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Core Theme 5: Technological Advancements for Improved near-
realtime data transmission and Coupled Ocean-Atmosphere Data
Assimilation
WP 5.2 Development of coupled ocean-atmosphere assimilation
capabilities
Lead: Detlef Stammer (UHAM)
Participants: UHAM, MPG-M, ECMWF, KNMI
WP 5.2: Development of coupled ocean-atmosphere assimilation capabilities
Objectives :
• Improve initialization of coupled models using
ocean syntheses and evaluate the improved
skill of those coupled models
• Building of coupled assimilation capabilities that
ultimately will allow to constrain coupled model
directly through climate observations.
Individual Tasks
Coupling MITgcm to Planet Simulator and testing. Done
Running forecast experiments. Done
Preparation of observational atmospheric test data set. Done
Developing and testing variational data assimilation system around the Planet Simulator.
Done
Planet Simulator assimilation. Done
Integration of coupled components. Done
Coupled MITgcm-Planet Simulator assimilation Ongoing
Initialization Techniques GOALS & TASKS & METHODS
GOALS• to improve climate forecasts through better initialization procedures
and by improving uncertain model parameters• To evaluate predictability in coupled ocean-atmosphere models
TASKS• Testing initialization procedures:
1. full state optimization, diagnostic of mean drift2. drift correction by employing flux correction3. anomaly initialization
THE COUPLED MODEL combines two GCM:• ocean model – MITgcm (Massachusetts Institute of Technology, Cambridge)• atmospheric model - UCLAgcm(University of California, Los Angeles)
DATA• GECCO synthesis (1952-2001)• HadI SST • Levitus climatology
TEST EXPERIMENTS• control run, integration over 50 year Initial state = 50 yrs after spinup from Levitus (January)• initializing with absolute values (ensemble: 5 members, 10 year)Initial state = GECCO (January 1997)For evaluation: anomalies are computed with respect to 50 yrs GECCO climatology• anomaly coupling scheme (ensemble: 5 members, 10 year)Initial state = Model climatology + [GECCO (January 1997) – GECCO mean]For evaluation: anomalies are computed with respect to the climatology of yrs 20-50 of the coupled run • flux correction
Initialization Techniques TEST EXPERIMENTS
Ocean Model MITgcm
• Domain80°N:80°S;
360×244×46• Resolution
1°× 1° (± 80°: ± 30°);
1°× 1/3° (± 30°: 0°)• 46 vertical layers
Atmospheric Model
UCLAgcm• Domain
90°N:90°S; 140×91×30
• Resolution2.5°× 2°
• 30 vertical layers
MOCPredictions
FSI
AI
FCI
Skill Scores:
SST
FSIAIFCI
MOC
Correlation RMSE
THOR Coupled Model: pleTHORa
• MITgcm: ocean only configurations,
with and without seaice, from
ECCO/GECCO;
• PlanetSimulator: an Earth System
Model of Interme-diate Complexity
built around an atmospheric dynami-
cal core based on the Hoskins and
Simmons (1975) multispectral layer
model.
WP 5.2: pleTHORa
• coupling: replacement of seaice- and
ocean- compartments of the
PlanetSimulator by MITogcm plus seaice
• configuration: coarse resolution setup
with an atmosphere on a T21 grid and 5
sigma levels, and the MITogcm on a 5.625º
grid having the North Pole shifted to
Greenland, using 15 vertical levels
• testing: coupled system with single CPU
on a notebook, performance is approx. 30
model years/day
Model configuration:
1. Atmosphere with T21L10 resolution: all ice processes (thermodynamic sea ice model, snow on sea ice allowed, skin temperature
computed) land processes on (except “biome” module) no fresh water correction all moisture processes off (evaporation, large scale precipitation, convective precipitation and dry
convective adjustment are switched off)
2. Ocean: global domain with 4 degree uniform lat/lon resolution and 15 depth levels
Identical Twin Experiment Test
Control Variables: Scalar perturbation applied only to the atmospheric parameters
Data: only ocean temperature and salinity data.
Assimilation window: 7 days
Adjoint of pleTHORa
Ten process parameters in the atmosphere :tfrc(1): time scale for linear drag, top leveltfrc(2): time scale for linear drag, level 2tdissd: diffusion time scale for divergencetdissz: diffusion time scale for vorticitytdisst: diffusion time scale for temperaturetpofmt: tuning of long wave radiation schemevdiff_lamm: constant for vert. diffusion and surface fluxesvdiff_b: constant for vertical diffusion and surface fluxesvdiff_c: constant for vertical diffusion and surface fluxes
vdiff_d: constant for vertical diffusion and surface fluxes
Improving Coupled Model through parameter optimization
Model Used: Planet Simulator (PlaSim-T21)
Data used: Simulated observations from the model.
Results:
Sensitivity of the model cost function with number of integration days. The cost function becomes noisier as integration time increases
GF approach: Using a set of 9 control parameters the Cost function can be reduced for the model integrated upto 7 days.
GF works for linear models and can’t be used for longer period runs with PlaSim.
SPSA approach: Using a set of 2 control parameters. Cost function can be reduced for longer model runs. (figure attached for 30 day run)
Future Work: Make use of real observations (ERA-40 data).
1 Day 30 Days
Sensitivity of the cost function to perturbation in model parameters for (a) 1 day integration (b) 30 days integration. The x- axis denotes percentage of perturbation applied to each parameter. Y axis denotes model cost function
Control Parameters UsedTime scale for linear drag (tfrc1,2)Diffusion time scale for vorticity (tdissz)Diffusion time scale for divergence (tdissd)Diffusion time scale for temperature (tdisst)Tuning parameters for vertical diffusivity and surface fluxes (vdiff_b, vdiff_c, vdiff_d)Tuning of longwave radiation scheme (tpofmt)absorption coefficient for h 2O continuum (th2oc)tuning of cloud albedo range 1 (tswr1)
PlaSim’s Sensitivity
For more days the model’s behavior is non linear
The graphs show the plot of cost function for PlaSim integrated for 30 days. Control parameters in this case were TH2OC and TSWR1.X axis represents the number of iterations. There is ~ 60% reduction in Cost function
Green’s Function approach works for shorter time scales (up to 7 days) during which the model’s behavior is nearly linear
The graphs show the plot of cost function, parameter norm and gradient norm on the y axis w.r.t. number of iterations on the xaxis. Green function plot is on Logarithmic scale. The model was run for 7 days using 9 control parameters.
SPSA approach works even when the model behavior is non-linear
Green’s function approach is not suitable for longer time scale due to non-linearity of the model.
Deliverables
THOR is a project financed by the European Commission through the 7th
Framework Programme for Research, Theme 6 Environment, Grant agreement
212643 http://ec.europa.eu/index_en.htm