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I nstitute for M athematics A pplied to Ge oscience

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I nstitute for M athematics A pplied to Ge oscience. D ata A ssimilation Re search S ection - DAReS. G eophysical S tatistics P roject - GSP. T urbulence N umerics T eam - TNT. Your typical ensemble. Ensemble mean = waste of time. GSP - statistically blending winds. QuikSCAT - PowerPoint PPT Presentation
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Institute for Mathematics Applied to Geoscience Geophysical Statistics Project - GS Data Assimilation Research Section - DARe Turbulence Numerics Team - TNT
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Page 1: I nstitute for M athematics A pplied to Ge oscience

Institute forMathematicsApplied toGeoscience

Geophysical Statistics Project - GSP

Data Assimilation Research Section - DAReS

Turbulence Numerics Team - TNT

Page 2: I nstitute for M athematics A pplied to Ge oscience

Your typical ensemble

Page 3: I nstitute for M athematics A pplied to Ge oscience

Ensemble mean = waste of time

Page 4: I nstitute for M athematics A pplied to Ge oscience

GSP - statistically blending winds

QuikSCATLaunched June 1, 1999

~800 km altitude (~100 min orbit)1800 km-wide swath

about 400,000 measurements/day

graphics by JPL

QuickTime™ and aCinepak decompressor

are needed to see this picture.

Page 5: I nstitute for M athematics A pplied to Ge oscience

GSP - Statistically Blending Winds

6144 ‘observations’ every 6 hours(unrealistically smooth)

~ 40,000 observations every 6 hours(dense, but ‘gappy’)

Resulting wind field with proper energy decay

Gradient (important to ocean circulation)

energy falls off too much

energy falls offperhaps not enough

Page 6: I nstitute for M athematics A pplied to Ge oscience

GSP

The striping indicates the areas sampled by

the scatterometer.

Animation of E-W wind field created by synthesizing gridded winds and scatterometer (satellite) winds.

Technique remains faithful to the data.

Low standard deviation in data-

dense regions.

QuickTime™ and aPNG decompressor

are needed to see this picture.

Page 7: I nstitute for M athematics A pplied to Ge oscience

Data Assimilation Research Section - DAReS

Our computational challenge is to run MANY (~100) instances of the numerical models (CAM, WRF, ...)

simultaneously.

Simply running one numerical weather prediction model has been driving supercomputer research.

Data assimilation exploits the information in observations to ‘steer’ a numerical model.

Put another way, it ‘confronts’ a numerical model with observations.

Page 8: I nstitute for M athematics A pplied to Ge oscience

Our challenge is to run MANY of these.

QuickTime™ and aYUV420 codec decompressor

are needed to see this picture.

Page 9: I nstitute for M athematics A pplied to Ge oscience
Page 10: I nstitute for M athematics A pplied to Ge oscience

Our ‘MACHINE’

Page 11: I nstitute for M athematics A pplied to Ge oscience

Data Assimilation Research Testbed : DART

* Many low-order models: Lorenz 63, L84, L96, etc.

* Global 2-level PE model (from NOAA/CDC)

* NCAR’s CAM 2.0 & 3.0 (global spectral model)

* NCAR’s WRF (regional)

* GFDL FMS B-Grid GCM (global grid point model)

Forward Operators and Datasets

Many linear, non-linear forward operators for low-models

U, V, T, Ps, Q, for realistic models

Radar reflectivity, GPS refractivity for realistic models

Observations from BUFR files (NCEP reanalysis flavor)

Can create synthetic (i.e perfect model) observations for all

Page 12: I nstitute for M athematics A pplied to Ge oscience

Data Assimilation Research Section - DAReS

Page 13: I nstitute for M athematics A pplied to Ge oscience

Turbulence is one of the last unsolved classical physics

problems.GASpAR

Geophysical-Astorphysical spectral element adpative refinement.

Page 14: I nstitute for M athematics A pplied to Ge oscience

GASpAR

Flexible framework for accurate simulation of turbulence

Numerical methods that minimize dissipation.

Objects are structured to facilitate parallel computation.

Dynamic refinement gives a speedup of 5-10X over fixed grids with comparable accuracy.

Objected-oriented h-adapted code for simulating turbulent flows.

Page 15: I nstitute for M athematics A pplied to Ge oscience

Hierarchical.

How does GASpAR do it?

Elements Fields Equation Solvers

Spectral Element Method

operators

GBLASBases

Mortar objects

Adaptive refinement based on error estimates

Page 16: I nstitute for M athematics A pplied to Ge oscience

Mortar Objects

An unambiguous representation of the field at parent/child boundaries based on

interpolation.

Page 17: I nstitute for M athematics A pplied to Ge oscience

Dynamically adaptive geophysicalfluid dynamics simulation

using GASpAR

Simulation of three vortices

Refinement done on a component of

velocity.

QuickTime™ and aH.264 decompressor

are needed to see this picture.


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