Goal: To investigate the dynamics of weather systems with the aim of improving their prediction, estimating their limits of predictability, identifying the key physical processes that limit forecast skill, and developing improved quantitative methods of determining forecast skill at the mesoscale.
Accurate and comprehensive estimates of predictability limits and improvements
in prediction are critically dependent on improved understanding of weather
system dynamics, together with identification of the important elements that
govern these systems. Here we define weather systems as those occurring at,
or being directly influenced by mesoscale processes (such as mesoscale convective
systems, squalls, tropical cyclones and aspects of the Madden Julian Oscillation).
This understanding is being developed from several complementary approaches,
Click for larger image. Energy spectra of the full flow (grey) and of differences between two solutions (blue) as a function of horizontal wave number for two-dimensional doubly periodic turbulence forced at wave number 8. The panel at left shows spectra for surface quasigeostrophic (sQG) turbulence, while the right panel shows barotropic turbulence. In each case, the initial differences are concentrated near k = 20; in the sQG case, differences grow most rapidly at the smallest scales outside the dissipation range, while for the barotropic case differences grow at larger scales (comparable to that of the forcing for the full flow). The arguments of Lorenz (1969) suggest that the sQG flow has finite intrinsic predictability. The thin solid line segments show the theoretical power laws for the full flow of k-5/3 and k-3 in the sQG and barotropic cases, respectively.
Analysis of observations will be utilized to test and advance our dynamics
hypotheses. A special emphasis is being given to targeted field data augmented
by the background remote sensing (satellite and earth based) and in situ
observation network. Both traditional and evolving model-based analysis
systems will be employed.
A hierarchical modeling approach also is being adopted to elucidate basic
physics. These models range from analytic or highly idealized models to
full NWP models. Aspects of this research fall within the THORPEX Science
Plan
and this work will benefit from planned THORPEX field tests of targeted
data strategies, such as the proposed THORPEX Pacific Regional Campaign
in 2008.
In turn, this research will provide a firm theoretical ground, along with
ongoing research at other institutions in providing guidance to THORPEX
on the design of these field studies.
We shall be using extended integrations of models over a range of weather
systems and conditions to examine statistical properties over many events
(e.g., convective systems, diurnal cycles, etc.). These simulations will
help distinguish among different modeling-system error sources. Crucial
to this analysis will be studies of the life cycle of organized convection,
covering convective initiation, system maturation, dissipation, and the
degree
of coherence between discrete systems.
The highly nonlinear nature of moist precipitating systems renders them
to be the most difficult challenge to mesoscale prediction. Mesoscale weather
systems are typically embedded within synoptic-scale flows but also contain
a variety of smaller-scale motions and forcing such as moist convection,
interactions with the underlying surface, symmetric instabilities, gravity
waves, and frontal and boundary layer circulations. Since many of these
motions
are unique to the mesoscale, studies of mesoscale predictability with models
in which these mesoscale motions are parameterized are of limited utility.
Moreover, the fact that these motions are highly intermittent and localized
casts doubt on predictability results based on turbulence closures, which
assume the turbulence to be homogeneous and isotropic. These facts suggest
that further progress in understanding mesoscale predictability hinges
on knowing how mesoscale forecasts are influenced by uncertainty in both
smaller
and larger scales.
These issues are being addressed by examining the growth of small differences
(or "errors") in the initial conditions for forecasts of interest.
These experiments, which focus on the evolution of the scale and amplitude
of the initial error, employ local horizontal resolution of a few kilometers
in order to minimize spurious effects of parameterized physics and limited
resolution. Our work to date in this area indicates that moist processes
exert a controlling influence on the error growth.
To gain further understanding of how mesoscale forecast errors evolve in
the presence of moisture, idealized numerical simulations are continuing
to examine both the up-scale organization of moist convection in simple
environments and the interaction of synoptic-scale flows with embedded
precipitation systems.
Simulations of convection initiation and organization will assess the sensitivity
of initiation, cell evolution and up-scale organization to perturbations
of initial conditions. The simulations of synoptic-scale flows will begin
with simulations of idealized baroclinic waves and fronts to assess the
up- as well as down-scale processes. We shall particularly consider the
degree
to which uncertainties in the forcing at synoptic scales can alter the
predictability of meso- and convective-scale flows. Conversely, we shall
also examine the
influence of variability at sub-100 km scales on larger scales.
In addition to these general investigations, we will be examining several
specific aspects of mesoscale processes that are of particular importance:
The use of newly developed approaches for model verification (Sec. 3.1)
will quantify the relative increase in prediction skill likely to result
from
the above research. These will be used in tandem with estimates of
predictability limits to prioritize activities to those processes, which,
if properly
included in models, would result in the largest increase in prediction
skill and resulting
societal benefits.
Through these and other sensitivity studies, guidance will be provided
for the development of the model forecast systems by identifying those
physical
processes most crucial for mesoscale forecast accuracy.
Next section: Fundamental Research on Precipitation Processes, with an Emphasis on their Improved Representation in Numerical Models