CARBON FLUXES OVER TEMPERATE ASIA N K INDIRA, PS SWATHI, PETER RAYNER, MICHEL RAMONET AND VINOD K GAUR ANSWERS SOUGHT: • How would future climate trends evolve in response to specified carbon emissions over a given period ? • How are we faring in achieving desired goals assuming some agreed regulatory measures in place ? and temperature C(X*,t*)=Fn(Xj,tj)[δj*] C(X*,t*)=F(Xj,tj) * G(X*,X,t*,t) C(X*,t*) Atmospheric transport model Forward mode Sc •CO2 net fluxes a priori estimation xb ; var/cov P - (CV) Atmospheric transport H ( C) t = Atmos. Conc. simulated ymodel Inverse mode Observations yo ; var/cov R UNCERTAINTIES IN CARBON FLUX ESTIMATION •UNCERTAINTIES IN TRANSPORT MODELS • INADEQUATE CONCENTRATION OBSERVATIONS (GURNEY 2002) TransCom Regions The highest CO2 observatory in the world Probably the only one powered by solar energy ATMOSPH. CO2 CONCENTRATIONS AT HANLE AND FLUX ESTIMATIONS FOR TEMERATE ASIA NETWORK DESIGN FOR IMPROVED CO2 FLUX ESTIMATIONS APPROACH: MINIMISATION OF THE TRACE OF THE COVARIANCES C(S) -1 = C(So) -1 + JT C(D) -1 J OF GLOBAL OR EGIONAL SUB-MATRICES USING THE GENETIC ALGORITHM. FIGURE SHOWS GLOBAL TRACE METRIC AS A FUNCTION OF ONE ADDITIONAL STATION TO THE NETWORK OF GURNEY (2004). THE NUMBERS SHOW THE LOCATION S CHOSEN BY GA FOR 1, 2 OR 5, STATION NETWORKS WHICH MATCHES THE SCORE BEST. Stations numbered 5 are located by GA, +s are the stations originally chosen PROBLEMS •REDUCTION/ ATTRIBUTION OF UNCERTAINTIES IN FLUX ESTIMATIONS BECAUSE OF INADEQUATE DATA • TENDENCY FOR OPTIMAL NETWORKS IDENTIFIED BY GA TO HAVE CLUSTERING OF STATIONS C(D) = AT CT(D) + AN CN(D) [ CT(D)i ]1/2 ~ 0.32 + (0.32/M) VARi q(i,t) [ CN(D)i ]1/2 ~ NPPi exp[(- (Pi - P*)/H] Upper left figure represents the advective Cd and the upper right , that due to PP. The lower left is the total effect
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