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Atmospheric CO2 column measurements with an airborne intensity-modulated continuous wave 1.57 μm fiber laser lidar

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Abstract

The 2007 National Research Council (NRC) Decadal Survey on Earth Science and Applications from Space recommended Active Sensing of CO2 Emissions over Nights, Days, and Seasons (ASCENDS) as a midterm, Tier II, NASA space mission. ITT Exelis, formerly ITT Corp., and NASA Langley Research Center have been working together since 2004 to develop and demonstrate a prototype laser absorption spectrometer for making high-precision, column CO2 mixing ratio measurements needed for the ASCENDS mission. This instrument, called the multifunctional fiber laser lidar (MFLL), operates in an intensity-modulated, continuous wave mode in the 1.57 μm CO2 absorption band. Flight experiments have been conducted with the MFLL on a Lear-25, UC-12, and DC-8 aircraft over a variety of different surfaces and under a wide range of atmospheric conditions. Very high-precision CO2 column measurements resulting from high signal-to-noise ratio (>1300) column optical depth (OD) measurements for a 10 s (1km) averaging interval have been achieved. In situ measurements of atmospheric CO2 profiles were used to derive the expected CO2 column values, and when compared to the MFLL measurements over desert and vegetated surfaces, the MFLL measurements were found to agree with the in situ-derived CO2 columns to within an average of 0.17% or 0.65ppmv with a standard deviation of 0.44% or 1.7ppmv. Initial results demonstrating ranging capability using a swept modulation technique are also presented.

© 2013 Optical Society of America

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Figures (10)

Fig. 1.
Fig. 1. MFLL conceptual architecture.
Fig. 2.
Fig. 2. Basic block diagram of MFLL instrument as flown in 2011.
Fig. 3.
Fig. 3. Summary of MFLL flight test campaigns.
Fig. 4.
Fig. 4. MFLL flight test on 22 October 2007 showing water-to-land transition. It shows the flight track in solid red line; and energy normalized on- and off-signals and OD measurements.
Fig. 5.
Fig. 5. MFLL measurements made over the Department of Energy Atmospheric Radiation Measurement (DOE/ARM) Central Facility from an altitude of 4.6 km on 31 July 2009; (a) shows the flight track; (b) shows the in situ measured CO 2 profile over the CF in red along with the CO 2 profile measured earlier on a DOE Cessna aircraft shown in blue and a tower CO 2 measurement shown in green; (c) shows the off-line surface reflectance signals with 1 s averaging from A to B; and (d) shows the variation in CO 2 OD measurements in terms of XCO 2 . The leg-averaged column XCO 2 is shown in (d) by the solid line, and dashed lines are ± 1.5 ppmv .
Fig. 6.
Fig. 6. Comparison of MFLL measured and modeled CO 2 OD’s on DC-8 flights over California’s Central Valley (top) and Rocky Mountains (bottom) in route to Railroad Valley (RRV), Nevada.
Fig. 7.
Fig. 7. Comparison of measured and modeled CO 2 OD’s expressed in terms of equivalent XCO 2 from six flights during the 2011 ASCENDS DC-8 Campaign. The data for each of the flights is shown in the table along with range to flight levels, and measured—model XCO 2 differences ( ! CO 2 ). The location and dates of the flights are: Flt. 0: Central Valley, California, 26 July; Flt. 1: Central Valley, California, 28 July; Flt. 3: Railroad Valley, Nevada, 3 August; Flt. 5: Four Corners, New Mexico, 9 August; Flt. 6: NOAA WBI Tall Tower at West Branch, Iowa, 10 August; Flt. 7: NOAA LEF Tall Tower at Park Falls, Wisconsin, 11 August.
Fig. 8.
Fig. 8. Sampled output of the lock-in processor is illustrated in red and Eq. (14) fitted to the lock-in output in blue. Only at integer multiples of the sample period do the amplitude of the lock-in output and the estimate of the amplitude (C) provided by the fit of Eq. (14) match. At all other correlation delays, the amplitude of the sampled correlation is less than the true amplitude. Range is a function of the delay to the peak of the fit.
Fig. 9.
Fig. 9. Range estimates obtained from the off-line CO 2 return and time coincident returns from the on-board PN altimeter over the four corners region from the DC-8 on 7 August 2011. Sum square error (SSE) over this interval is 1.35 meters. Mean difference = 0.2302 m with an STD of 1.4418 m.
Fig. 10.
Fig. 10. Examples of flight data showing the range discrimination of cloud returns from ground returns using the swept frequency IM-CW approach from the DC-8 on 4 August 2011. Panel (a) shows a 3-D representation of a large cloud return above a small ground return and panel (b) is the projection of the information in (a) onto 2-D image of signal profiles along the flight track illustrating the strong cloud and weak ground returns; panel (c) slows the distribution of signals from weak clouds and strong ground return signals and panel (d) is a superposition of data from (c) on a signal versus path length grid.

Tables (2)

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Table 1. Key MFLL Instrument Parameters as Flown in 2011 DC-8 Flights

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Table 2. Surface Reflectance and CO 2 Measurement Precision During 2010 ASCENDS DC-8 Campaign

Equations (15)

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P rec ( λ 0 , R ) = P L A 0 R 2 * η ( λ 0 ) * ξ ( R T ) * β π ( λ 0 , R ) * Δ R * exp [ 2 0 R κ ( λ 0 , r ) d r ] ,
κ ( λ 0 , R ) = Σ α i ( λ 0 , R ) + β θ π ( λ 0 , R ) ,
P rec ( λ 0 , R ) = P L * C * β π ( λ 0 , R ) * Δ R * e 2 0 R β θ π ( λ 0 , r ) d r * e 2 0 R i 0 α i ( λ 0 , r ) d r * e 2 0 R α i = 0 ( λ 0 , r ) d r ,
P rec ( λ off , R ) P rec ( λ on , R ) = P L off P L on e 2 ( 0 R α i = 0 ( λ on , r ) d r 0 R α i = 0 ( λ off , r ) d r ) ,
0 R N ( r ) d r = 1 2 0 R i Δ σ ( λ on , λ off , r ) d r * [ 0 R α i = 0 ( λ on , r ) d r 0 R α i = 0 ( λ off , r ) d r ] ,
V psd = V sig * sin ( ω sig * t + θ sig ) * V LO * sin ( ω LO * t + θ LO ) = 1 2 * V sig * V LO * cos ( [ ω sig ω LO ] * t + θ sig θ LO ) V sig * V LO * cos ( [ ω sig + ω LO ] * t + θ sig + θ LO ) .
V psd = 1 2 * V sig * V LO * cos ( θ sig θ LO ) .
V psd 2 = 1 2 * V sig * V LO ( 90 ) * sin ( θ sig θ LO ( 90 ) ) .
R = ( I 2 + Q 2 ) 1 2 = V sig .
θ = atan ( Q / I ) ,
ω sig ( t ) = 2 * π * A * [ ( t a floor ( t a + 0.5 ) ) + 0.5 ] ,
Δ τ = 2 z = b z = t Δ σ ( λ on , λ off , T , P , z ) · η ( T , P , RH , z ) · δ z
| P ( t ) | = C | sin [ π Δ f t ( 1 | t | τ ) ] 2 π Δ f t ( 1 | t | τ ) | , 0 < t < τ
| P ( t ) | = C | sin [ π Δ f a ( t b ) ( 1 | t b | τ ) ] 2 π Δ f a ( t b ) ( 1 | t b | τ ) | ,
| P ( t ) | = C | sin [ π ( t b ) a ] [ π ( t b ) a ] | ,
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