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AIRS DATA ASSIMILATION WORKSHOP JOEL SUSSKIND NASA/GSFC 06 - PowerPoint PPT Presentation

AIRS DATA ASSIMILATION WORKSHOP JOEL SUSSKIND NASA/GSFC 06 November 2001 CLEAR COLUMN RADIANCE ERRORS CLEAR COLUMN RADIANCES R i ARE THE RADIANCES WHICH WOULD HAVE BEEN OBSERVED IF NO CLOUDS WERE PRESENT R i ARE RECONSTRUCTED FROM


  1. AIRS DATA ASSIMILATION WORKSHOP JOEL SUSSKIND NASA/GSFC 06 November 2001

  2. CLEAR COLUMN RADIANCE ERRORS CLEAR COLUMN RADIANCES ˆ R i ARE THE RADIANCES WHICH WOULD HAVE BEEN OBSERVED IF NO CLOUDS WERE PRESENT ˆ R i ARE RECONSTRUCTED FROM OBSERVED RADIANCES IN ADJACENT FIELDS OF VIEW AIRS TEAM GEOPHYSICAL PARAMETER RETRIEVALS USE ˆ R i RADIANCE ASSIMILATION CAN USE ˆ R i AS WELL ˆ i IS AN AIRS TEAM PRODUCT, ALONG WITH ITS UNCERTAINTY d ˆ R R i WILL SHOW ERRORS FOR “CLEAR” CASES “NEAR CLEAR” CASES EASY CLOUD CONDITIONS ALL CLOUD CONDITIONS ALL RESULTS SHOWN ARE FOR JANUARY 2001 VERSION OF THE DECEMBER 15, 2000 DATA SET AND RUN AT GSFC

  3. CLOUD CLEARING Ê ˆ R I,J = 1 - Á a JK ˜ R I,CLR + a JK R I,CLDK Â Â Ë ¯ K K CHANNEL I, FIELD OF VIEW J, CLOUD FRACTION a JK WE USE OBSERVATIONS IN 9 FIELDS OF VIEW TO OBTAIN ˆ R I 9 9 ˆ ( ) = R R I = R R I - R I,J h J D R I,J I + h J i + Â Â J = 1 J = 1 R I = AVERAGE RADIANCE IN 9 SPOTS UNCONSTRAINED SOLUTION - 1 R N - 1 D R CLR ( R N - 1 D R ) h= D ¢ D ¢ N = CHANNEL NOISE COVARIANCE MATRIX D R CLR = R CLR,I - R I R CLR,I IS THE ESTIMATED CLEAR COLUMN RADIANCE COMPUTED FROM A STATE THAT AGREES WITH AMSU RADIANCES

  4. DETERMINATION OF NUMBER OF CLOUD FORMATIONS R N - 1 D R BY THE TRANSFORMATION U DIAGONALIZE D ¢ EQUIVALENT TO SELECTION OF NEW FIELDS OF VIEW D R T = U D R DETERMINE ONE CLOUD FORMATION FOR EACH SIGNIFICANT EIGENVALUE l K FOR kmax SIGNIFICANT EIGENVALUES k max T ˆ R I = R D R I,K I + z K Â K = 1 WHERE ( T N - 1 D R CLR ) K,1 z K = l K - 1 D R ¢ IF NO SIGNIFICANT EIGENVALUES EXIST ˆ d ˆ R I = R R I = 1/ 3NE D N I FOR ALL CHANNELS I ABOVE IS ALSO TRUE FOR CHANNELS THAT DO NOT SEE CLOUDS (CASE DEPENDENT) d ˆ R I TELLS WHEN NO CLOUD CORRECTION HAS BEEN MADE EFFECTS OF CLOUDS ON CHANNEL NOISE

  5. 9 ˆ ( ) R I = R h J R I - R I,J WHERE h= U z i + Â J = 1 IF ALL h J ARE PERFECT 1/2 È 2 ˘ Ê ˆ Ê ˆ 9 9 1 Í ˙ NE D N I ( h ) = NE D N I 9 1 + = NE D N I A( h J ) Á h ¢ ˜ - h J ˜ Â Á Â Á ˜ J Í ˙ Ë ¯ Ë ¯ J = 1 J = 1 ¢ Î ˚ A( h J ) IS CALLED THE NOISE AMPLIFICATION FACTOR A( h J ) = 1/3 IF ALL h J =0 A( h J ) CAN GET LARGE. WE CURRENTLY REJECT RETRIEVALS IF A( h J ) > 3 THE RADIANCE ERRORS ARE UNCORRELATED FROM CHANNEL TO CHANNEL CHANNEL CORRELATED ERRORS ERRORS IN h J CONTRIBUTE TO CORRELATED ERRORS IN ˆ R I CORRELATED ERRORS ARE MODELLED AND INCLUDED IN d ˆ R I

  6. “CLEAR” AND “NEAR CLEAR” CASES “CLEAR” R N - 1 D R 1) WE LOOK AT EIGENVALUES OF D ¢ CALL CASE CLOUDY IF l MAX >l THRESHOLD l THRESHOLD = 80 FOR OCEAN, AND 200 FOR LAND ALLOWS FOR MORE SCENE VARIABILITY OVER LAND BECAUSE OF MORE SURFACE VARIABILITY 2) WE ALSO LOOK AT CORRECTION TO CLOUD CLEARED WINDOW RADIANCES D BT = AVERAGE VALUE OF ˆ I FOR CHANNELS BETWEEN 800 cm -1 Q I - Q AND 900 cm -1 WHERE Q IS BRIGHTNESS TEMPERATURE CALL CASE CLOUDY IF D BT > 0.1K IF NEITHER, CALL CASE “CLEAR” “NEAR CLEAR” CALL CASE “NEAR CLEAR” IF D BT < 1K REGARDLESS OF EIGENVALUES

  7. EASY CLOUD CASES CLOUD CASES ARE EASIER TO HANDLE IF ONLY ONE CLOUD FORMATION EXISTS k max T ˆ R I = R z K D R I,K I + Â K = 1 k max T TO ˆ HIGHER ORDER CLOUD FORMATIONS CONTRIBUTE z K D R I,K R Â I K = 2 WE SAY THE CLOUD CASE IS EASY IF HIGHER ORDER CLOUD FORMATIONS CONTRIBUTE LESS THAN 0.2K TO D BT AND D BT < 20

  8. CLEAR COLUMN BRIGHTNESS TEMPERATURE STATISTICS THE FOLLOWING PLOTS SHOW MEAN AND RMS VALUES OF THE DIFFERENCE BETWEEN THE ACTUAL CLEAR COLUMN BRIGHTNESS TEMPERATURE AND THE AVERAGE OBSERVED BRIGHTNESS TEMPERATURE IN THE SCENE (THE CLOUD CORRECTION NEEDED) THE CLOUD CORRECTION MADE THE DIFFERENCE BETWEEN THE CLOUD CORRECTION NEEDED AND THE CLOUD CORRECTION MADE ALSO SHOWN ON RMS IS THE SINGLE SPOT CHANNEL NOISE All results are based on Version 2.2.5.aa global simulation of AIRS radiances for 15 December 2000.

  9. CLEAR COLUMN BRIGHTNESS TEMPERATURE ERRORS CLEAR CASES BIASES WORST BIASES OF CLEAR COLUMN RADIANCES IN WINDOWS ª 0.2K 0.2K CORRECTION NEEDED, NO CORRECTION MADE ON AVERAGE RMS ERRORS MOST SOUNDING CHANNELS HAVE LOWER ERRORS THAN SINGLE SPOT NOISE NEARLY CLEAR CASES BIASES WORST BIASES ARE ABOUT 0.3K IN WINDOWS 0.4K CORRECTION NEEDED ON AVERAGE RMS ERRORS MOST SOUNDING CHANNELS HAVE LOWER ERRORS THAN SINGLE SPOT NOISE

  10. EASY CLOUD CASES BIASES WORST BIASES ARE ABOUT 0.3K IN WINDOWS 5K CORRECTION NEEDED ON AVERAGE RMS ERRORS MOST TEMPERATURE SOUNDING CHANNELS HAVE LOWER OR SIMILAR ERRORS COMPARED TO SINGLE SPOT NOISE ALL CASES BIASES WORST BIASES ARE ABOUT 0.4K 11K CORRECTION NEEDED ON AVERAGE RMS ERRORS MOST TEMPERATURE SOUNDING CHANNELS HAVE ERRORS COMPARABLE OR SLIGHTLY WORSE THAN SINGLE SPOT NOISE

  11. CLEAR CASES

  12. CLEAR CASES

  13. NEARLY CLEAR CASES

  14. NEARLY CLEAR CASES

  15. EASY CLOUD CASES

  16. EASY CLOUD CASES

  17. ALL ACCEPTED CASES

  18. ALL ACCEPTED CASES

  19. ALL ACCEPTED CASES

  20. ALL ACCEPTED CASES

  21. SUMMARY RECONSTRUCTED CLEAR COLUMN RADIANCES SHOULD BE USEFUL FOR DATA ASSIMILATION RADIANCE ERRORS ARE COMPARABLE TO SINGLE SPOT NOISE FOR SOME TEMPERATURE SOUNDING CHANNELS UNDER ALL CLOUD CONDITIONS FOR MOST TEMPERATURE SOUNDING CHANNELS UNDER MOST CLOUD CONDITIONS TEMPERATURE SOUNDINGS ARE ACCURATE UNDER ALL CONDITIONS DEGRADE SLIGHTLY IN TROPOSPHERE WITH INCREASING CLOUD COVER, CLOUD COMPLEXITY WATER VAPOR SOUNDINGS DO NOT DEGRADE WITH INCREASING CLOUD COVER

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