1985
DOI: 10.1364/ao.24.001638
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Lidar inversion with variable backscatter/extinction ratios

Abstract: The conventional approach to solving the single-scattering lidar equation makes use of the assumption of a power law relation between backscatter and extinction with a fixed exponent and constant of proportionality. An alternative formulation is given herein which assumes the proportionality factor in the power law relationship is itself a function of range or extinction. The resulting lidar equation is solvable as before, and examples are given to show how even an approximate description of deviations from th… Show more

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Cited by 852 publications
(569 citation statements)
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“…Optical filters of the P-MPL receiving system present a spectral band lower than 0.2 nm (Sigma Space Corporation, 2012), producing a temperature-independent δ mol of 0.00363 according to Behrendt and Nakamura (2002). The particle backscatter coefficient β p is obtained by applying the Klett-Fernald (KF) algorithm (Fernald, 1984;Klett, 1985) to P (= P || + P ⊥ ) profiles obtained from P-MPL measurements in synergy with simultaneous sun-photometer measurements that provide ancillary data of the aerosol optical depth (AOD). Hence, a vertically averaged lidar ratio (LR, extinction-tobackscatter ratio, denoted by S a ) can also be estimated by using this KF iterative approach in P-MPL measurements, since the LR value varies in each iteration, reaching convergence once the relative difference between the lidarderived height-integrated particle extinction profile…”
Section: Polarized Micro-pulse Lidar (P-mpl) Systemmentioning
confidence: 99%
“…Optical filters of the P-MPL receiving system present a spectral band lower than 0.2 nm (Sigma Space Corporation, 2012), producing a temperature-independent δ mol of 0.00363 according to Behrendt and Nakamura (2002). The particle backscatter coefficient β p is obtained by applying the Klett-Fernald (KF) algorithm (Fernald, 1984;Klett, 1985) to P (= P || + P ⊥ ) profiles obtained from P-MPL measurements in synergy with simultaneous sun-photometer measurements that provide ancillary data of the aerosol optical depth (AOD). Hence, a vertically averaged lidar ratio (LR, extinction-tobackscatter ratio, denoted by S a ) can also be estimated by using this KF iterative approach in P-MPL measurements, since the LR value varies in each iteration, reaching convergence once the relative difference between the lidarderived height-integrated particle extinction profile…”
Section: Polarized Micro-pulse Lidar (P-mpl) Systemmentioning
confidence: 99%
“…Calculation of backscatter (b aer ) and extinction (a aer ) was performed according to Ansmann et al (1992) with the lidar profiles of the mentioned resolution. The backscatter for the infrared (1064 nm) was evaluated according to Klett (1985) with the lidar ratio derived for the 532 nm channel. Finally, the aerosol depolarization (d aer ) at 532 nm was calculated from the both backscatter coefficients at parallel and perpendicular polarization according to Behrendt and Nakamura (2002 (Liu et al, 2002).…”
Section: Lidarmentioning
confidence: 99%
“…As opposed to elastic instruments, Raman lidars have the advantage that the inelastic backscatter is only affected by aerosol extinction. Since the aerosol extinction of the atmosphere is measured with the inelastic backscatter (without relying on assumptions about the aerosol type), there is no need to estimate the lidar ratio for data analysis as required by the Klett approach (Klett, 1981(Klett, , 1985. This makes the Raman lidar approach superior to systems such as elastic lidars and ceilometers, where only the elastic backscatter is detected.…”
Section: Introductionmentioning
confidence: 99%