorology and Climate Research, University/Forschungszentrum Karlsruhe, Germany, Peter.Berg@imk.fzk.de<br />
1. Introduction<br />
What is the connection between precipitation intensity and<br />
the surface temperature? A claim commonly made when<br />
studying global warming is that precipitation intensity<br />
increases as the troposphere warms (e.g. Semenov and<br />
Bengtsson, 2002; Trenberth et al., 2003). This claim has its<br />
origin in the relationship between the air’s moisture-holding<br />
capacity and the temperature, as stated by the Clausius-<br />
Clapeyron (C-C) equation. For the precipitation intensity to<br />
follow this increase in capacity at the same rate, the supply<br />
of moisture must then increase sufficiently to enable<br />
saturation leading to condensation and cloud formation. To<br />
what extent is the atmospheric moisture content actually<br />
limited by the C-C relationship? Are there other factors that<br />
inhibit a potential increase in the precipitation intensity as<br />
the globe warms?<br />
In this study, further described in Berg et al. (submitted to<br />
JGR), we explore the relationship between surface<br />
temperature and precipitation intensity for a gridded<br />
observational data set of daily values covering all of Europe,<br />
similar to what has earlier been carried out for a single<br />
precipitation station in the Netherlands (Lenderink and van<br />
Meijgaard, 2008). We explicitly resolve the intra-seasonal<br />
behaviour and investigate in which seasons the precipitation<br />
intensity dependence on temperature can be understood<br />
using the C-C relation, and why this concept breaks down in<br />
other seasons. The results are compared to, and further<br />
explored using three RCMs.<br />
Kelvin bins, and calculating the 70 th , 90 th , 99 th and 99.9 th<br />
percentiles for each bin. The two higher percentiles are<br />
calculated by a Generalized Pareto Distribution (GPD) fit<br />
to the upper 20% of the data. All the calculated percentiles<br />
show similar, i.e. parallel, results so in the rest of this text<br />
we restrict to only discuss the 99 th percentile.<br />
4. Results<br />
The observations show a general monotonous positive<br />
relationship with increasing temperature in winter, while<br />
in summer there is a negative relationship (Fig. 1).<br />
However, the negative trend in summer shows signs of<br />
being interrupted and level out for the temperature range<br />
of about ten to twenty degrees.<br />
2. Data and models<br />
We use the gridded 0.44 degree resolution observational<br />
data set of daily precipitation and temperature over<br />
European land areas, constructed for the ENSEMBLES<br />
project (Haylock et al., 2008). We focus on the period<br />
1961—1990, where there is good spatial and temporal<br />
coverage of precipitation and temperature stations in the<br />
domain. The below analysis was also performed on station<br />
data directly, with similar results, so the gridded data are<br />
found to be reliable.<br />
To complement the observations we use ERA40-reanalysis<br />
driven simulations by the HIRHAM4, REMO and HadRM3<br />
RCMs from the ENSEMBLES project. The models use a<br />
0.44 degree horizontal resolution, and we use only model<br />
data over land, to be consistent with the observations.<br />
3. Methodology<br />
We consider daily precipitation intensity, larger than 0.1<br />
mm/day, and the two-meter daily mean temperature.<br />
However, the variable for studying an increase in the<br />
moisture holding capacity, and precipitation intensity<br />
changes, would be the cloud level temperature. A study of<br />
the relationship between the two-meter temperature and the<br />
cloud level temperature, using the RCMs, showed the twometer<br />
temperature to be proportional to the cloud level<br />
temperature, with no systematic deviations. Thus we can use<br />
this directly to compare with the precipitation intensity.<br />
We divide the data into months, and study the intra-seasonal<br />
relationship between temperature and precipitation intensity.<br />
This performed by dividing the temperature range into two<br />
Figure 1: The 99 th percentile of precipitation intensity<br />
larger than 0.1 mm/day as a function of daily average<br />
temperature for observations (black), HIRHAM4 (pink),<br />
REMO (light brown), and HadRM3 (light blue). The<br />
dashed line in the January panel shows a C-C like increase<br />
with temperature. Note the logarithmic vertical axis.<br />
The RCM simulations show a very similar behaviour as<br />
the observations (Fig. 1). The models separate between<br />
large-scale and convective precipitation events, depending<br />
on the circumstances leading to the precipitation event.<br />
We utilize this separation between the precipitation types<br />
to investigate their individual behaviour.