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Potential Impact of COSMIC GPS Radio

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Title: Potential Impact of COSMIC GPS Radio


1
Potential Impact of COSMIC GPS Radio Occultation
Data on Regional Weather Analysis and Prediction
over the Antarctic Ying-Hwa Kuo and Tae-Kwon
Wee COSMIC Project University Corporation for
Atmospheric Research and David H. Bromwich Byrd
Polar Research Center The Ohio State University
2
GPS Meteorology
  • UCAR established a GPS/MET program in 1993, with
    a goal to demonstrate the radio occultation
    sounding technique for Earths atmosphere.
  • Results from GPS/MET experiment showed that GPS
    radio occultation soundings are of high accuracy
    and can have significant impact on weather
    prediction, climate, and ionospheric research.
  • A single satellite does not produce sufficient
    data for NWP or climate analysis.

3
What is COSMIC?
  • Constellation Observing System for Meteorology
    Ionosphere and Climate
    COSMIC
  • 6 Satellites to be launched in 2005
  • Three instruments
  • GPS receiver, TIP, Tri-band beacon
  • Weather Space Weather data
  • Global observations of
  • Pressure, Temperature, Humidity
  • Refractivity
  • Ionospheric Electron Density
  • Ionospheric Scintillation
  • Demonstrate quasi-operational GPS limb sounding
    with global coverage in near-real time
  • Climate Monitoring

4
Topics Covered
  • Introduction to Antarctica
  • Motivation for RIME
  • Climate Interactions Emphasizing the Ross Sea
    Sector
  • Approach
  • Process-based Studies
  • Modeling Research
  • RIME Activities and Timelines
  • Proposed HIAPER Aircraft Program
  • Conclusions

5
Northern Hemisphere
Southern Hemisphere
Palmer
Introduction to Antarctica Location and Size
South Pole
McMurdo
6
Traditional observing network
7
COSMIC soundings over Antarctica
COSMIC soundings
Current radiosonde stations
8
What is the potential impact of COSMIC data on
Antarctic forecasting?
9
OSSE
  • COSMIC data will not be available until 2005.
    Therefore, we cannot do a real data impact
    study at this time.
  • We can perform a series of observing systems
    simulation experiments (OSSE) to assess the
    potential impact of COSMIC, and to evaluate
    different strategies for the assimilation of
    COSMIC data.
  • OSSE is a valuable tool to evaluate
  • The potential impact of an upcoming observing
    system
  • The relative importance of different observing
    systems
  • Deployment strategies for observing systems (or
    network) for field experiment (e.g., RIME).

10
Key elements of OSSE
  • Nature Run
  • A high-resolution (in time and space) experiment
    which is assumed to be the truth.
  • Forward observational operators are used to
    simulate possible observations from an observing
    system (e.g., COSMIC) using the results of the
    Nature Run.
  • Simulated observations are assimilated into a
    lower-resolution model.
  • The results of the data assimilation/forecast
    system are verified against the results of the
    Nature Run (the truth).
  • It is important that the Nature Run produces
    realistic simulation of synoptic and mesoscale
    weather systems.
  • 4DVAR Run and subsequent Forward Forecast Run
  • Use lower grid resolution and less sophisticate
    to mimic what is possible in an operational
    setting.

11
  • Perfect Initial Condition Run
  • Best possible initial condition for a forecast
    model. This represents the upper-bound for the
    performance of a forecast model.
  • No 4DVAR
  • No data assimilation is performed. The model is
    initialized with typical operational analysis.
    This represents the lower-bound for the
    performance of a forecast model.
  • Data assimilation experiments
  • Assimilate data COSMIC using realistic orbit
    parameters.
  • Simulated COSMIC radio occultation soundings are
    distributed irregularly in time and in space.
  • Realistic measurement errors are added to the
    simulated radio occultation soundings
  • Simulated data are assimilated into MM5 with
    four-dimensional variational data assimilation
    (4DVAR).

12
Experiment domain
13
OSSE design
14
OSSE design
15
Improvements to MM5 4DVAR
  • Digital Filter
  • High-frequency gravity waves can be excited by
    initial model imbalance and/or data insertion,
    measurement errors, terrain adjustment, etc.
  • Gravity waves are permissible solutions of a
    nonlinear, nonhydrostatic, compressible model.
  • 4DVAR can be fitting the optimal solution to
    gravity waves.
  • It is desirable to filter high-frequency gravity
    waves during the 4DVAR minimization process. This
    forces the 4DVAR to fit its optimal solution to
    the meteorologically significant slow-mode
    component of the model.
  • Model error correction
  • Most 4DVAR system makes use of perfect model
    assumption in its search for optimal solution.
    This is known as the strong constraint.
  • It is desirable to relax this requirement by
    including a correction term that accounts for
    model errors.

16
Formulation of digital filter constraint
  • Total cost function
  • Penalty cost function
  • Initialized model state
  • Digital filter

The filtering can be seen as a sort of time
average of model trajectory within the
assimilation window. This can be more effective
with the use of a well designed digital filter
which has optimal response
17
Weak constrain of model error
  • To relax the perfect model assumption in 4DVAR
    which has clear deficiencies to be applied in
    Antarctic.
  • The full implementation of model error weak
    constraint requires significant extra-cost of
    computational resources.
  • Instead a computationally efficient method which
    corrects the model systematic error is used
    (Derber 1989, Zupanski 1993).

nonlinear model operator
model state vector
a predefined time dependent parameter
model error which is a spatially dependent
18
Simultaneous application of weak constraints
  • Strong constraint (usually known as the 4DVAR)
    and the weakly constrained 4DVAR with digital
    filter only modify the initial condition
  • The weakly constrained 4DVAR with the model
    error does not modify initial condition but only
    updates the systematic bias
  • To receive the full benefits of two weak
    constraints, a simultaneous correction of both
    initial condition and model error is implemented.

19
COSMIC data distribution at 6-h intervals
20
Traces of P at the lowest level
21
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22
Scale dependency of anal/fcst error
23
Analysis and forecast error
24
Comparison Perfect and No 4DVAR
PERFECT
No 4DVAR
  • Precipitation (rainsnow) isosurface
  • Sea level pressure
  • Wind at the lowest model level

25
PERFECT
4DVAR (1 CYCLE )
  • Precipitation (rainsnow) isosurface
  • Sea level pressure
  • Wind at the lowest model level

26
4DVAR (4 CYCLES )
No 4DVAR
  • Precipitation (rainsnow) isosurface
  • Sea level pressure
  • Wind at the lowest model level

27
PERFECT
4DVAR (4 CYCLES )
  • Precipitation (rainsnow) isosurface
  • Sea level pressure
  • Wind at the lowest model level

28
4DVAR (4 CYCLES )
4DVAR (1 CYCLE )
  • Precipitation (rainsnow) isosurface
  • Sea level pressure
  • Wind at the lowest model level

29
Analysis and forecast increments (4DVAR No
4DVAR)
  • Temperature -3K (blue) and 3K (Purple)
    isosurface
  • Temperature at the lowest model level
    shade
  • Winds at the lowest model level and 5km level

30
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31
Summary
  • COSMIC will be launched in 2005. The satellites
    are expected to operate for five years. Data will
    be freely available to all countries.
  • COSMIC will provide much needed data over the
    Antarctic and Southern Ocean.
  • Implementation of digital filter and model error
    correction terms significantly improves the
    performance of MM5 4DVAR.
  • The assimilation of COSMIC GPS radio occultation
    data has the potential to significantly improve
    the accuracy of Antarctic weather analysis and
    prediction.
  • The continuous 4DVAR cycles allows effective use
    of COSMIC data and has a much better performance
    than a single cycle (or cold start) data
    assimilation.
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