1990
DOI: 10.1364/ao.29.005045
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Multiple scattering lidar

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Cited by 47 publications
(18 citation statements)
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“…In addition to its effect on the width of the forward‐scattering peak, multiple scattering of light by spherical cloud droplets causes an observable modification of the polarization state of the backscattered light (Bissonnette, ). Single‐scattered light does not change its polarization state when scattered exactly into the backward direction of 180°.…”
Section: Ground‐based Remote Sensing Approachesmentioning
confidence: 99%
“…In addition to its effect on the width of the forward‐scattering peak, multiple scattering of light by spherical cloud droplets causes an observable modification of the polarization state of the backscattered light (Bissonnette, ). Single‐scattered light does not change its polarization state when scattered exactly into the backward direction of 180°.…”
Section: Ground‐based Remote Sensing Approachesmentioning
confidence: 99%
“…Although fairly straightforward, thresholds set too tolerant may result in strong ice precipitation exhibiting relatively large backscatter and occasionally low depolarization values (e.g., Platt, ; Sassen, , ) incorrectly being detected as a liquid layer. Conversely, too conservative thresholds might result in loss of liquid layer data (missed detections), mostly due to lower backscatter cross‐section values near the liquid layer edges (and possibly higher depolarization ratios, if the cloudy volume contains ice particles), and because of multiple scattering resulting in higher depolarization ratio values (Bissonnette, ; see Figure S1 in the supporting information). Moreover, this method is rather limited when the lidar does not possess inherent backscatter cross‐section extraction capabilities, for example, the MPL (Campbell et al, ).…”
Section: Introductionmentioning
confidence: 99%
“…For clouds of Cumulus type I (Cl cloud) and Nimbostratus type (Ns cloud) values of 6 and 1 are valid for a and y respectively. The derivative form the equation (1) after substituting such constants is d -n( r) = ar5(6 -hr )e -hr (2) dr When the critical (or mode) radius rat which the number of cloud molecules is at a maximum is given, i.e., b=-r r=r, Once the size distribution has been decided, the volume differential scattering coefficient is decided, and then the excitation coefficient is decided. The calculation was repeated by changing the value of r until the calculated excitation coefficient was the same as the experimental value.…”
Section: Scattering Body Modelmentioning
confidence: 99%