+ All Categories
Home > Documents > Interpretation of station data with an adjoint Model

Interpretation of station data with an adjoint Model

Date post: 11-Jan-2016
Category:
Upload: marlow
View: 36 times
Download: 0 times
Share this document with a friend
Description:
Interpretation of station data with an adjoint Model. Maarten Krol (IMAU) Peter Bergamaschi (ISPRA) Jan Fokke Meierink, Henk Eskes (KNMI) Sander Houweling (SRON/IMAU). What is TM5?. Global model with zoom option Two-way nesting Mass-conserving / Positive - PowerPoint PPT Presentation
Popular Tags:
27
Interpretation of station data with an adjoint Model Maarten Krol (IMAU) Peter Bergamaschi (ISPRA) Jan Fokke Meierink, Henk Eskes (KNMI) Sander Houweling (SRON/IMAU)
Transcript
Page 1: Interpretation of station data with an adjoint Model

Interpretation of station data with an adjoint Model

Maarten Krol (IMAU)

Peter Bergamaschi (ISPRA)

Jan Fokke Meierink, Henk Eskes (KNMI)

Sander Houweling (SRON/IMAU)

Page 2: Interpretation of station data with an adjoint Model

What is TM5?

• Global model with zoom option

• Two-way nesting

• Mass-conserving / Positive

• Atmospheric chemistry Applications

• Off-line ECMWF

• Flexible geometry

Page 3: Interpretation of station data with an adjoint Model

What is TM5?

6x4

3x2

1x1

Page 4: Interpretation of station data with an adjoint Model

Why an Adjoint TM5?

• Concentrations on a station depend on emissions

• Interesting quantity: dM(x,t)/dE(I,J,t’)– How does a ‘station’ concentration at t changes

as a function of emissions in gridbox (I,J) at time t’?

– Inverse problem: from measurements M (x,t)

--> E(I,J,t’)

Page 5: Interpretation of station data with an adjoint Model

Adjoint TM5

• dM(x, t)/dE(I,J) (constant emissions) can be calculated with the adjoint in one simulation

• M0(x, t) = f(E0(I,J))

• M(x, t) = M0+dM(t)/dE(I,J)*(E(I,J)-E0(I,J))

• Only if the system is linear!

Page 6: Interpretation of station data with an adjoint Model

Adjoint TM5 (4DVAR)

Page 7: Interpretation of station data with an adjoint Model

Finokalia MINOS 2001 measurements

Dirty

Clean

Page 8: Interpretation of station data with an adjoint Model

Finokalia

• Integrations from M(t) back to july, 15.

• Forcing at station rm(I,J,1) = rm(I,J,1) + f(t,t+dt) (during averaging period)

• Adjoint chemistry

• Adjoint emissions give analytically: dM(t)/dE(I,J)

Page 9: Interpretation of station data with an adjoint Model
Page 10: Interpretation of station data with an adjoint Model
Page 11: Interpretation of station data with an adjoint Model

Clean

Page 12: Interpretation of station data with an adjoint Model

Dirty

Page 13: Interpretation of station data with an adjoint Model

Clean

Page 14: Interpretation of station data with an adjoint Model

Dirty

Page 15: Interpretation of station data with an adjoint Model

Clean

Page 16: Interpretation of station data with an adjoint Model

Dirty

Page 17: Interpretation of station data with an adjoint Model

Clean

Page 18: Interpretation of station data with an adjoint Model

Dirty

Page 19: Interpretation of station data with an adjoint Model

Prior MCF emission distribution

Page 20: Interpretation of station data with an adjoint Model

Procedure

• Minimise

• With

Page 21: Interpretation of station data with an adjoint Model

Posterior MCF emissions:

Negatives

Emissions over sea

BETTER CONSTRAIN THE PROBLEM

Page 22: Interpretation of station data with an adjoint Model
Page 23: Interpretation of station data with an adjoint Model
Page 24: Interpretation of station data with an adjoint Model
Page 25: Interpretation of station data with an adjoint Model
Page 26: Interpretation of station data with an adjoint Model

Conclusions

• Emissions seem to come from regions around the black sea!

• Results sensitive to prior information• Not surprising: 8 observations <==> 1300

unknowns• Emissions required: 10-30 gG/year• How to avoid negatives?

Page 27: Interpretation of station data with an adjoint Model

Next Steps (to be done)

• Prior Information– non-negative– full covariance matrix

• Full 4Dvar, starting with obtained solution as starting guess emissions

• Influence station sampling, BL scheme, ….

• All observations separately (Movie)


Recommended