Overview of Atmospheric Radiative Transfer Sergio De Souza-Machado, L. Larrabee Strow,

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May 2003
SSEC Retrieval Workshop
Overview of Atmospheric Radiative Transfer
Sergio De Souza-Machado,
L. Larrabee Strow,
Scott Hannon, Howard Motteler
YLAND BA
L
U M B C
MO
UN
RE COUNT
Y
IVERSITY O
F
AR
TI
M
Workshop for Soundings from
High Spectral Resolution observations
SSEC - UWisconsin
May 6-8, 2003
1966
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SSEC Retrieval Workshop
Overview
• Introduction
• Line by line Infrared Spectroscopy
• Radiative transfer : Clear, cloudy, NLTE
• Fast model (spectroscopy + radiative transfer)
• Validating the Fast model (clear sky)
• Sources of unknown bias?
• Cirrus observations
• Duststorm observations
• Volcanic eruption observations
• Conclusions
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Introduction
• New generation instruments for remote sensing are high resolution, low
noise
• Require accurate forward models for radiative transfer
• Both spectroscopy and radiative transfer algorithm must be accurate
• Complications in IR spectroscopy include water vapor, CO2 lineshapes
deviate from Lorentz in the wings, where temperature/amount retrievals
require most accuracy!
• Complications in radiative transfer include scattering effects due to
clouds and aerosol, surface emissivity, reflectivity uncertainties
• Instruments download tons of data daily, so need accurate, fast models
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Radiance vs Wavenumber : Important Gases, Window Regions
300
↔
↔
WINDOW
290
280
CFCs
WINDOW
SO2
BT(K)
270
260
↔
250
CO
O3
240
230
220
210
500
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↔
CO2
1000
↔
H2O
1500
2000
Wavenumber cm−1
↔
CO2
2500
3000
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Absorption in atmosphere : Infrared Molecular Spectroscopy
• Custom “line-by-line” code UMBC-LBL
• Line parameters obtained from standard databases, such as HITRAN
• For most gas molecules, use voigt lineshape. Quite fast (unless you have
hundreds of lines, such as HNO3)
• CO2 : special case, needs linemixing lineshape
• H2O : special case, needs continuum lineshape
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Absorption in atmosphere : Scatterers
• Atmosphere has clouds, aerosols etc
• These particles can strongly absorb and/or scatter radiation
• Modelling their scattering parameters can be straightforward (assume
spherical particles, simple size distribution) or painful (irregular
particles, multimode size distributions etc)
• Need accurate knowledge of refractive index
• Some literature, or OPAC database, has low resolution info (5 cm-1)
• In the 10-12 um window region the absorption of a cloud strongly affects
the TOA radiance. This gives valueable clues to type of particles in cloud,
as absorption depends on refractive index
• In the 3.8 um window region scattering of cirrus particles can give clues
about crystal habit
• Thin cirrus/ aerosol events seem to make it thru the clear sky filter and
could impact the retrieval algorithm
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SSEC Retrieval Workshop
Fast Models
• “line-by-line” codes are accurate, but SLOW
• ‘kCARTA uses compressed look up database of optical depths to
compute ’monochromatic LBL” radiances
• SARTA is a Fast Model based on kCARTA
• Fast Model 0.5 secs/profile; kCARTA 10 mins/profile (1 GHz machine)
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Histogram of AIRS-RTA fitting errors.
1000
# of Channels
800
600
400
200
0
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0.02
0.04
0.06
0.08
0.1
RMS Fitting Error in K
0.12
0.14
0.16
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Radiative Transfer
• At steady state, the 1D Schwartzchild Equation says
µ
dI(ν, θ)
= −I(ν, θ) + J(ν)
ke dz
• µ = cos(θ), dz is the vertical coordinate
• ke is the total extinction (due to gases, clouds etc)
• ke dz = dτ is the optical depth
• I(ν, θ) is the radiance intensity
• J is the source function
• Clear Sky, in LTE : J = B(ν, T ), Easy!
0
• Clear Sky, in NLTE : ke = r1 ke ; J = r2 B(ν, T )
• Cloudy Sky, in LTE : integro-differential equation, Hard!
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Effect on Non-LTE on AIRS instrument
B(T) in K
280
260
240
O−C in K
10
5
0
2220
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2240
2260
2280 2300 2320 2340
Wavenumber (cm−1)
2360
2380
2400
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Solution of Radiative transfer Equation III : Cloudy Sky
• For Cloudy Sky, solution is much more complicated!
• Solution by specialised codes, such as DISORT,RTSPEC,kTWOSTREAM
• Need to worry about scattering parameters : particle size distribution,
particle shape, cloud vertical extent
• Depending on complexity of solution, code can be quite slow!
• DISORT well tested, solar beam scattering, multiple streams, slow!
• RTSPEC well tested, two streams, no solar beam, fast!
• kTWOSTREAM tested against above codes, two streams, solar beam
scattering, quite fast!
• We wrote kTWOSTREAM so we included it in Fast Model!
• Fast Model 0.75 secs/profile; LBL 15 mins/profile (1 GHz machine)
• Plan to validate kT woStr eam with LIDAR Data from Chesapeake
Lighthouse (Dr. Ray Hoff) – ice crystal habits (Dr. Anthony Baran will
provide scattering parameters for eg aggregates )
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Clear sky : Requirements for small biases
Bias = (mean) obs - (mean) calcs
• Spectroscopy for AIRS-RTA is correct
kCARTA has P/R linemixing for CO2, updated H2O continuum
• SRFs used to simulate the AIRS-RTA radiances are accurate
SRFs well characterized post-launch
• Profile data fields used for simulations must be statistically accurate
ECMWF data fields are best global NWP fields
We are also starting to use ARM-CART radiosondes
• AIRS radiances are radiometrically correct
Analysis of sea surface radiances by Aumann et al indicate radiometric
accuracy of at least 0.5K
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Clear Sky : Comparing AIRS observations to SARTA
simulations
• AIRS-RTA developed for Clear Sky
• 1) Select nitetime views over ocean (sea surface emissivity well
characterised)
• 2) Restrict latitudes to ± 60 degrees, use all scan angles
• 3) find FOVS where adjacent BTs are within 0.25 K of center FOV.
Test done in window channels of 10, 3.8 micron region.
Test channels used = [900,961],[2611,2616] cm−1
Throws partly coudy, highly variable water vapor scenes away
• 4) SST from channels in 10, 3.8 microns identical withn about 0.4 K
Test lessens dependancy on AIRS radiometric calibration
• 5) ECMWF model temperatures, observed SST agree within 4K.
Test discriminates against low cloud decks
• These tests “throw” away lots of data, yet we typically analyse about 400
FOVs per granule!!
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Clear Test Channels
290
280
B(T) in K
270
260
250
240
230
220
800
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1000 1200 1400 1600 1800 2000 2200 2400 2600
−1
Wavenumber (cm )
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AIRS brightness temperature biases for clear, ocean, night
scenes for October 2002 with ECMWF model fields
B(T) in K
280
260
240
220
O − C in K
Absolute Bias
Secant Bias
1
0
−1
1000
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1500
2000
−1
Wavenumber (cm )
2500
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Mean monthly bias between AIRS and ECMWF computed
brightness temperatures as a function of SST.
B(T) in K
280
260
240
220
O − C in K
0.5
280K
290K
300K
305K
0
−0.5
−1
−1.5
800
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1000 1200 1400 1600 1800 2000 2200 2400 2600
Wavenumber (cm−1)
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Scatter plot of bias at 2616 cm-1
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Oct 2002 bias vs Validated bias
Top plot : Mean spectra
Bot plot : Validated data, adjusting continuum coeffs, fixed gas predictors
300
B(T) in K
280
260
240
220
200
Orig RTA
RTA mod by ARM
O − C in K
1
0
−1
700
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800
900
1000 1100 1200 1300 1400 1500 1600
Wavenumber (cm−1)
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Scattering particles in Atmosphere : Refractive Index
1.2
Water
Ice
Volcano
Sea Salt
Desert Dust
1
Imag(n)
0.8
0.6
0.4
0.2
0
500
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1000
1500
2000
Wavenumber (cm−1)
2500
3000
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Detecting Cirrus Clouds with AIRS
• Refractive index of ice means that typically, BT(980) ≥ BT(820)
• Crystal habit information can be recovered from analysing the 10-12, and
8 um windows and 3.8 um windows as well
• Have detected and analysed cirrus clouds using scattering parameters for
spheres and aggregates (Dr. Anthony Baran)
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Detecting Cirrus Clouds with AIRS (contd)
• Currently assume cf r ac = 1, do CO2 - slicing for cloud top pressure (C.
Barnet will do this work for us!!!)
• Assume only ONE cloud in FOV
• Use ECMWF fields for water vapor, temperature, ozone, surface params
• Use about 200 channels, spaced in the 10-12, 8 and 3.8 um windows
• Do a least squares fit using SART A CLOUDY
• Ice aggregates (Dr. Anthony Baran) fits AIRS spectra in 10-12 um and 3.8
um windows, better than ice spheres.
• Currently working on a nonlinear retrieval algorithm (seems to work for
large cirrus signatures, problems with small signatures)
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Average monthly difference between the 961 and 820 cm−1
channel biases
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Water vapor under control : Mean monthly bias between AIRS
observed brightness temperatures and those computed from
ECMWF model fields for the 2616 cm−1 channel.
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Cirrus Spectral Signature
granule = 1 day = −1 iwp,dme = 7.5 15
obs
clear
cloudy
260
B(T) in K
250
240
230
220
210
800
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1000 1200 1400 1600 1800 2000 2200 2400 2600
−1
Wavenumber (cm )
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Mean Cloud forcing (daytime) : Aggregates versus Spheres
10
5
0
−5
−10
−15
−20
−25
Clear
Spheres
Aggregates
−30
−35
500
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1000
1500
2000
2500
3000
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Distribution of IWP, DME : Aggregates versus Spheres
20
Eff Diam (um)
sph
agg
10
0
0
20
40
60
80
sph
agg
50
Ice Path (g/m2)
0
0
30
20
40
60
80
sph
agg
20
Optical Depth
10
0
0
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2
3
4
5
6
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Detecting aerosols with AIRS
• Refractive index of silicates means that typically, BT(980) ≤ BT(820)
• Uncertainty in refractive index
• Have detected and analysed various desert storms with sand blown over
water : Atlantic (W.Africa Sahara), Eastern Mediterranean, Gobi Desert
dust to China Sea
• Assume only ONE cloud in FOV
• Use ECMWF fields for water vapor, temperature, ozone, surface params
• Use about 100 channels, spaced in the 10-12, 8 um windows
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MODIS image for October 19, 2002 over E. Mediterranean
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Using AIRS to detect dust : 960 - 1216 cm-1 BT diffs
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Gobi, Cyprus Dust spectra : MILD cases that passed clear sky
test
300
B(T) in K
280
260
240
220
Cyprus
China
O − C in K
1
0
−1
−2
−3
−4
700
800
900
1000
1100
1200
Wavenumber (cm−1)
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Gobi Dust spectra : SEVERE cases that failed clear sky test
290
B(T) in K
280
270
260
250
240
O − C in K
0
−2
−4
−6
−8
800
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900
1000
1100
−1
Wavenumber (cm )
1200
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Detecting volcanic eruptions with AIRS
• Mt. Etna erupted in late October, observed by many satellite sensors
• AIRS has sensitivity to SO2 , inside the strong water band.
• AIRS can detect eruption plume in the window region.
• Assumed plume was composed of basalt.
• Andesite and SO2 signatures well separated in wavelength
• Made preliminary estimates of SO2 column, plume particle size, and
plume particle density, assuming plume is about 8 km high
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MODIS Image of Plume
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Aerosol Plume
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SO2 Plume
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Oct 28, 2002; Granule 123; Profile 1502
300
Obs
Clear
Cloud
B(T) in K
280
260
240
220
0
O − C in K
O − C in K
5
−5
−10
Clear
SO2 * 4660
−15
−20
800
1000
1200
1400
1600
1800
2000
2200
2400
2600
Wavenumber (cm−1)
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Dobson
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Conclusion
• Infrared Spectroscopy
• Radiative Transfer : Clear and Cloudy
• Observations using the AIRS instrument
• Clear sky RTA is in good shape
• Is the Clear Sky Filter letting in thin cirrus effects?
• Cloudy sky RTA seems to be working quite well too!
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