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Aerosol lidar intercomparison in the framework of the EARLINET project. 3. Raman lidar algorithm for aerosol extinction, backscatter, and lidar ratio

TLDR
An intercomparison of the algorithms used to retrieve aerosol extinction and backscatter starting from Raman lidar signals has been performed by 11 groups of lidar scientists involved in the European Aerosol Research Lidar Network and demonstrates that the data-handling procedures used by all the lidar groups provide satisfactory results.
Abstract
An intercomparison of the algorithms used to retrieve aerosol extinction and backscatter starting from Raman lidar signals has been performed by 11 groups of lidar scientists involved in the European Aerosol Research Lidar Network (EARLINET). This intercomparison is part of an extended quality assurance program performed on aerosol lidars in the EARLINET. Lidar instruments and aerosol backscatter algorithms were tested separately. The Raman lidar algorithms were tested by use of synthetic lidar data, simulated at 355, 532, 386, and 607 nm, with realistic experimental and atmospheric conditions taken into account. The intercomparison demonstrates that the data-handling procedures used by all the lidar groups provide satisfactory results. Extinction profiles show mean deviations from the correct solution within 10% in the planetary boundary layer (PBL), and backscatter profiles, retrieved by use of algorithms based on the combined Raman elastic-backscatter lidar technique, show mean deviations from solutions within 20% up to 2 km. The intercomparison was also carried out for the lidar ratio and produced profiles that show a mean deviation from the solution within 20% in the PBL. The mean value of this parameter was also calculated within a lofted aerosol layer at higher altitudes that is representative of typical layers related to special events such as Saharan dust outbreaks, forest fires, and volcanic eruptions. Here deviations were within 15%.

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Aerosol lidar intercomparison in the framework of
the EARLINET project. 3. Raman lidar algorithm
for aerosol extinction, backscatter, and lidar ratio
Gelsomina Pappalardo, Aldo Amodeo, Marco Pandolfi, Ulla Wandinger,
Albert Ansmann, Jens Bo¨ senberg, Volker Matthias, Vassilis Amiridis,
Ferdinando De Tomasi, Max Frioud, Marco Iarlori, Leonce Komguem,
Alexandros Papayannis, Francesc Rocadenbosch, and Xuan Wang
An intercomparison of the algorithms used to retrieve aerosol extinction and backscatter starting from
Raman lidar signals has been performed by 11 groups of lidar scientists involved in the European Aerosol
Research Lidar Network EARLINET. This intercomparison is part of an extended quality assurance
program performed on aerosol lidars in the EARLINET. Lidar instruments and aerosol backscatter
algorithms were tested separately. The Raman lidar algorithms were tested by use of synthetic lidar
data, simulated at 355, 532, 386, and 607 nm, with realistic experimental and atmospheric conditions
taken into account. The intercomparison demonstrates that the data-handling procedures used by all
the lidar groups provide satisfactory results. Extinction profiles show mean deviations from the correct
solution within 10% in the planetary boundary layer PBL, and backscatter profiles, retrieved by use of
algorithms based on the combined Raman elastic-backscatter lidar technique, show mean deviations from
solutions within 20% up to 2 km. The intercomparison was also carried out for the lidar ratio and
produced profiles that show a mean deviation from the solution within 20% in the PBL. The mean value
of this parameter was also calculated within a lofted aerosol layer at higher altitudes that is represen-
tative of typical layers related to special events such as Saharan dust outbreaks, forest fires, and volcanic
eruptions. Here deviations were within 15%. © 2004 Optical Society of America
OCIS codes: 010.3640, 280.1100, 290.1090, 290.5860, 290.2200.
1. Introduction
Atmospheric aerosols, which originate both from
natural sources and from human intervention, con-
siderably affect the Earth’s radiation balance,
1,2
and they are considered to be one of the major
sources of uncertainty in climate forcing predic-
tions. For this reason, information on their global
distribution, their vertical and horizontal extent,
and their time of residence in the atmosphere are
necessary.
G. Pappalardo pappalardo@imaa.cnr.it, A. Amodeo, and M.
Pandolfi are with the Istituto di Metodologie per l’Analisi Ambi-
entale, Consiglio Nazionale delle Richerche, Contrada S. Loja,
85050 Tito Scalo Potenza, Italy. U. Wandinger and A. Ansmann
are with Institute for Tropospheric Research, Permoserstrasse 15,
04303 Leipzig, Germany. When this research was conducted, J.
Bo¨senberg and V. Matthias were with the Max-Planck-Institut fu¨r
Meteorologie, Bundesstrasse 55, 20146 Hamburg, Germany; V.
Matthias is now with Institute for Coastal Research, GKSS Re-
search Center, Max-Planck-Strasse 1, 21502 Geesthacht, Ger-
many. V. Amiridis is with the Laboratory of Atmospheric
Physics, Aristotle University of Thessaloniki, Box 149, 54124 Thes-
saloniki, Greece. F. De Tomasi is with the Istituto Nazionale per
la Fisica della Materia, Dipartimento di Fisica, Universita`di
Lecce, via Arnesano, 73100 Lecce, Italy. M. Frioud is with the
Observatory of Neuchaˆtel, Rue de l’Observatoire 58, 2000
Neuchaˆtel, Switzerland. M. Iarlori is with the Dipartimento di
Fisica, Universita` degli Studi–L’Aquila, via Vetoio Loc. Coppito,
67010 L’Aquila, Italy. L. Komguem is with the Department of
Physics, University of Wales, Aberystwyth Ceredigion SY23 3BZ,
United Kingdom. A. Papayannis is with the Department of Phys-
ics, National Technical University of Athens, Heroon Polytechniou
9, 5780 Zografou, Greece. F. Rocadenbosch is with the Depart-
ment of Signal Theory and Communication, Universitat Polite`c-
nica de Catalunya, Jordi Girona 1-3, Edif. D4-016, 08034
Barcelona, Spain. X. Wang is with the Istituto Nazionale per la
Fisica della Materia, Complesso Universitario Monte S. Angelo,
via Cintia, 80126 Napoli, Italy.
Received 30 November 2003; revised manuscript received 20
May 2004; accepted 27 May 2004.
0003-693504285370-16$15.000
© 2004 Optical Society of America
5370 APPLIED OPTICS Vol. 43, No. 28 1 October 2004

The European Aerosol Research Lidar Network
EARLINET is the rst European network of 22 ad-
vanced lidar stations operating to provide a quanti-
tative climatological database of the horizontal,
vertical, and temporal distribution of aerosols over
Europe.
36
Lidars are powerful tools for providing
quantitative measurements of the optical properties
of aerosols with high spatial and temporal resolution
and with a high level of accuracy. In particular, the
use of combined Raman elastic-backscatter lidar per-
mits the independent measurement of aerosol extinc-
tion and backscatter as a function of height.
7,8
It
has long been known that the elastic-backscatter li-
dar system is limited by the fact that only one signal
is measured, whereas two parameters, backscatter
and extinction, determine the lidar signal.
9
Three
methods have been demonstrated to provide indepen-
dent aerosol extinction measurements: high-
spectral-resolution lidar,
10
Raman lidar
7,8
and
multiple zenith-angle measurements.
1113
The Ra-
man and the high-spectral-resolution techniques
both rely on the detection of a pure molecular back-
scatter signal, but the latter requires a much higher
technical effort to suppress aerosol backscattering.
For reasons of technical practicability, the preferred
method within the EARLINET is a combination of
Raman and elastic scattering at one emission wave-
length near 355 nm. A large effort on the part of the
EARLINET community has been devoted to upgrad-
ing the Raman capability. At present, nine lidar
stations are able to perform measurements of nitro-
gen Raman scattering in the UV simultaneously with
elastic backscatter. One of these lidar stations at
Leipzig is also able to measure nitrogen Raman scat-
tering in the visible domain.
The Raman lidar technique has been widely and
successfully used for measurements of aerosol extinc-
tion. The Raman lidar technique is also used for
operational lidar systems with automated data anal-
ysis.
14
The most critical part of this method arises
from the need to calculate the derivative of the loga-
rithm of the ratio between the atmospheric number
density and the range-corrected lidar-received power
in conjunction with data averaging and handling op-
erations. Much care is needed in data-averaging
and -handling operations to prevent miscalculation in
the estimation of both the aerosol extinction coef-
cient and the statistical error.
Because of the importance of the Raman technique,
data simulations to test and to improve Raman algo-
rithms used by each group of scientists within the
EARLINET network have been prepared.
4,15
Fur-
thermore, the simulations serve to draw attention to
special problems, such as appropriate averaging and
error determination, in the analysis of Raman lidar
data.
In this paper we present the results of an inter-
comparison of the algorithms used for retrieving
aerosol extinction and backscatter by use of a Raman
lidar, performed by the 11 groups of scientists within
EARLINET whose locations are listed in Table 1.
All these groups, except for the Neuchaˆtel and Bar-
celona groups that participated in this intercompari-
son with the intention to upgrade their systems with
a Raman channel in near future, have a lidar system
with a Raman channel. Algorithms used for the Ra-
man extinction retrieval were tested with synthetic
lidar data, with realistic experimental conditions
that are common for most of the groups and with
realistic aerosol load and properties taken into ac-
count.
This paper is the third in a sequence of papers
about aerosol lidar intercomparisons in the frame-
work of the EARLINET. These intercomparison ex-
periments were performed to produce a high-quality
standard of data originating from different systems
within the network. The results of the instrument
intercomparison were published in part one of the
series,
5
and those related to the aerosol backscatter
algorithm intercomparison, starting from elastic li-
dar signals, were published in part two.
6
This paper completes the algorithm intercompari-
son experiment, with an intercomparison of the algo-
rithms for the independent retrieval of both aerosol
extinction and backscatter starting from Raman and
elastic lidar signals. The paper is organized as fol-
lows: In Section 2 a brief description of the Raman
method is presented. Section 3 is devoted to a dis-
cussion of the data analysis applied for retrieving the
aerosol extinction coefcient, including data han-
Table 1. Locations of Participating Groups and Raman Algorithms Used
Location of
Lidar Station Code Raman Algorithm
Aberystwyth ab Linear and quadratic t
Athens at Sliding average lter and polynomial t
Barcelona ba Weighted gliding window for spatial averaging, least-squares linear t
Hamburg hh Sliding average
LAquila la Second-order digital SavitzkyGolay lter
Lecce lc Sliding linear least-squares t
Leipzig le Sliding linear least-squares t
Napoli na Sliding linear t
Neuchaˆtel ne Sliding average
Potenza po Sliding linear least-squares t
Thessaloniki th Least-squares t
1 October 2004 Vol. 43, No. 28 APPLIED OPTICS 5371

dling, sources of error, and calculation of the effective
spatial resolution. In Section 4 the simulation used
for the intercomparison is described. In Section 5
the results from the various participating teams of
scientists are presented and discussed: Besides the
deviations between the retrieved aerosol extinction
proles and the initial prole used in the simulation,
the results of the intercomparison of the retrieved
aerosol backscatter proles obtained by use of the
combined Raman elastic-backscatter lidar method
and of the lidar ratio proles obtained from the inde-
pendent retrieval of the aerosol extinction and back-
scatter proles are reported, as well.
2. Methodology
Raman scattering is an inelastic pure molecular scat-
tering
16
that has been successfully used in lidar
remote-sensing techniques since the late 1960s.
1719
In a Raman lidar, wavelength
R
of the scattered
light is shifted with respect to emitted laser wave-
length
L
, and such a shift depends on the scattering
molecule.
16
For detection of the Raman scattering of
a gas with known atmospheric density, such as ni-
trogen or oxygen, the backscatter coefcient in the
Raman lidar equation is known, and only the aerosol
extinction and its wavelength dependence remain as
unknowns.
7
The Raman lidar equation can be written as
P共␭
R
, z P共␭
L
C
R
z
R
共␭
L
, z
z
2
exp
0
z
关␣共␭
L
, ␨兲
␣共␭
R
, ␨兲兴d
, (1)
where P共␭
R
, z is the power received from distance z
at Raman wavelength
R
, P共␭
L
is the emitted power
at wavelength
L
, C
R
z is a function that depends on
the overlap function and on all the range-
independent system parameters,
R
共␭, z兲⫽Nz兲␴
R
共␭兲
is the Raman backscatter coefcient, where Nz is
the atmospheric number density of the Raman scat-
terer and
R
共␭兲 is the Raman backscatter cross sec-
tion, is the range-dependent total volumetric
extinction coefcient at wavelengths
L
and
R
, and
is the range integration variable.
Assuming a wavelength dependence of the aerosol
extinction
aer
⬀␭
k
, the Raman lidar equation can
be solved for the aerosol extinction at the emitted
laser wavelength
7
as
aer
共␭
L
, z
d
dz
ln
N z
P共␭
R
, z z
2
mol
共␭
L
, z
mol
共␭
R
, z
1 共␭
L
R
k
, (2)
where d
R
共␭兲dz 0 has been used. The molecular
extinction can be calculated from Rayleigh scattering
coefcients and atmospheric number density proles
retrieved from models or radiosonde measurements.
With the detection of the Raman scattered light,
independent aerosol extinction proles can be deter-
mined. One can also use this information to derive
the aerosol backscatter without any assumption
about the extinction-to-backscatter ratio lidar ra-
tio,
20
which is an important parameter because it is
directly related to the microphysical properties of the
particles. One then calculates the backscatter pro-
le by forming the ratio of the elastic and the Raman
backscattered signals at height z and at a calibration
height z
0
, with an assumption about the reference
value of the aerosol backscatter at height z
0
,
aer
z
0
.
2123
3. Data Analysis
In the analysis of Raman lidar measurements of aero-
sol extinction Eq. 2兲兴 it is necessary to calculate the
derivative of the logarithm of the ratio between the
atmospheric number density and the range-corrected
lidar-received power. The statistical uctuations of
the Raman lidar signal can produce large uctua-
tions in the derivative and thus in the aerosol extinc-
tion prole. Therefore the employment of data-
smoothing techniques is generally necessary.
Several methods such as data binning, sliding av-
erages, Kaiser lters,
24
and SavitskyGolay lters
25
are usually employed for handling lidar signals. A
further method is the calculation of the derivative by
means of the least-squares technique, after the loga-
rithmic function in Eq. 2 has been approximated
with a rst- or -second order polynomial within a
height range.
26
It is important to note, however,
that the application of a particular method of data
handling inuences not only the nal result but also
the spatial resolution and the error.
A. Errors
For calculation of the aerosol extinction coefcient it
is important to consider the main sources of uncer-
tainties, which are as follows:
a The statistical error that is due to signal de-
tection,
26
b The systematic error associated with the esti-
mate of temperature and pressure proles,
8,27,28
c The systematic error associated with the esti-
mate of the ozone proles in the UV,
8
d The systematic error associated with
wavelength-dependence parameter k,
8,26,29,30,31
e The systematic error associated with multiple
scattering,
8,26,32
f The error introduced by data-handling proce-
dures such as signal averaging during varying atmo-
spheric extinction and scattering conditions.
8,33
In this paper we present an intercomparison of
several algorithms for the retrieval of aerosol extinc-
tion starting from synthetic data, and for this reason
only statistical errors that are due to signal detection
are taken into account; all the systematic effects are
neglected. For this intercomparison, each lidar
group provided proles with their corresponding er-
5372 APPLIED OPTICS Vol. 43, No. 28 1 October 2004

rors, which were calculated by analytical or numeri-
cal techniques. Analytical calculation is performed
by application of the error propagation rules in Eq.
2. When complicated or nonlinear data-handling
procedures are applied, a numerical procedure based
on a Monte Carlo technique could be useful. This
procedure is based on the random extraction of new
lidar signals, each bin of which is considered a sample
element of a given probability distribution with the
experimentally observed mean value and standard
deviation. The extracted lidar signals are then pro-
cessed with the same algorithm to produce a set of
solutions from which the standard deviation is calcu-
lated as a function of height. Using both analytical
and numerical procedures will produce an error that
will depend on the noise of the signal and on the
particular algorithm used.
B. Effective Spatial Resolution
As was mentioned at the beginning of this section, the
application of a particular procedure of data-handling
inuences the effective spatial resolution. In fact,
even if the retrieved extinction prole presents the
same spatial resolution as do the raw Raman lidar
data, the data-handling procedures that are included
in the algorithm used to retrieve aerosol extinction
produce a loss of information that results in lower
spatial resolution, which we call the effective spatial
resolution. To test the effective spatial resolution
for the algorithm used, we use a step function
method. This method checks the ability to resolve
two narrow and well-separated structures in the
aerosol extinction prole. In this method an ideal
synthetic Raman lidar signal is generated; an aerosol
extinction prole that equals zero everywhere except
at two heights is used as input data. The synthetic
Raman lidar signal shows a step structure, with two
jumps that coincide with the two heights where the
aerosol extinction is different from zero. By select-
ing the type of data handling and changing the dis-
tance between the two peaked structures in the
aerosol extinction prole it is possible to check the
minimum distance for which the two retrieved peaks
are resolved according to the Rayleigh criterion
34
that
is commonly used in spectroscopy to decide when two
neighboring spectral lines can be considered resolved.
This minimum distance is the effective spatial reso-
lution of the retrieved aerosol extinction prole.
Figure 1 shows the application of the step function
method. Figure 1a shows an aerosol extinction
prole that is equal to zero everywhere except at a
number of heights where peaks are present. The
aerosol extinction prole in the gure has a spatial
resolution of 15 m and consists of 5 pairs of peaks that
are separated by 5, 6, 7, 8, and 9 points, which cor-
respond to 75, 90, 105, 120, and 135 m, respectively.
Fig. 1. a Synthetic Raman lidar signal at 355 nm on a log scale with a step structure and the corresponding peaked aerosol extinction
prole on a linear scale that are zero everywhere except for a series of couples of heights separated by 75, 90, 105, 120, and 135 m, starting
from the low heights. b Aerosol extinction proles retrieved by application of the 5-, 7-, and 9-point sliding linear ts to the synthetic
Raman lidar stepping signal.
1 October 2004 Vol. 43, No. 28 APPLIED OPTICS 5373

The same gure also shows the corresponding nitro-
gen Raman lidar signal simulated at 355 nm and
characterized by steps that coincide with the peaks of
the aerosol extinction prole. In Fig. 1b the results
of the application of the sliding linear t algorithm to
the synthetic Raman lidar signal are illustrated: 5-,
7-, and 9-point sliding linear ts have been applied.
For example, the 9-point sliding linear t is able to
resolve perfectly the two peaks separated by 135 m
from 1.4 to 1.6 km of height, and it is also able to
resolve the two peaks separated by 120 m 1 to 1.2 km
of height according to the Rayleigh criterion, but it is
not able to resolve the two peaks separated by 105 m
0.7 to 0.9 km of height; therefore the effective res-
olution of the 9-point sliding linear t is 120 m. In
the same way, Fig. 1b shows that the 7-point sliding
linear t is able to resolve all the peaks up to the
minimum separation of 90 m from 0.4 to 0.6 km of
height; therefore, in this case, the effective spatial
resolution is 90 m. The 5-point sliding linear tis
able to resolve all the peaks of the aerosol extinction
because the minimum separation of the peaks in this
example is just 75 m, corresponding to 5 points.
It is important to note that the effective spatial
resolution is always better than the expected resolu-
tion, based just on the number of points used in the
data-smoothing procedure: In fact, in the 9-point
sliding linear t the effective resolution is 120 instead
of 135 m, and for the 7-point sliding linear t the
effective resolution is 90 instead of 105 m. This
technique was used by all the lidar groups to retrieve
the effective spatial resolution of the solutions in the
intercomparison.
4. Intercomparison of the Raman Lidar Algorithms
The main goal of the Raman algorithm intercompari-
son experiment is to test the algorithms used by each
group within the EARLINET network for the re-
trieval of the aerosol extinction prole starting from
nitrogen Raman lidar signals. This intercompari-
son experiment has the further purpose of testing the
algorithm used for the independent retrieval of the
aerosol backscatter and of the lidar ratio. For this
purpose, synthetic Raman and elastic lidar signals
were generated, with typical experimental conditions
and realistic aerosol properties and load taken into
account. The intercomparison was blind, to repro-
duce real conditions in which the solution is not
known but also to prevent any possible inuence on
the groups in their retrieval of the results.
Synthetic elastic and Raman lidar signals at 355
and 532 nm were calculated with a lidar simulation
model designed by the Institute for Tropospheric Re-
search, Leipzig, Germany. Temperature, pressure,
extinction, backscatter, and lidar ratio proles, as
shown in Fig. 2, were used as input data. In the
Fig. 2. Input data for the simulation at 355 nm thinner curves and at 532 nm thicker curves.
5374 APPLIED OPTICS Vol. 43, No. 28 1 October 2004

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Q1. What contributions have the authors mentioned in the paper "Aerosol lidar intercomparison in the framework of the earlinet project. 3. raman lidar algorithm for aerosol extinction, backscatter, and lidar ratio" ?

The intercomparison demonstrates that the data-handling procedures used by all the lidar groups provide satisfactory results.