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Error correlation between CO 2 and CO as a constraint for CO 2 flux inversion using satellite data from different instrument configurations Helen Wang.

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Presentation on theme: "Error correlation between CO 2 and CO as a constraint for CO 2 flux inversion using satellite data from different instrument configurations Helen Wang."— Presentation transcript:

1 Error correlation between CO 2 and CO as a constraint for CO 2 flux inversion using satellite data from different instrument configurations Helen Wang hwang@cfa.harvard.edu D.J. Jacob, M. Kopacz, D.B.A. Jones, P. Suntharalingam, J.A. Fisher, R. Nassar, S. Pawson, J.E. Nielsen, C. Clerbaux

2 GEOS-Chem simulated column for January 2006 Similarities between CO 2 and CO CO 2 50 ppb 150 CO 380 PPM 388 Both share common combustion sources & transport : Correlation CO has stronger CO gradient : more sensitive to transport error CO is relatively easier to observe from space: additional useful information TIR (mid/upper toposphere) NIR (down to PBL) Active CO,CO 2 am CO 2, CO?CO 2 CO,CO 2 COPm ASCENDSOCO?GOSATSCIAIASITESAIRSMOPITT

3 CO 2 – CO joint inversion Inverse model minimizes cost function: Observation vector CO 2 and CO concentration State vector CO 2 and CO surface flux Forward model: Jacobian Observation error covariance a priori error covariance

4 Coupling between CO 2 and CO occurs through off-diagonal elements in error covariance matrices S r : error correlation coefficient CO 2 :CO a priori error correlation is weak due to large uncertainties in CO emission factor. CO 2 :CO observational error correlation is potentially useful in joint inversion.

5 observational error in inverse flux modeling Instrument error Representation error Model error Observational error instrument noise retrieval error smoothing error resolution &timing mismatch among retrieval, forward & inverse model transport & chemistry Covariance between CO 2 and CO occurs through model error : Model error is dominant for satellite CO [Heald et al., 2004] important for satellite CO 2 [Baker et al., 2008]

6 r M =0.96 ΔCO 2 (kg/m 2 )‏ Δ CO (kg/m 2 )‏ Jan 2006 (65W, 54N)‏ CO 2 – CO model error correlation calculation: paired-model and paired forecast method  For each grid box and each month: Correlate time series of differences between CO and CO2 runs 1. Paired model: Perform runs with the same surface fluxes driven by different meteorology for CO2 and CO 2. Paired forecast: 48-hour – 24-hour chemical forecast that are valid at the same time

7 Jan 2006 July 2006 Positive correlation in winter due to common combustion and combustion & respiration region overlap Negative correlation in summer due to CO 2 uptake by biosphere Correlation pattern is robust w.r.t. methods, meteorology & CO 2 flux changes of NTE magnitudes Model error correlation coefficients from paired model method 1PM CO : 1PM CO 2 without averaging kernels

8 14-region analytical inversion using pseudo data with & without CO 2 – CO model error correlation CO combustion 50% CO 2 combustion 30% CO 2 biosphere 80% CO chemistry 30% Rest of the World 30% Sate vector X a priori uncertainty Assume 90% of observational error is due to model error

9 0.5 0.75 1.0 Jan 2006 biosphere 14-region analytical inversion using pseudo data with & without CO 2 – CO model error correlation CO combustion 50% CO 2 combustion 30% CO 2 biosphere 80% CO chemistry 25% Rest of the World 30% Sate vector X a priori uncertainty a posteriori error covariance matrix Smaller α implies greater improvement Assume 90% of observational error is due to model error

10 α CO combustion CO 2 combustion CO 2 biosphere Short bar implies big improvement relative to single species inversion Joint inversion show substantial improvement during Dec – Apr for mid – high latitudes α The Tropics show <20% improvements year round

11 NIR CO PM – NIR CO 2 PMNIR CO AM – NIR CO 2 PM TIR CO PM – TIR CO 2 PMTIR CO PM – NIR CO 2 PM Model error correlation for Jan 2006 with kernels Matching local time NIR CO and CO 2 have the best model error correlation

12 Jan 2006 results with pseudo data for various instruments Assume model error accounts for 90% of observational error for CO and CO 2 Best result is expected for matching sample time and flat averaging kernel Results are better when model error accounts for a larger fraction Improvement is still significant with relaxed requirements (75% CO, 62.5%CO 2 )‏ CO : CO 2 NIR_PM : NIR_PM TIR_PM : NIR_PM NIR_AM : NIR_PM TIR_AM : NIR_PM TIR_PM : TIR_PM


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