1995
DOI: 10.1175/1520-0469(1995)052<1070:tsoads>2.0.co;2
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The Shape of Averaged Drop Size Distributions

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Cited by 155 publications
(105 citation statements)
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“…The underestimation is seen clearly in comparisons between the DSDs measured by JWD and by 2D video disdrometer (Williams et al, 2000;Tokay et al, 2001). On the other hand, Sauvageot and Lacaux (1995) and Atlas and Ulbrich (2000) argued that the observed fewer small drops during heavy rain in the Tropics is a real atmospheric phenomenon and attributed it to drop sorting and evaporation. Notwithstanding these arguments, the acoustic noise was measured in both the monsoon seasons, when all the known acoustic noise sources were turned on (e.g.…”
Section: Discussionmentioning
confidence: 99%
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“…The underestimation is seen clearly in comparisons between the DSDs measured by JWD and by 2D video disdrometer (Williams et al, 2000;Tokay et al, 2001). On the other hand, Sauvageot and Lacaux (1995) and Atlas and Ulbrich (2000) argued that the observed fewer small drops during heavy rain in the Tropics is a real atmospheric phenomenon and attributed it to drop sorting and evaporation. Notwithstanding these arguments, the acoustic noise was measured in both the monsoon seasons, when all the known acoustic noise sources were turned on (e.g.…”
Section: Discussionmentioning
confidence: 99%
“…It is important to understand whether the observed DSD variability is random or associated with any complex microphysical process. Several earlier studies have shown that the DSDs are not random, but can be reproduced under homogeneous environmental conditions (Jameson and Kostinski, 2001), and have investigated the variability of DSD and statistics of DSD parameters as a function of R (Sauvageot and Lacaux, 1995;Tokay et al, 2001;Nzeukou et al, 2004;Kozu et al, 2006). Therefore, the DSDs stratified based on R should look similar, unless they are fundamentally different.…”
Section: Discussionmentioning
confidence: 99%
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“…From comparisons with measurements, we know that rain drop spectra are well modeled by Γ-and Log-Normal Distributions [32][33][34][35]. While the Γ-Distribution in one-or two-parameter exponential form (as suggested by Marshall and Palmer [9] or Waldvogel [10]) is suitable for describing rain drop spectra averaged over a long time, the three-parameter Γ-and also the Log-Normal Distribution are both able to model spectra from a short rain event [32].…”
Section: Choices For the Distribution Functionmentioning
confidence: 99%
“…Aux latitudes tropicales, où la hauteur de chute est importante puisque le niveau de fusion des précipitations est habituellement à environ 5 000 m d'altitude, on observe sur les pluies intenses un déficit des petites gouttes, par rapport à l'exponentielle décrois-sante, qui s'accentue avec R. Par contre, pour les gouttes de taille supérieure au mode de la distribution, N(D) est représentée, en coordonnées logarithmiques, par une droite de pente constante pour R > 20 mm.h -1 (Sauvageot et Lacaux, 1995). La figure 4 met en évidence cette propriété sur des distributions moyennées par classe d'intensité et calculées à partir des mesures de N(D) obtenues avec un disdromètre de Joss et Waldvogel (1967), qui est un capteur électromécanique permettant une mesure ponctuelle, in situ, de la DSD.…”
Section: Réflectivité Et Atténuation Par Les Nuagesunclassified