12 Raman Lidar for Monitoring of Aerosol Pollution in the Free Troposphere 157
A detailed description of data analysis may be found in Ansmann and Müller (2005).
Briefly, profiles of the particle volume extinction coefficients are derived at 355 and
532 nm wavelength with the use of the nitrogen vibrational Raman signals detected at
387 and 607 nm (Ansmann et al. 1990). Errors usually are in the range of 10%–30%.
Particle backscatter coefficients at 355, 532, and 1064 nm are calculated with the Raman
method (Ansmann et al. 1992). The Raman signal at 607 nm is also used as reference
signal for the 1064 nm signal. Uncertainties can be kept to 5%–15%.
The particle extinction-to-backscatter (lidar) ratio is determined at 355 and 532 nm
wavelength. This quantity is sensitive to particle type, as it contains information on
particle size and particle light absorption. The uncertainty may vary between 20% and
60%. The Ångström exponent (Ångström 1964) describes the slope of the spectrum
of the extinction coefficient. The parameter is a qualitative measure of particle size.
In our case, this parameter was determined for the wavelength pair at 355/532 nm.
The uncertainty varies between 20% and 60%. The depolarization ratio of the parti-
cles is calculated from the total elastic-backscatter signal at 532 nm and the compo-
nent cross-polarized to the state of polarization of the emitted light beam (Cairo et al.
1999). This parameter allows us to identify depolarizing mineral-dust particles.
Uncertainties in general can be kept to below 10%.
One important fact to consider is the incomplete overlap between outgoing laser
beam and receiver field of view of the detector telescope. Accordingly it is not pos-
sible to derive trustworthy information on particle extinction and particle lidar ratio
below approximately 1000 m height. In contrast, particle backscatter coefficients
determined with the Raman method can be derived to close to the ground (mini-
mum height 60–120 m), because ratios of signal profiles are taken, which cancels
the geometrical overlap effect. A description of this technique is given by
Wandinger and Ansmann (2002).
Microphysical particle properties, e.g., particle size distribution, effective
radius, and complex refractive index are determined with an inversion algo-
rithm that is used for routine analysis of the optical particle properties. The
algorithm is described in detail by Müller et al. (1999a,b; 2001) and Veselovskii
et al. (2002). The algorithm requires particle backscatter coefficients measured
at three wavelengths (355, 532, and 1064 nm), and extinction coefficients meas-
ured at two wavelengths (355 and 532 nm) as input information. In general, we
select individual height layers of the optical profiles, average the optical data for
these height layers, and then carry out data inversion. Usually, effective radius can
be derived with an accuracy of 30%. In that respect, one has to consider the limited
range of measurement wavelengths. The fraction of particles in the coarse mode of
the particle size distribution under circumstances cannot be completely retrieved.
Veselovskii et al. (2005) show that according to that limitation it may not be possi-
ble to derive particle effective radius larger than approximately 2 µm.
The real part of the complex refractive index is derived to an absolute accuracy
of 0.05–0.1. The imaginary part is derived to its correct order of magnitude if it is
< 0.01i. If the imaginary part is > 0.01i the accuracy is on the order of ±50%. The
complex refractive index is derived as wavelength-independent quantity.
Single-scattering albedo is calculated from the derived microphysical particle prop-
erties with a Mie-scattering code (Bohren and Hufmann 1983). That parameter is