Preliminary results
The table belowlists the computational aspects
used in the OSOA model (geometry, aerosol refractive
index, and optical depth) to predict the TOA radiance
corresponding to MERIS observations. Only five matchups
were available at the time of this preliminary analysis,
depending on the quality of ground measurements and MERIS
scenes. It should be noted that on 7 September 2002,
the ground measurements made on the morning showed questionable
data. Since the aerosol optical depth at 675nm and the
Angström exponent were stable all along this day--
varied from 0.097 to 0.119, and varied from 1.45 to 1.69--the
aerosol model derived from the measurements collected
at the end of the day (at 1616GMT) was used, because
it includes the maximum value of the scattering angle
(150).
Date |
Hmeris |
ta |
a |
qs |
qv |
Dj |
qd |
HPPL |
mr-jmi |
07/11/02 |
10h00 |
0.134 |
1.34 |
29.5 |
7.7 |
25.3 |
157.2 |
08h39 |
1.46-j0.009 |
09/07/02 |
09h35 |
0.097 |
1.59 |
45.1 |
39.0 |
38.6 |
153.8 |
16h16 |
1.41-j0.000 |
09/26/02 |
09h38 |
0.041 |
1.29 |
50.5 |
35.7 |
45.4 |
146.4 |
10h27 |
1.55-j0.004 |
10/01/02 |
10h21 |
0.074 |
1.61 |
48.7 |
26.8 |
123.3 |
113.8 |
11h25 |
1.52-j0.011 |
10/12/02 |
10h21 |
0.037 |
1.02 |
56.0 |
39.1 |
49.4 |
140.7 |
11h22 |
1.57-j0.008 |
Computational aspects used in the OSOA radiative transfer
model for the calculation of the top of atmosphere radiance
in the MERIS geometry : aerosol optical depth at 675
nm ta(measured), Angström
exponent a (measured), solar zenith angle qs (in degrees),
viewing zenith angle qv (in degrees), relative azimuth
Dj=js-jv between sun and satellite (in degrees), scattering
angle qd (in degrees), aerosol model (complex refractive
index mr-jmi) derived by NN. The time corresponding to
MERIS overpass (Hmeris) and to the chosen sequence of
principal plane measurements (HPPL) is indicated in GMT.
The table below reports the results of the comparison
between MERIS TOA radiances and OSOA calculations. The
agreement is very good and remains below 5%. Gordon (1998)
showed that for a given absolute calibration uncertainty
in the near IR, the calibration error progressively decreases
with decreasing wavelength. Recently, Wang and Gordon
(2002) demonstrated that a calibration uncertainty of
15% at 865nm leads to an acceptable calibration uncertainty
smaller than 3% at 412nm. The results presented here
are, therefore, within the accuracy requirements for
the NIR band. Those results are still preliminary, however,
because the number of available match-up data is too
low and is not significant enough to draw rigorous conclusions
about the MERIS calibration.
Date |
LTOA -MERIS |
LTOA-OSOA |
DL/L (%) |
July 11 2002 |
0.0044248 |
0.0042194 |
+4.64 |
Sept 07 2002 |
0.0042832 |
0.0044165 |
-3.11 |
Sept 26 2002 |
0.0027727 |
0.0028420 |
-2.50 |
Oct 01 2002 |
0.0027479 |
0.0027362 |
+0.42 |
Oct 12 2002 |
0.0027550 |
0.0027337 |
+0.77 |
Comparison between MERIS top of atmosphere radiances
(LTOA) at 865 nm and OSOA radiative transfer calculations.
Radiances are expressed in W m-2 nm-1 sr-1. The relative
difference DL/L corresponds to the ratio (LMERIS-LOSOA)/LMERIS.
As a future activity, the vicarious calibration method
will be extended to the visible bands. In the visible
spectrum, the marine signal is not equal to zero, so
the additional difficulty will be to get simultaneous
in-water radiometric measurements in order to reconstruct
the total TOA radiances as the sum of the atmospheric
signal (calculated using the same technique as the NIR
band) and the marine signal multiplied by a diffuse transmittance.
To achieve this task, the continuous record collected
by the BOUSSOLE buoy will allow to get information on
the signal exiting the water and will increase the number
of matchups needed to perform a relevant vicarious calibration
of MERIS.
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