1984
DOI: 10.1364/ao.23.000652
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Analysis of atmospheric lidar observations: some comments

Abstract: There have been many discussions of solutions to the lidar equation for elastic scattering (e.g., Fernald et al.,' Klett, 2 Davis, 3 and Collis and Russell 4). Most of these are simply variations on Hitschfeld and Bordan's 5 solution for meteorological radars. Klett 2 recently restated this solution in a very convenient form for the analysis of lidar observations collected in very turbid atmospheres. His paper has prompted a restatement of the more general solution of Fernald et al.l which is also applicable t… Show more

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Cited by 1,644 publications
(1,074 citation statements)
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“…-elastic backscatter coefficient: profile of particle backscatter coefficient β that is derived from an elastic signal only (Klett, 1981;Fernald, 1984;Di Girolamo et al, 1999;Masci, 1999),…”
Section: Earlinet Lidar Data Analyzer (Elda)mentioning
confidence: 99%
See 1 more Smart Citation
“…-elastic backscatter coefficient: profile of particle backscatter coefficient β that is derived from an elastic signal only (Klett, 1981;Fernald, 1984;Di Girolamo et al, 1999;Masci, 1999),…”
Section: Earlinet Lidar Data Analyzer (Elda)mentioning
confidence: 99%
“…Those are the iterative method (Di Girolamo et al, 1999;Masci, 1999) and the Klett-Fernald algorithm in backward integration mode (Klett, 1981;Fernald, 1984) . Both methods are implemented in ELDA and the user has to choose among them.…”
Section: Elastic Backscatter Coefficientmentioning
confidence: 99%
“…To compensate for the attenuation incurred within and below the aerosol layers, the estimated aerosol backscattering coefficients β e were used to identify layers. The β e were computed with the forward method (Klett, 1981;Fernald, 1983;Young and Vaughan, 2009) by assuming a layer top at 8 km. Lidar ratios (S) were chosen as 25 (532 nm) and 40 (1064 nm) .…”
Section: T Luo Et Al: Lidar-based Remote Sensing Of Atmospheric Boumentioning
confidence: 99%
“…During the day, the well-known Klett-Fernald (Klett, 1985;Fernald, 1984) method is used to solve the equation for the elastic lidar return signal, where K(λ 0 ) includes all height-independent terms, O(z) is the overlap function, β = β p +β m is the total elastic backscatter coefficients and α = α p + α m is the total extinction coefficient. Assuming a height independent particle lidar ratio (L p = α p /β p ) and having chosen a reference height, z 0 , where the particle contribution is negligible, i.e., β m (z 0 ) β p (z 0 ), the solution can be conveniently written as:…”
Section: Aerosol Inversionsmentioning
confidence: 99%
“…This, however, is subject to noise fluctuations as the number of detected photons P (z 0 ) has a Poisson distribution with λ = √ P (z 0 ). In some algorithms discussed in the literature (Fernald, 1984), a small but non-zero value of β p (z 0 ) is chosen to compensate the fact that P (z 0 ) = P m (z 0 ) at the starting point of the integration. There are also algorithms where the reference height is chosen to minimize…”
Section: Aerosol Inversionsmentioning
confidence: 99%